{"id":977,"date":"2024-01-01T12:39:31","date_gmt":"2024-01-01T11:39:31","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=977"},"modified":"2024-01-01T12:39:43","modified_gmt":"2024-01-01T11:39:43","slug":"ano-internacional-de-la-astronomia-2009-aia-iya2009-2","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2024\/01\/01\/ano-internacional-de-la-astronomia-2009-aia-iya2009-2\/","title":{"rendered":"\u00a1Esos puntitos luminosos del cielo!"},"content":{"rendered":"<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/cercadeafrica.files.wordpress.com\/2011\/02\/cielo_estrellado.jpg\" alt=\"\" width=\"600\" height=\"400\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Las estrellas, surgidas de enormes &#8220;grumos&#8221; de gas y polvo creadas por la Gravedad y convertidas en <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a> luminoso que, desde su nacimiento, producen energ\u00eda por la fusi\u00f3n nuclear del Hidr\u00f3geno para formar Helio, Carbono, Ox\u00edgeno, Nitr\u00f3geno y otros elementos m\u00e1s complejos.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"LAS PROTOESTRELLA &quot; Se denomina... - Hermanos Del Cosmo, Ufo - Ovni. | Facebook\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Las Protoestrellas | LOS ENIGMAS DEL UNIVERSO\" width=\"345\" height=\"193\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0<strong> \u00a0 En el n\u00facleo la temperatura muy alta hace que comience la fusi\u00f3n nuclear entre <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a><\/strong><\/p>\n<p style=\"text-align: justify;\">El termino &#8220;estrella&#8221;, por tanto, no solo incluye estrellas como el Sol, que est\u00e1n en la actualidad quemando Hidr\u00f3geno, sino tambi\u00e9n proto-estrellas, a\u00fan no lo suficientemente calientes como para que dicho combusti\u00f3n haya comenzado, y varios tipos de objetos evolucionados como las estrellas gigantes y supergigantes, que est\u00e1n quemando otros combustibles nucleares m\u00e1s complejos que el hidr\u00f3geno, o las enanas blancas y las estrellas nucleares, que est\u00e1n formadas por combustibles nuclear gastado.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/4.bp.blogspot.com\/_Z8wI3He_xJU\/TRJqciE1WxI\/AAAAAAAADRE\/zzJj0W-RDCU\/s1600\/enanablanca.jpg\" alt=\"\" width=\"602\" height=\"514\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En la imagen podemos ver el comienzo del final de una estrella como nuestro Sol. Finalizado el consumo del combustible nuclear y, en la fase de Gigante roja, comienza a expulsar las capas exteriores al espacio para formar una Nebulosa Planetaria. Mientras, en el centro, la estrella se contrae hasta convertirse en una densa <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> que radia con violencia en el ultravioleta ionizando las part\u00edculas circundantes.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQIQhdjPwOLE8OonsU8HLBau4-HJC2Fbeza9g&amp;usqp=CAU\" alt=\"A la caza de estrellas gigantes\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTO_jRGArVBn2Z4_JE8lGZ0b47xEIMGqrmT4g&amp;usqp=CAU\" alt=\"Descubren por primera vez una supernova rica en calcio tras an\u00e1lisis de rayos X - VIX\" \/><\/p>\n<div>\n<div>\n<div data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\"><\/div>\n<\/div>\n<\/div>\n<div><a title=\"A la caza de estrellas gigantes\" href=\"https:\/\/www.granadahoy.com\/ocio\/caza-estrellas-gigantes_0_208479792.html\" target=\"_blank\" rel=\"noopener\" data-ved=\"0CAkQjhxqFwoTCMir8_vxv-wCFQAAAAAdAAAAABAl\">A la caza de estrellas gigantes<\/a><\/div>\n<div><\/div>\n<div><\/div>\n<p style=\"text-align: justify;\">La masa m\u00e1xima de una estrella es de unas 150 masas solares (ahora se cree que podr\u00edan llegar hasta las 300 masas solares), por encima de la cual ser\u00eda destruida por su propia radiaci\u00f3n. La masa m\u00ednima est\u00e1 calculada en 0&#8217;80 masas solares; por debajo de ella, los objetos no ser\u00edan lo suficientemente calientes en sus n\u00facleos como para que comience la combusti\u00f3n del hidr\u00f3geno, y se convertir\u00edan en enanas marrones.<\/p>\n<p style=\"text-align: justify;\">\n<p>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" class=\"full-image\" src=\"https:\/\/e00-elmundo.uecdn.es\/assets\/multimedia\/imagenes\/2016\/03\/17\/14582380998386.jpg\" alt=\"\" \/><\/p>\n<p><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El c\u00famulo de estrellas masivas descubierto por el <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a>. NASA<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Astr\u00f3nomos brit\u00e1nicos han identificado un\u00a0<b>grupo<\/b>\u00a0de nueve\u00a0<b>estrellas<\/b>\u00a030 millones de veces m\u00e1s brillantes que el Sol, el mayor c\u00famulo estelar masivo identificado hasta ahora, seg\u00fan publica hoy la Royal <strong>Astronomical Society<\/strong> brit\u00e1nica<\/p>\n<p style=\"text-align: justify;\">Las luminosidades de estrellas var\u00edan desde alrededor de medio mill\u00f3n de veces la luminosidad del Sol para las m\u00e1s calientes hasta menos de una mil\u00e9sima de la del Sol para las enanas m\u00e1s d\u00e9biles. Aunque las estrellas m\u00e1s prominentes visibles a simple vista son m\u00e1s luminosas que el Sol, la mayor\u00eda de las estrellas son en realidad m\u00e1s d\u00e9biles que este y, por tanto, imperceptibles a simple vista.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" src=\"https:\/\/cdn2.img.sputniknews.lat\/img\/108012\/53\/1080125364_151:0:1848:960_600x0_80_0_0_0bd4aacb09158ed5e17be457bf23185e.jpg.webp\" alt=\"Nebulosa NGC 3603 - Sputnik Mundo\" \/><\/p>\n<div>\n<div>\n<div data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\"><\/div>\n<\/div>\n<\/div>\n<div><a title=\"La NASA muestra c\u00f3mo luce una 'cuna de estrellas' - Sputnik Mundo\" href=\"https:\/\/mundo.sputniknews.com\/espacio\/201807041080125441-la-nasa-muestra-como-luce-una-cuna-de-estrellas\/\" target=\"_blank\" rel=\"noopener\" data-ved=\"0CAkQjhxqFwoTCMir8_vxv-wCFQAAAAAdAAAAABAf\">La NASA muestra c\u00f3mo luce una cuna de estrellas<\/a><\/div>\n<div><\/div>\n<div><\/div>\n<div><\/div>\n<div><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/img.europapress.es\/fotoweb\/fotonoticia_20210208174422_1200.jpg\" alt=\"Betelgeuse ni est\u00e1 a punto de explotar ni amenaza a la Tierra\" width=\"607\" height=\"502\" \/><\/div>\n<div><\/div>\n<div><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/cdn.computerhoy.com\/sites\/navi.axelspringer.es\/public\/media\/image\/2023\/07\/cientifico-afirma-estrella-betelgeuse-punto-explotar-como-nos-afecta-3074876.jpg?tf=3840x\" alt=\"Un cient\u00edfico afirma que la estrella Betelgeuse est\u00e1 a punto de explotar, \u00bfc\u00f3mo nos afecta?\" width=\"602\" height=\"402\" \/><\/div>\n<div>\n<p class=\"titulo\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0Betelgeuse ni est\u00e1 a punto de explotar ni amenaza a la Tierra<\/strong><\/p>\n<p class=\"titulo\" style=\"text-align: justify;\">La estrella Betelgeuse se encuentra en la fase de combusti\u00f3n de helio del n\u00facleo, lo que significa que restan m\u00e1s de 100.000 a\u00f1os antes de que ocurra una explosi\u00f3n de supernova. Tampoco representa una amenaza para la Tierra su lo hace.<\/p>\n<p class=\"titulo\" style=\"text-align: justify;\">Leer m\u00e1s.<\/p>\n<p><a href=\"https:\/\/www.europapress.es\/ciencia\/astronomia\/noticia-betelgeuse-punto-explotar-amenaza-tierra-20210208174422.html\">https:\/\/www.europapress.es\/ciencia\/astronomia\/noticia-betelgeuse-punto-explotar-amenaza-tierra-20210208174422.html<\/a><\/p>\n<\/div>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/services.meteored.com\/img\/article\/betelgeuse-la-estrella-que-causo-sensacion-en-2019-podria-explotar-como-supernova-en-cualquier-momento-1682826426500_1280.jpg\" alt=\"Estrella supergigante roja aumenta su brillo y podr\u00eda estallar como  supernova\" width=\"658\" height=\"463\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Una estrella que tenga una masa cercana a las 100 masas solares est\u00e1 en peligro y le puede ocurrir como a la que, arriba en la imagen podemos ver, ser\u00e1 destruida por su propia radiaci\u00f3n y, ni la fuerza de Gravedad,\u00a0 puede mantenerla estable.<\/p>\n<p style=\"text-align: justify;\">Las estrellas brillan como resultado de la conversi\u00f3n de masa en energ\u00eda por medio de reacciones nucleares, siendo los m\u00e1s importantes los que involucran al hidr\u00f3geno. Por cada kilogramo de hidr\u00f3geno quemado de esta manera, se convierte en energ\u00eda aproximadamente siete gramos de masa (el 7\u2030). De acuerdo a la famosa ecuaci\u00f3n E=mc<sup>2<\/sup>, los siete gramos equivalen a una energ\u00eda de 6&#8217;3&#215;10<sup>14<\/sup> julios. Las reacciones nucleares no solo aportan el calor y la luz de las estrellas, sino que tambi\u00e9n producen elementos m\u00e1s pesados y complejos que el hidr\u00f3geno y el helio.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/1.bp.blogspot.com\/-2EPMXlFwtUQ\/TVlvcCupfTI\/AAAAAAAAAAM\/7EFEeGS360U\/s1600\/joyero.jpg\" alt=\"\" width=\"625\" height=\"417\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La energ\u00eda presente en las estrellas es la que hace posible las distintas fases de la materia que, a partir del Hidrogeno se van convirtiendo, mediante el proceso de fusi\u00f3n nuclear, en elementos cada vez m\u00e1s complejos y pesados hasta conseguir completar la larga lista de elementos que en la Tierra conocemos.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/png;base64,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\" alt=\"La tabla peri\u00f3dica de los elementos cumple 150 a\u00f1os \u2022 UDT\" width=\"628\" height=\"355\" \/><\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">Estos elementos pesados y m\u00e1s complejos (Litio, Carbono, Ox\u00edgeno, etc) han sido distribuidos por el espacio, de tal manera que, est\u00e1n presentes por todo el Universo mediante explosiones de supernovas o por medio de nebulosas planetarias y vientos estelares.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Galaxias, estrellas y nebulosas asombrosas | National Geographic\" width=\"313\" height=\"320\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQmoXrJhbfzAq-qbR4oKSehp2hcI6dXMHTmGg&amp;usqp=CAU\" alt=\"Astrofotograf\u00eda-Observatorio Rofh\" width=\"410\" height=\"318\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.circuloastronomico.cl\/imagenes\/neb\/vista_orion_b_436.jpg\" alt=\"Astrof\u00edsica Estelar 9\" width=\"726\" height=\"734\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Hermosas Nebulosas de cuyos colores podemos deducir los materiales que los producen al ser ionizadas las part\u00edculas que los componen por la radiaci\u00f3n ultravioleta de las potentes estrellas j\u00f3venes que han surgido en la misma Nebulosa.<\/p>\n<p style=\"text-align: justify;\">De hecho, nuestra presencia aqu\u00ed ser\u00eda imposible sin que, el material del que estamos hecho (polvo de estrellas), no se hubiera fabricado antes en alguna estrella lejana, hace miles de a\u00f1os y seguramente a muchos a\u00f1os-luz de nuestro sistema solar. Las estrellas se pueden clasificar de muchas maneras. Una manera es mediante su etapa evolutiva: en presencia principal, secuencia principal, gigante, supergigante, <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> o estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> y, para las m\u00e1s masivas, su evoluci\u00f3n hasta <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/www.bibliotecapleyades.net\/imagenes_universo\/pulsars10_04.jpg\" alt=\"\" width=\"648\" height=\"518\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Estrellas de Neutrones y P\u00falsares que, como faros en el medio estelar, relumbran y env\u00edan sus mensajes de luz hasta distancias inusitadas, y, a su alrededor, se forman campos magn\u00e9ticos que inciden en el comportamiento de los objetos circundantes.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/i.makeagif.com\/media\/12-08-2016\/tThrez.gif\" alt=\"Planeta de p\u00falsar - Orbitando estrella de neutrones on Make a GIF\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0<strong> \u00a0 Los faros c\u00f3smicos son los <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a>, estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> muy magnetizadas que giran y giran<\/strong><\/p>\n<p style=\"text-align: justify;\">Las estrellas tambi\u00e9n se clasifican por sus espectros, que indica sus temperaturas superficiales. Otra manera es en poblaciones I, II y III, que engloban estrellas con abundancias progresivamente menores de elementos pesados, indicando paulatinamente una mayor de edad, tambi\u00e9n se clasifican por el m\u00e9todo conocido como evoluci\u00f3n estelar.<\/p>\n<p style=\"text-align: justify;\">La cantidad de estrellas conocidos en su variedad por uno u otro motivo, es en realidad muy abundante, como por ejemplo:<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/bitacoradegalileo.files.wordpress.com\/2010\/03\/albireo.jpg\" alt=\"\" width=\"646\" height=\"460\" \/><\/p>\n<p style=\"text-align: center;\"><strong>Las estrellas Binarias son muy corrientes en el medio interestelar<\/strong><\/p>\n<p style=\"text-align: justify;\">Estrella binaria, estrella &#8220;capullo&#8221;, de baja velocidad, con envoltura, con exceso de ultravioleta, de alta velocidad, de baja luminosidad, de baja masa, estrella de Bario, estrella de <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a>, estrella de campo, estrella de carbono, de circonio, de estroncio, de helio, de poblaci\u00f3n I extrema, de poblaci\u00f3n intermedia, estrella de la rama gigante asint\u00f3tica, de litio, de manganeso, de manganeso-mercurio, de mercurio-manganeso, de metales pesados, de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, de referencia, de silicio, de tecnecio, de tipo intermedio, de tipo tard\u00edo, de tipo temprano, estrella del polo, estrella doble, estrella enana, estrella est\u00e1ndar, evolucionada, etc. etc.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" src=\"http:\/\/www.ucm.es\/data\/cont\/docs\/1334-2018-04-03-20180403_Icaro_estrella_1.jpg\" alt=\"En el panel izquierdo se ve una imagen del c\u00famulo MACS J1149+2223 observado por Hubble. Los paneles de la derecha muestran la zona del cielo en 2011, sin \u00cdcaro visible, comparada con la imagen en 2016, donde se ve claramente la supergigante azul.Lentificada 1. \u00cdcaro es la estrella individual m\u00e1s lejana jam\u00e1s vista. \/ Hubblesite.org\" \/><\/p>\n<div>\n<div>\n<div style=\"text-align: justify;\" data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\">El telescopio espacial <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a> descubre la estrella m\u00e1s lejana jam\u00e1s observada.\u00a0<b>M\u00e1s all\u00e1 de la mitad del Universo, a nueve mil millones de a\u00f1os luz de la Tierra, se encuentra \u00cdcaro, una enorme estrella azul que se ha convertido en la m\u00e1s lejana observada hasta la fecha<\/b>.<\/div>\n<div data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\"><\/div>\n<\/div>\n<\/div>\n<div><a title=\"Hubble descubre \u00cdcaro, la estrella m\u00e1s lejana jam\u00e1s observada\" href=\"https:\/\/www.muyinteresante.es\/ciencia\/articulo\/hubble-descubre-icaro-la-estrella-mas-lejana-jamas-observada-451522743155\" target=\"_blank\" rel=\"noopener\" data-ved=\"0CAkQjhxqFwoTCOiF2vz2v-wCFQAAAAAdAAAAABAD\"><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a> descubre \u00cdcaro, la estrella m\u00e1s lejana jam\u00e1s obs<\/a>ervada<\/div>\n<div><\/div>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/5\/5d\/Triple-Alpha_Process.svg\/350px-Triple-Alpha_Process.svg.png\" alt=\"Diagrama del proceso triple-\u03b1\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTm1TgUggIXe_DM0DY-wKxg08z118Wt7deVlA&amp;usqp=CAU\" alt=\"Estrellas de Carbono | Mundo Secreto Amino\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSHNxEg63hBYFkTomD5OLQcU5QgZ4AQvM4Wnw&amp;usqp=CAU\" alt=\"Estrellas de Carbono \u2013 ASTRO\" \/><\/p>\n<\/blockquote>\n<p><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Efecto Triple Alfa y la Estrella Carmes\u00ed<\/strong><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>&#8220;R Leporis<\/strong>\u00a0(R Lep \/ HD 31996 \/ HR 1607) es una\u00a0<a title=\"Estrella variable\" href=\"https:\/\/es.wikipedia.org\/wiki\/Estrella_variable\">estrella variable<\/a>\u00a0de la\u00a0<a title=\"Constelaci\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constelaci%C3%B3n\">constelaci\u00f3n<\/a>\u00a0de\u00a0<a title=\"Lepus (constelaci\u00f3n)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Lepus_(constelaci%C3%B3n)\">Lepus<\/a>, cerca del l\u00edmite con\u00a0<a title=\"Eridanus\" href=\"https:\/\/es.wikipedia.org\/wiki\/Eridanus\">Eridanus<\/a>. Visualmente es una estrella de un color rojo v\u00edvido, cuyo brillo var\u00eda entre\u00a0<a title=\"Magnitud aparente\" href=\"https:\/\/es.wikipedia.org\/wiki\/Magnitud_aparente\">magnitud aparente<\/a>\u00a0+5,5 y +11,7. Descubierta por\u00a0<a title=\"John Russell Hind\" href=\"https:\/\/es.wikipedia.org\/wiki\/John_Russell_Hind\">John Russell Hind<\/a>\u00a0en\u00a0<a title=\"1845\" href=\"https:\/\/es.wikipedia.org\/wiki\/1845\">1845<\/a>, es tambi\u00e9n conocida como \u00ab<strong>Estrella carmes\u00ed de Hind.<\/strong><\/p>\n<p style=\"text-align: justify;\">A una distancia aproximada de 1100\u00a0<a title=\"A\u00f1o luz\" href=\"https:\/\/es.wikipedia.org\/wiki\/A%C3%B1o_luz\">a\u00f1os luz<\/a>, <strong>R Leporis<\/strong> pertenece a la rara clase de\u00a0<a title=\"Estrella de carbono\" href=\"https:\/\/es.wikipedia.org\/wiki\/Estrella_de_carbono\">estrellas de carbono<\/a>, siendo su\u00a0<a title=\"Tipo espectral\" href=\"https:\/\/es.wikipedia.org\/wiki\/Tipo_espectral\">tipo espectral<\/a>\u00a0C6. En estas estrellas, los compuestos de carbono no permiten pasar la luz azul, por lo que tienen un color rojo intenso.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Se han localizado en el cielo estrellas de Carbono, como ese prodigio de la evoluci\u00f3n estelar: R Leporis, la estrella Carmes\u00ed que, cobra vida y regala a los astr\u00f3nomos toda su belleza al encender en la oscuridad del cielo el resplandor del color rojo m\u00e1s acentuado que pueda observarse a trav\u00e9s de un telescopio. Alguno de estos d\u00edas os hablar\u00e9 de ella m\u00e1s a fondo y os contar\u00e9 la historia que, a su alrededor se ha forjado.<\/p>\n<p style=\"text-align: justify;\">Por ser para nosotros la m\u00e1s importante de todas, hablar\u00e9 un poco de nuestra estrella m\u00e1s cercana, esa que hace posible la vida en el Planeta Tierra al que env\u00eda luz y calor, el Sol.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/us.123rf.com\/450wm\/satori\/satori1503\/satori150300027\/37386873-superficie-del-sol.jpg?ver=6\" alt=\"Cerca De Las Erupciones Solares En La Superficie Del Sol, Ilustraci\u00f3n 3d Fotos, Retratos, Im\u00e1genes Y Fotograf\u00eda De Archivo Libres De Derecho. Image 95052387.\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0Estamos en la superficie del Sol, una estrella ordinaria de la que hay miles de millones<\/strong><\/p>\n<p style=\"text-align: justify;\">Nuestro Sol, a pesar de su di\u00e1metro de 1.392.530 km., su enorme masa de 1,989&#215;10<sup>30<\/sup> kg, su volumen de 1,3&#215;10<sup>6<\/sup>, etc., es en realidad una simple estrella com\u00fan mediana, clasificada como una estrella G2V: una estrella amarilla con una temperatura efectiva de 5.770 K (tipo espectral G2) y una enana de la secuencia (clase de luminosidad V). El Sol est\u00e1 formado en su mayor parte por hidr\u00f3geno (71% en masa), con otra parte de helio (27%) y elementos m\u00e1s pesados (el 2%).Su edad se estima que es de unos 4.600 millones de a\u00f1os.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/eltamiz.com\/wp-content\/uploads\/2007\/09\/cadena-pp.png\" alt=\"La vida privada de las estrellas - Las entra\u00f1as de una estrella - El Tamiz\" \/><\/p>\n<p style=\"text-align: justify;\"><strong><em>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Cr\u00e9dito: Wikipedia (GPL).<\/em><\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En su horno termo-nuclear fusiona, de manera constante y cada segundo, 4.654.000 toneladas de Hidr\u00f3geno, en 4.650.000 toneladas de helio, 4.000 toneladas son lanzadas al espacio en forma de luz y calor, de lo que una parte llega al planeta Tierra. La transferencia de energ\u00eda desde el n\u00facleo hasta la superficie tarda 10 millones de a\u00f1os. En su centro la temperatura se calcula que es de 15&#8217;6 millones de K y la densidad de 148.000 kg\/m<sup>3<\/sup>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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TAtnpourUeEgS10gHumc9D1GoSA7muKSnpdMAX1kenuFYbfb32u\/uaFWwrjbze5QcdWIh4Ss8mkrPOx7X8lSg\/utduLV4xVw5ye0keKyZBJMDnYdP06q43MxPBi6R0Jg+auE08JP4hHnw763AsdRqFVY2iGOLbyHEHlYwFdbrO4m1Gc2\/b9kjffDdni6oGRMpO574rxzCJoyyUlTP7XCdoOQPzVa3ZtV5dwMLgHESCPueq5Ha1Aiq+2pXJR0K2MdbQVK2oe8NExhm99sfDxDPW6d2jdxnNNYQd9p6pv6kxo\/K9Ff781pqsGgYAqnEU+Ck3\/K6k7zuJrD\/pCe2uwhlKMuH1hMfqSVhwwyRRM+9rVO1g8b9RyUjZ9GXtCewWCc+zQrnB7GexzXFtoP1PolAi1qldTD0WZrslxOd01VaW2OoB0yNxHkrX+Ae91QhpcGAvfGjZAJJ8SFV1BdQhMadFZbqgHE0WkEntAQZsBrbxhe84rE1BcO7pHpC+f93a3BiqLuTwvdGbZdRmQHMJ1yunwjSwLXNxhuZrc1WPmqDbOKe3vSfISqOnvk4HhI4tLj9Vpdp7YoPDnCnkJIB9VicXt7DOdHZA31K6XaAtF0OqmHhLSe9a32w6jaokCCRktXsvDwQTqsDuvtSmY4G8Pmt3hMVBvksuKDjstWnFSNp4ZriLX5qgpUOGtbVrgfCCr\/FYoATKzeJxjg1z\/IfdKwzXUQlTuaGaclR4vAvJsSI5fopmy6USJhx1iFmTt9\/aEOLmTYOF\/XktJsDawrOdhazGtrAcVN4yeB4roSyU3VY4YGxM08W\/mrRwNJs5u0cV4xv83\/nVTzg\/Je14Wrxh9J2be8PuvD99awfjKx5GPRc3Eba7o8FI6Se+GU6edhUkLjK7JcfFY12EWEQZ5WWi26ycHhXdCFnJzlabbX\/x+F8SmMGjuixYk1JF\/wAv\/JWba60EmNIMCTAM+g9FJ2S8ivT6OGXioYB81N2RTmvTAB+IeVwL+aBviCfLWR3Qq+\/Edn\/KBGrQflKpd3qv89t8yr38STGJaLGGDPwhQN29liq9r6VQF7T3qLjDyP7qZNnjmMx1TXj80rnYRw\/+e2\/2\/JQ94WRXf4rlJ3qZGIcPeq5C8d4rXhnXC0+QUPaPxaJqh8Qv6p\/HNsCfdvFRmEAznHX3Ks7razwUrnbtEcTXSLgCJv8AspG0GcdCk4T\/AG81G2oOJlN3SMlabK7OrRqUGTLe80mxdEwYvBjSU2rJHNcxzskTH\/tOvTZSN2WU4PESMgYAmCbxdelbb2dgqdCiaLhxGAI7xcDnIm114xhcU6k4jIhWTtvOPCBAjkOpWfKbWx7LaRzULbRAqODSYk\/XxVNWVhtj+qetwq5wGpGVuv6IyKVxm2gpFN54gRnPhcn5L2HC4l9RlGq0cVOozhe3MBzbH1+y8biV6L+Fe8LaTnYWtHC+7OK0OGiON5adEjF4ZkoDncFb19iVmVuKmxvZkSHZeILclnNt7pU2udVaXcMyWUxPCT1Oi9HxGNqPJYWtLci0EfQ3UCrsgMvT42zmCQR68luYA7R6yMlYx\/5Wp49OayO7bAHdwOtYyRfrAXolWq4ua0C8DJRsFRwzIc6kC+M22TdXGBpIpktnU3PmmnvaAbIv86CTQHVHauPAc1vFYZlZbb28bqNVrQO7b5qxx2yajgHDvQZEdeard5tlNqFrTLSQADyPXomZAG0w6oBIfFINB92r2hg6OPoOe1obVZ8Q\/uEclUGiafYVPz0qgE9JAM+RKb3JbUp7T7O4aKTi7whv3lWe2RLmUxm6o0f+wP0CzZj3mlKxTwTE9vEg\/VWWMxfZVa9U2Yym4nziF4RiK\/G97nEyZOUyZsDewzvdeg\/ibtsCcOwyXGahHyC84Atpa\/vmsMzrNLV+GxkMMh4nTp\/aIPXNAm645efv1+ySkUuklTK0+3B\/wsKOhKzLDGYkcpifS4Wo3nEUMIz\/AOufVNjHdcsOJP5sQ8z\/ANSsxwq53RoF+LpDrfqBf7BJqtwv8MwtNT+J4zxAgcHDAiNZV3+HtACpUrnKm055dETY6eEONmy4Z7vIj1OgVbv9iA\/GP5Nsou6bAcVTsfit081B2jiOOs+pYy7i6ZzCuNxqZOKY4iwm8IR3pb80L2djgi3kyvZdvpV\/5dS3u6CgbzVeLE1D1XKnu7xT8KzLAweQ+CcxjO410KuKvqFLtMMTqFR8Bg2sPvZE4LRA+8zeRV5g6Xa4Z41ZcKuwGNdSe1zcwdPmFP3Rxgp1gD8L7efuFE25hTTrvH+RMnqf1RnwhwSGaTPhdsdR66FT9s02vAr08j8QGhVUXdV2Cxpp9WnMLsRTae8zLkcwhOuoTY2mMZDtwPyKsNqAupU6w\/6SeoVI53uI8Vp936grU6uFdbiE0x1bfXz9Vma7C0lrswYPlZW4aApWHdTnRncHTodvok55ItqkHik8QMzPu6QESUC1heobs7bbjWtpOq9jiW5OIkVByPVbj+FfxlpiA2BfWF88U6hbcGCLiM56L0\/cTfGuSG4lnFTA\/qmxA8dU9kjlzZcOyDvNAy3r5dPotlhdlk3e8AcmSSo1fAvJPCH8I6XKaO2KFUn+FxDHGcnEtPkn6+LxQAAY53Phc23\/AJELU2R29rz0wiD8hbXx91a7O2e6kA9x4f8AHVO7U2fTrUzV4QHN+IfdVzn1SwW73In6qUNo06NGrUrVBwwJA71x4JLy4HPeq1YTHMc3seGo3s397KrotbTJq8P8x7OFvOJlZveTbTMHJJDsTB4WiCGTaT1VPvF+IvES3Ct4dON2fkNF5\/WrOeS5xJJuSUEsw4LThPw6R5DptGjYcfXknMVWL3l5cSXGSXZ+aZlAj3\/pKZ4x81kXfGgoIT78EWH0CHCuCpRLZFxqYi3XrktBvlU\/mUm\/202hUmz6fFUYP8h9ZU3eKsH16kk2ADbZkEelp9AmDRhWSRt4hnkCf5oKt4pWwfiBhtn8A\/qVTJ8Pf0Wa2XhuJ3EfhbcobVxpqP6CwUa7KCUE8fbPazgDZ9NgoJK1\/wCH9DvVKn9rT9FkZiCvQdgDs9n16xtxkxaMzoBlorgHetK\/FHVBlG7iB\/JWG2hV4qjjzJ+q5R3EyilE6rotbQpabdR8l1M\/mCqNpUuB7mka26Z2Hr8kdk4jgqtd1uVd724aeGq3Jw0WmrZ0WW+yxXk4e4WaY6CCJke7crQr7F1BiKIeP6jc+oVC589L5DLIaeQT+CxRpu4tDmOaBprQrRPGXU5u42+ijhFjjorjauAa5vbUrtPxDkVS+IULSEUUrZG2PUcldbP2zTaWmpSu3J7DDh+ql7cw1HEO7ai+J+IOEQeqzQde1pt7lKpVizI5og\/Sis7sIA\/tIyQfZWGD2P2gMVaTTP5nQrEbr0miauOoN6N7x+qzZNjZDhHD1nrIAHpf1sqBHJFJFKTpJQ8gPnfwVljBh6ZikXVP8nCAecKNice+p3ZIbo0fSyiz79+7qx2VhQ6S4kNHL5zrkq1J0R5Wsbbta4ndO7Jpdm01nGI+EdUyzbVbiLjVqxOTahHpmhtPaHGYAHA2wBn1soNNoPxSBHLoYVk1oEMcWa3yDU+wXp25G2H1cI5lSo5zgSJcbwclmdnbXdhq9SjVJdSeYIJmJ1umNycVw1Hsn4m28Ql76YEy2sBZwv4p2YlgI4LjjDRsxckTx3X6+u+nuoG39l9k7ipkmm64I8+XiqWVabM2sWDs6g4qZ05eCmV93u0b2mGPG3VuoSC3Nq1dNsxhAZMejuB68is\/KU4C15t9yL+k+aNai5hhzSDyKSTKWtYPELgfNOAg52EaJJMm5zSqjYMA8XUT9wCqV2p274HagnJoJTBYalQkXk5qw2Thi1j3k8INpKjV8SGjhpieZ5oq0FrLmuR2XfQJeNxAa3smf9xVWSlhsm0nVc6k7h4oPCTE6TYkT5oSbTo4wwUl0aJLmiPiiOsnMLbb3VOxwlHDNzIBP1\/RU+5Gz+1rhxHdZclMb3Y\/tsQ8jIWF+Sa3uxk81z5h2+MZHwZ3j12H1VGGrkptIxnHkfsFyQuraWCdFrdkVhXoGk7MCQsgSpuycUabwQYjNaYzRScXD2kem41HVR8TRLHEHRIaOSvN4KLX\/wA1mRzVCc75qnCijgk7RgPHipuB2i6mc5bkQcl2IpsqEuYYm8foowaIM8rZ36ffyTbQdFV8FDEM2YaFLdSPKPfyTZPv9lLp4sgG0jMzGWQj1RFdhN2R4K6VFzhwUNyk4LA1Krg1jHOOVmkwPJX+ytqYKmO\/h+N3+RspeK37qAcNClTog6gSR9kwMbxKxSYnEk5YovVxAHtZVFtHYhoGKp8BEHpI0UGpircIHd5THqhjMU+q4ve4uJzJTLIJuSOuf3CA+S1xsdlHaGz7eiDjeyDggfsulLT7UzY2M7Gsx8Awdetl6RjME2q2phz+YdpTPiMgvKSvQ9n481cHTrtM1cMYdzLVohdoQVxPxeF1skbobq+R3b76eqwOKw\/A5zHSHA25dZ1nL5pWBx9Si4OpvLSL2Ww3t2aK1MYqjk6OMDmFiCClPaWHRbsLM3ExWR5EcjxC1zN8GVGhuKw1Op\/kAAfomsQNmuu0VKZ5ZrLBKa3ONM\/fiq7U8dUIwEbT+WS3yBNfxsrxtPBNOb3dIhDF7UpANbSotsIBIEmSTJjM31VJKm7Jw3G+dG3PkhDidAmOgawZnuJrmfonto4h\/CGExNz9RH7KvDRwkzcRa951nIR909icSXPcdDbQ2Bm05ZJgPEfb9\/H6IXalNiblbSNBgcYJIschOQJykeq5smBfPLqkNF+ivd2cCHO7R\/wtvn0P3Ua2zSksojYXlXbHjB4OLdpVHn7\/AEWKe6b6+\/mrLb20u1qE\/lFh0CqirkdZobBJwUJY0vf4nGz9PROCo7Rzo8SghPIA9VyCytmiMH\/aVxW935CEsUybZn1QbTkgDM+SciUzDYuAWEgjpceSjVqed7f7TQ6J2mTl781ZNoOzymwmdEHFOuaItmmw1VSIriEWhcAnWDRMa20sruztNvv5pJar\/Ymxn13tZTYXPcbCPW6a21sl9FzmPaWuaYK1nDHLaUJBdKie1I4fRSKpJz0\/0B5JkmMlkcKTgkQkuCVw6IBhifL6n7JZVoHJXu6O1RQrQ7+nUHC8dDqqQkcvW+l0OEiJ1uD5x9io05TaCaFssZY7Yr0TD1xga5o1O9hqolpOV72VLvhuuaR7Wj3qTr20U\/d7GsxlD+ErnvNH8t\/LxOmYRwG1auDJw+KbxUjYHl4FaTTh5fBedb20MxLf9weJv7xwcPPmsGRafLPp6pQ8b8oWv2zuq14NbCniab8OoWYq4dwfBY5t4AzIGg0lZnxlpXdw2LjnbbTrxB3HVR84AF5z5+St3uFGkWTD3CTz8FMw2yRh6fbVrE\/CPvCz2IrF7i46qi3KPNCHid1N8I9z\/SSHcvNADRLYNIk6KVSwRiXWCCloc4N3SMNhuJ2UNHWcszPU381PxmM7vZsPC0CfHKyiVcRbhZkoiu62SuzzuDncNglMeQQ5tiDIPVcXCIDb\/wB3F4aeR9ei7i5G\/wAhNov9Ugn6+fr9kCfSELl3EuVK6Whw7MN\/CPcXVP4kPHA2Bw8MXM5zM\/JVdau5wa0kkN+EcpMmPO6abUIg6i6TUqEmed1otWBWqsKeDLqDqpqMHAWtawmHOkmeAaga8pUF1rZXNovokg2QcSc1SgRc8kk2E3gZeXJJKCLzJk69IHWwsPJRREKQyp3eGBYyDrfMHnkPCDzUZPUxfS3X5pjDSEi1c7J2m+i9r2OLXNNiDCVtPa\/ah5f36j3A8ZJkZyM4vI9FBxvYjg7IvPcHHxR8d+Lhg5ZKI5859P0yGf7LacS7LlSOzF5kl\/ldM1DfKOiU4pJOnmsTinNCS53VJIjlzzHvyRDtJ9hBr40BkEXE56jkeqWiQnU9ckI1RcZvz6fouVKJZr5FoDeEZtmTeZJ1P6BazBbyD+ji2tdw24gQ6P8AubIKx8JTG3E2HPkia8t2SJ8LHOKeNtjxHQrdYWrhaZD6VctHL2Vaje7BNjiYHu5wF5lWsSA7iAmCJg30BukW5+PvVGJyNgufJ+DRSG3ucfWvcLcbXrYTEkudVIJyB08Lqir4LDtyqSqQLmzkgdJm1IWqHBGIZWvNDhorQ4umz4Gz1UevjHPichIFuf1UTRFLJK1MhaDfFS8biXVXmo4CTnwtDRYAZNtkFH0RpVC02JAIgxqDmPNGsW8R4ZI04gJy10QptUm4QeZ98kSgQqUpFrZ1AQRewgwQQeREH0QVUonXNjWft08UJ6LgbG9re\/mklPtRGVxHoghKipcUto8cv0SEVFESUWlAGbe9V2h6R8x+yiiVxIFySD8\/1QlFapKJ8Ug+KJRqsgNdzn\/1ICFTZIc0jPXquY+JyuCLic+XI9UNJ5fuUp9OCB0B9RKiibcEUClFuvh81SiH6IgoObEdf1I+y5phUrRJR4VIxNENDCJ7zOI\/+ThbpACjgqyFAbXDNEDwKBXAqladawTHEPG\/KYj5eKFR\/ESYEk5AQL6ABJQVFEAiT4WQBQKJQq6RLtLel0JynLpZBCVSEhOvdJkknxMnpJQSQuVql\/\/Z\" alt=\"magnetismo en las estrellas \u2013 UNIVERSITAM\" width=\"330\" height=\"320\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Viento solar - Wikipedia, la enciclopedia libre\" width=\"412\" height=\"410\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Existen otras curiosidades de luminosidad, magnetismo, viento solar, etc. que, estimo poco importantes para este caso que aqu\u00ed se trata. La vida del Sol, est\u00e1 estimada en otros 4.000\/4.500 millones de a\u00f1os a partir de ahora,\u00a0 antes de que se convierta en gigante roja y quede finalmente transmutado a <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> en el centro de una Nebulosa Planetaria.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" 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PX8obv0aLpivZItCh8KiN1I0bD27OQoKvlYBBurJUktkQct0Y6wRsy65xCZlI1jJHpJX7Uk0myZaw5qEhJ3FseDQxI7Ssy8UMTkFFtwB45x4\/vWPtEqO2mHTwug8D2Xd2YnFQ1y5UPrFfssgs0wjWqfJ2jx0q0lOCj6jlhDtn7UThMDfxD3ECxXH6nol9jySxE1XAJPorrWkCT2JLf41HYEpDGjEeLqmgi9klOm8hV5L4pLjdTPZ5RaZXGnmOWf60hWrAnQuOwR85w\/yn9CaZP5ZE9n7Ju1Kw3\/5qrz5\/XGFyEfUs3k9eOu+Epi6liX4evPp43CL7DbPTyZIDMQf5VhjmGY8\/wBY17NOqxWDtZX9sfOZkxWvHD9OhFrPPUDVR5dUeFjjjGXJI5s\/iwyqmj7F2ROS9Vp4BX0hjtOwBeKgAdhMfN+x+1FIapLO9X0bhH0Ls3tQKACq9ZZx7ONzaU4vZ4efwY4naj+WJWns4FmXWga6Yb7N7NAVVVfwn61h9PdHNuURO7QlyhTFnfZDyzZGuKb\/AAS48lx4fl\/2G7QAAAvEADG6\/vHnLfcwJWr+UJHkYy+2\/wBpgF3QcQMhnHl7Z2sSSLxLdHzjhzSko1Z2+N4Ce3FL7\/2b1tRJOK1JGxSHrtCVGMdVgs5OMxWy9\/1EZRtRV5wqrtBsK7ch9Y41BfB7GPDHGtG1MkWdJ+AqG1ZFNrfWIRb7PLPhQk6Mm\/yKyW4R5yfOK\/iU+w9UjkKbKm2KpFO0b9o7eWQyEpSNboKuZjEtloUcS5fEnpop3gGb7veFp0xzBbSFSbKzTA084vjlBJMl4m9lIoukkJu61I3OB6nnAZ8pxDiZT1anpoILccYQtHSo2jJs6K1wFTuFfyhj\/wCRXqOUFtaGDa+g\/P0hKA1ROXp0hpKB03uxjjKc5txH5QUOcjwZcVQoPiH4v\/bFSQWyoA6Hs0Wnp9d3qDEo4+SvIVgXfgaAu33knjlB0ZA1P1+vtAV0Z83pnlqG84KpV7adjTDx0gc1Q1Y0xKkEvswEKxgJVo\/r5JJjgtj7Fk+oEFTZ1E4Ea\/AcN7E+sUVcQWJxy8afV\/aFAclD0FXLDEsdvxekVUhqKUAdHcnh4W4wRa1OQA2OAQpxtqFHzihGADp0HjTydwRsaCAPY7euSq9JdJzJq+wgAgjYY9X2b2pLtXhICJ3yvRbOTcer53TwdqeJABwCXGQuLJ5MYs5DFylsCStBfGmIfjAsFHq7ZZSmox2B9py4+8ZisWKk7iX99+Wsb3Z1tFqkkkgzUUmMQQp8FMlncO4pUZAiEZtnO0NgAS7HYCASdjjaxjIxnka4au3t00USNK8iPInGHpljWAlRFCaFlVOTVTxD\/eELLQau4qwvApriPivPRhDmLyJhG7i252HnHprBbimj6AcTHmQkY0Y0yDHQFwdCzZxqSF6g1OYOo1em+OzxsriyeXEpLZvzO0yBjmBzKemjHt3bClOxcXMjqTpwhSfMFK65jJ9o03QguoLhhQOQTs0I64RfN5La0Qx+OouyVzLygScBmNA+Z1heqidMTU8ywiyCS7Z7RXPUH5RxgHaC28ADgfFRRfNnuqw34x5sp2ddAbRP+UsOAJ2l8tkAB6YkeVIqKihAzxA2ZFOZzEcpJ0PEE\/8AFXrCWEK7Uz0oPcxKeqE66tAwtmDj\/UA3mn0i1x6t5Pyop+Bg2YhKi\/sSB6Rbu8wPLDicRtis43TdcOP4h\/cmOD4gHk+O0BXrGsxeWOn9hDyZdG50aFgqjuwDsCSK5mpTThBZS3Diu1n8wD6wR4dhCcnodpOGwbzB5QDNli9B6wtMmcDtJHqRFithTE4s1BwB38oBdOha0qcvTZnhC9dvKOtCq4tvcf1KSPKA306J\/wBn98KQlK2NlIOSSSK+JieHtdggfO+NhDjzy4RVEjVCWYPdqf8Aa6fKNHs202dKJiSmYpZACDeYJINbwGIZxDIQRufgbZTlgIH3KswsDVRBHKj+caKb2VzDIXT7KhC0ywkuUrBL1B9qFuMFoNAEqR8yVaAAy340EWC1BwlKkjVJ7zyr5NEF3\/xE\/wAwruevrAu5qP3JO1CnrwvAQoDS7F7LNrWJYIUolheFwvtI+sC7R7NXJWqWQRdLEIXnXKpy1itktqpanTNUDtDty+kFmTFLN4hC3NS9eDs2OkNqvqWqLj9TOmo1FWHxy2GGqa84gpajgEEhpcy7Xcr2h9SQnNadj+mAheYnMXKfMkpPNhXjCCuANaaOpJTneUhKv9RBc8A8USGwYk\/KtSH4qNeEXEpqhKnzMpTjnU+cSJp+emkxGPGpMYnQ\/wBiWwyZoWoKuEFCwwW6FULqAehZVcWEen7Rs91RBauJqw1L5FgouPlSDqfHJs6SxCUn8Kynk59hHsZM0zLMhRvApHdqCquZbMVPjeSUAviSdIBnGticy\/dYpmXQ5KUkLAJoWDEAgpTrjChk3S10JxHiBBdODNQuKYQe0XXI8N4VLggPgptl4Ixc7YDM8L3QsslJoXDyzcwFT4PFllFEzHBi2YVmSFVGgNf1i8qgDjFhUEE1x8JoG9OMDmqDlP3mCkpKcLzU8I\/iFNkcmZVqMbpJSti5csHr8QI\/KHUjWTMnDYca3qYqqystn6QrMlHFQelPDhTVB1J89jEMwgYKSQPvJCmpg5xZ3jkoBP3XerEhgTtoCyW3jaYEpWBHTJtxBWSC1B42BUfxhiwA86RhlFXulVXcISrzQQTGr2\/NU6ZYC\/CATdCZgvKGBB0DN+IxirKBRVy9\/Ego53KHSJsIS\/qpv5lp8pgIgiGI+F6Zd2r+kg8m4xRJUSLr\/wAk4Np8KqwUpY1B3qlADmKwApWECGapGgJWPVxFFoBOCf8AYf7TBZSh90j+VSk\/1R0x2oFkbkzY1juKBTElL4j\/AMjbGIKhAkJB8RIbV0VOniSC8FuIFTdTvC0Gv4Sw8\/eOJUpzU4fCtCxyVWCTIvKegIGTBbDcUKI8oupYxo+YJTTb40j1gHc\/MnD5pV3zQfaC2dbmihwmKSNrhYwgBQzI1xA+V2J23V86e0UtJ+Zq6\/8AZJg0yXmkEjJkJXxJTu9IAGBYEJ4zEGnMCMUv2Fhs8iP+Cx6RdjovlM+sTNrTF\/4pa9uCmJgPcn5D\/wCBH90EkXs6Zb0ChXYfNLEcjGjZwo\/eSrXAngDWEhMV8MxIrWoKD\/tYnjDVnuZFQ3sR5MYMQx7H+7GaCOYfgXhSeGwXd3hv6X84dRfADEM2VH4Gp5Rn2ycBRSHPFHp9IZlXVC0xJ+RK9oAP9FecUuJ+9eSRk4LHcwbnFZgSqqVFA2gFPEiuWkcFzG8Ku8\/hBSryV4uQhCAw5IosKwos1roFU5GJWks6kU1S\/s6RyhdE37qpd053XQeLvThHBKAaLIO40P4kv6Rmx0yUTkj4FqSS+T5n5SPQxyiqgKpa6YEAHP5rpJjlLmGourDZELPH7+G6ATbgotF1WiVF+IU\/rCmsmYEg+KSpH8QJ8gsEecXCsHnKAJwmJveTqjrLOQlQurKUuHCgQ7bUk+0M9pnvJi1IkouGoSGWWOl1l8zBFvZROxKVU+6z8kqpyjd\/ZW0t3splgkBaErIPiSQktgQ4UHOidWjypmywWKFIOwuRwUHHONX9m512fKImm6VXLqryX7wGXqpJYqfhAM3aNxRSbuCksQCqijdqReZvilB\/0dVUrDwEPMAdJc\/vElBIYFsBWmOMaNqvJLhIULxBG4gkm6aOlKjzEZs1SQCGUk3VEqd2KSFHFsgrPWHRlTQv3lAApQU5QXF5nc7qXqlsgIkhKk\/cNwqdxdCizV+HPZrma2nL+6FglZCrqwQyVsGDggF1DHYNYhaXW9wKSQ95NXMwoD+EswUHqMExgElN1ThKwSakVF4KS7uKkskO+Zhns5AdyvwhiSpIcBnJetKueOkKWdCU3mUpCg7YKZQMwl8HZSuN0Yw1a1FNnWQtJJIli\/8AxMSPEG+FJEYx521KMxa1XEKvEq8ExlVyqXp+GBkqSHKp0sDJXjHIt6QY2QkOZST+Aqyxe6VDygPeJBpNmSzoK4brvpCmOQpKnAMpQbApKDQZkADzgsiWcUoI2ypl7kBePnEgjFS0TKUCkpQT\/MoP5xVQViZB\/FLN5uPjA4NGCmFVM+ZRTsmoB8ySTygiUpdx3Z2upB1oCwELyZw\/zJqRmFeL0P8Axh5VwoSUqQtTqvJKQgJFLt1XhJcO+6AUTA3VthNH4SFj0HrAwAHN5Oir0u6dzocnLP0g4k1fu1DahTj0V6wFVqr\/AIig1GUm8ONS\/KD+\/vQHRCUVDBOjy5l0gbi5PKC1Dg95TEqQJgOFEkt6QNRyaUo5se7IGz4a+kcmVdNJcxI1Qpx6V5xjNjSLqmYoO8KTppQc4KmUcr25MwHyxgUu00+Mn8aX5\/F6RZanylq18V31I9IdDNoVtktj4qfjlD1Hiju8svyp5r\/sgs0EAsmanakuPID1hP7Sf86Z\/oH98CSJMvIC5Y8RVdOXxJPEun1huVOT8of+Gh9wOAEISyZeCiCa+EtzOcMS7bjeSnePCeY9wYMQJjU2WD9\/gofR\/NoXnKmJSWBKeC07cHSOMXkyBMLIJB0VUZ5jHDQQmVXVG7QijvXhpBaGcrBzJwV8aA2DhRR9U8AIXEuSXZedAsEDmlyeQgk20qPxBK\/xCv8AqSyvOJMiVeCSFJJagIWmuGN0gc4l2KGQqczJ8acPDdWnikOBxEVVPQXvJD\/wEpbfinkID2hYpkpQBUnUXXHtjzi0ifMU94hYA++As8Ca8iI3WjWSvu1BkrKBopJI4qS5PKCJlzg4C7wAHhDTKHRBrzAgX2iW3wFGNUF2oMlV5KEWm9lK7vvUqBTjUMrlUecZfQxRVpAJBlAFmp4FD2H+mKpkIVUKUn8YBD\/iB\/4xfv1pF1Siqnwq8SRwU\/k0cZqVfEgb0KKfI3k8gIGjBkd411KxMcYXgptyFV8opMWX8cplZNelqpgQMKfhg1l7PTNJuKNDgoANQnEEvhoIqqcpHgSSAKM7jTOnlDVoZI9l2qpM394XackYf\/YGd8j41VDtdbCEVTfE6VBVBQkBu8Hyq+L\/ABBpBrDNeyyFKSCSFowZrq5hSwFA11OWUI\/Z0lRQHBDY+MeBRAc0\/wAsZbICEKSJZ8JmIAWUFL1SWBUTTDEJy+8dIa7S7GVZkyUzAUpYKYgKe8q8kuCCHLimsAnBcqcklXhTeLJUapuy6KGBqo83iPtS5jonETGUkOXHwAKyIOcVTjxaa2B3ZMsroorCxdBNaYJCnCwG8S1YZCK\/tJNKES0qlu95alAFFVEgVFAR4xx2wSyXVIQCCCSlRYuC90q0OGFcTCf7Q2OaJipgmMlKUpoSk+EAnDK8VHHOEGMP90agrSdwX5i6YZvKYjvkryurP\/soDseBTLSoHxXVq1UkPUYXgys8XgV6WcUFO1C\/ZYPrC2YPMSvFcgK\/iTeHmg3fKBSxK+LxprqlT7vhMMWDs++b0pZzxFw0rikmBT58wKIUUqY4KSF+ag8b6mDd6pTtOSofKsf3gp84LLlqLPKSRqn\/AKG6OUJpmJOMsV+RSk+Srw8obkyUKVcSpSVHUA6Zgg56Rlsa6OmTpY+ZJfGij\/xOEcueRQTgTpMB8Of3gQDxpBbd3slgpd4nD74DZi8MetyMiYgqeZLTdFSUAg8gQnyhnrQGwoSpn7lKzn3em3uy1d2G+BJKAaiYhW8EjgQk+cDKZZqStJcD7q6l\/wALYRozLJPQm+JjobAkn\/aQRASsByJxI\/xXGiwTuxvDziWUX8CF\/hNTwQr1EJrtJDApQWY4FNdlwpiipksveStO5QUORAPnDcgh5ikggFMyWomldaZhJ84r9oH+evmf7oLYrNMUl5U0tVgp0jiAVA5xfup\/zS+X\/WBtgP\/Z\" alt=\"Un agujero negro supermasivo vuelve a dar la raz\u00f3n a Einstein\" width=\"343\" height=\"246\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSjj6_rsNV0Jz8CNbTjAv5CEL1pRwwsi_eLGg&amp;usqp=CAU\" alt=\"Pin by Wilmer Pilca on La fuerza de gravedad | General relativity, Theory of relativity, Time travel theories\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Lo que entra no sale, es el viaje de no volver\u00e1s. Ni la luz puede escapar de las garras del A.N.<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Cuando hablamos de un Agujero negro estamos hablando de un objeto con un campo gravitacional tan intenso que su <a href=\"#\" onclick=\"referencia('velocidad de escape',event); return false;\">velocidad de escape<\/a> supera la velocidad de la luz. Los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> se forman cuando las estrellas masivas colapsan al final de sus vidas. Un objeto que se colapsa se convierte en un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> cuando su radio se hace menor que un tama\u00f1o cr\u00edtico, conocido como radio de <strong>Schwarschild<\/strong>, y la luz no puede escapar de \u00e9l.<\/p>\n<p>&nbsp;<\/p>\n<p><iframe loading=\"lazy\" title=\"Black Holes - Sixty Symbols\" width=\"500\" height=\"281\" src=\"https:\/\/www.youtube.com\/embed\/PNpa6z2YXXE?feature=oembed\" frameborder=\"0\" allow=\"accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture; web-share\" allowfullscreen><\/iframe><\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/f749a75a3a49c209ad7d22510bb1ae1fb4068861\" alt=\"r_s = {2 G M \\over c^2} \" \/><\/p>\n<p>Donde:<\/p>\n<ul>\n<li><strong><i>G<\/i>\u00a0es la\u00a0<a class=\"mw-redirect\" title=\"Constante gravitatoria universal\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_gravitatoria_universal\">constante gravitatoria<\/a>,<\/strong><\/li>\n<li><strong><i>M<\/i>\u00a0es la\u00a0<a title=\"Masa\" href=\"https:\/\/es.wikipedia.org\/wiki\/Masa\">masa<\/a>\u00a0del objeto y<\/strong><\/li>\n<li><strong><i>c<\/i>\u00a0es la\u00a0<a title=\"Velocidad de la luz\" href=\"https:\/\/es.wikipedia.org\/wiki\/Velocidad_de_la_luz\">velocidad de la luz<\/a>.<\/strong><\/li>\n<\/ul>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQSIRERcV099-i9UFbCi7OS8M7vM7DDk0tqDQ&amp;usqp=CAU\" alt=\"ANTARES - M\u00f3dulo 3 - Unidad 2-05- Programa de Nuevas tecnolog\u00edas - MEC -\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La superficie que tiene este radio cr\u00edtico se denomina Horizonte de sucesos, y marca la frontera dentro de la cual esta atrapada toda la informaci\u00f3n. De esta forma, los acontecimientos dentro del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> no pueden ser observados desde fuera. La teor\u00eda muestra que tanto el espacio como el tiempo se distorsionan dentro del horizonte de sucesos y que los objetos colapsan a un \u00fanico punto del agujero que se llama <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>, situada en el propio centro del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>. Los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> pueden tener cualquier masa.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/qph.cf2.quoracdn.net\/main-qimg-a7b1aa9ee612d427a530ae5171f25b3b-lq\" alt=\"Si la luz no puede escapar de un agujero negro esto quiere decir que existe  una velocidad mayor que la luz y esta es la velocidad de escape de un  agujero negro? -\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Pueden existir <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> s\u00faper-masivos (de 10<sup>5<\/sup> masas solares) en los centros de las Galaxias activas. En el otro extremo, mini<a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> con un radio de 10<sup>-10<\/sup> m. y masas similares a las de un asteroide pudieron haberse formado en las condiciones extremas que se dieron poco despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"AGUJEROS NEGROS SUPERMASIVOS | Informaci\u00f3n y Actualidad Astron\u00f3mica\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSM4DQNj55F7QW44nyjK7Gx_q-bVavmoaMzSw&amp;usqp=CAU\" alt=\"Agujeros negros: 6 curiosidades que deber\u00edas saber\" width=\"330\" height=\"192\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Nunca se ha observado directamente un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>. <strong>Kart Schwarzschild<\/strong> (1.837-1.916), dedujo la existencia de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> a partir de las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de 1.915 que, al ser estudiadas, en 1.916, un a\u00f1o despu\u00e9s de la publicaci\u00f3n, encontr\u00f3 en estas ecuaciones que exist\u00edan tales objetos supermasivos.<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"alignleft\" src=\"http:\/\/congresodejalisco.files.wordpress.com\/2010\/02\/egm-gobernador-de-jalisco-mexico.jpg\" alt=\"\" width=\"225\" height=\"303\" \/><\/p>\n<p><strong>Kart Schwarzschild<\/strong><\/p>\n<p style=\"text-align: justify;\">Antes, en la explicaci\u00f3n sobre las estrellas, queriendo dejarlo para este momento, deje de explicar lo que hace el equilibrio en la vida de una estrella. La estrella que est\u00e1 formada por una inmensa nube de gas y polvo que a veces tiene varios a\u00f1os-luz de di\u00e1metro, cuando dicho gas (sus mol\u00e9culas) se va juntando se produce un rozamiento que ioniza los \u00e1tomos de la nube de hidr\u00f3geno que se juntan y se juntan cada vez m\u00e1s, formando un remolino central que gira atrayendo al gas circundante que poco a poco, va formando una inmensa &#8220;bola&#8221;. En el n\u00facleo la fricci\u00f3n es muy grande y las mol\u00e9culas, apretadas al m\u00e1ximo por la fuerza de Gravedad, por fin produce una temperatura de varios millones de grados K que es la causante de la fusi\u00f3n de los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> que forman esos \u00e1tomos de Hidr\u00f3geno, la reacci\u00f3n que se produce es una reacci\u00f3n en cadena, comienza la fusi\u00f3n que durar\u00e1 todo el tiempo de vida de la estrella. As\u00ed nacen las estrellas cuyas vidas est\u00e1n supeditadas al tiempo que tarde en ser consumido su combustible nuclear, el Hidr\u00f3geno que mediante la fusi\u00f3n es convertido en Helio, el Helio en Berilio, en Carbono, en Ox\u00edgeno, en Nitr\u00f3geno y, de esa manera se llega al Hierro&#8230;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"La aniquilaci\u00f3n total de una estrella supermasiva\" width=\"402\" height=\"225\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxITEhUTExIVFRUVFxUVFxcYFxUVFxcVFRUXFxUWFxUYHSggGBolGxUVITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGhAQGy0dHyUtLS0tLS0tLS0tLS0tLS0tLS0tKy0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAOEA4QMBIgACEQEDEQH\/xAAbAAABBQEBAAAAAAAAAAAAAAACAAEDBAUGB\/\/EADgQAAIBAwEGBAQGAQIHAAAAAAABAgMEESEFEjFBUZFSYYHwBhNxoRQiMrHR4cEV8QckQlNikqL\/xAAaAQACAwEBAAAAAAAAAAAAAAADBAECBQAG\/8QAJxEAAwEBAAICAgEEAwEAAAAAAAECEQMSIQQxE0FhBRQiMlFxgRX\/2gAMAwEAAhEDEQA\/APHnUl4n3YPzZeJ92M1p3+3tgAkaDD+bLxPux3Vl4n3ZGFgkgL5svE+7F8yXifdgjpEFkglUl4n3Y6qy8T7sFDpHF8HVWXifdj\/Nl4n3YOB1EglSP8yXV9x3VeP1PuC0M0cd44EqkvE+7Eqsur7sEY4jA\/nS8T7sb50uG8+7BEcRgXzJeJ92JVZc5S7sERJ2D\/Nl4n3YSqS8T7sBDs45JBKrLxPuL5kur7saK9+\/egaiEUlfsKM5eJ92SR3vE+fNh04EyphFJDZTmpeJ92A5S6vuy86KIJ0SHJBW35eJ92M6kvE+7JJRIZFGTg3zJeJ92Ife8l2QxUjBmgcEzWmPPov3AwVTLuRRXkLA6ERpbxQsD7o8UGRpdSAILA2DtJ8RIITHwQXSBkMkFgYnSGgWJoLA2DtK4Du54CSCQ52keIOBsDsbBJDQpR\/nmIU\/f8jxRKKjxRPTRHFFikg6Kv0TU4liMAKUSzSgFS0FTwGNHPkO7TTy4F2EcIUqfMu4Oml+zFubXGpRqwN+4omfc08LgAchkk2ZeWIl0HBYX8F\/yQiChLly17vn9dBMESkC0PgeKHSO0lSMkHgUUSxKthojSLA+75h7osEaW8AMDoIWDtJUjYB3SXdGwdpLgicRbpK1709dRRiTpTwAlFclhfXP3Gxp554cu4ckDg45yRtCx9vXT2w2gSQbkASWCWjjOufPg9OfHnjmDjVpPR6emeePQtoNoKK4FuiUYMv2r5B4elKRbpQ0LtGkK1oZNa3tBvnOinWsK9KhknVqa1nY+Raez5PghxcvWiT74zmqtqYl9RcnhI9DXw9UlxTSM69t7Wgmp1Myz+mK35fTTRP6tCtzg7xvyOG\/0t+8COg\/162\/7NX\/AOP5EAxB8OJhgdoeK9QhBjcr0DFBRiFgdRI0IoHUCWMBqaJIoGxuIQG4M4liNEF0yNCviyFRFgnUBOBPkR+FkG6Oo+\/qSqAcaZ3kSuLK+4JosSQFSJKoiuWFZxE0SqIypnaCcEM\/66cF5ALTgStA7pZMBUAav30QlwYTiM0WQNyClw8\/f+CeinyIEjY2RsuvXeKVKU\/NL8q+suC7huYGliLWzrtrRxydZstqeOQ2zfhPcX\/MVYwec7kMTl9G+C+5uWl7b0dKcVlf9UvzS\/heiQ\/yoQ7JNejd2JsmOjktOr0R0G1KVClFSik9PQ4et8QSfAqXe1ZTWsmNeLr3vozK5Py0sbf2s5preeOi0XrjicBtSlJvKfoa11dmTc3GQXR+sHeGoxPw8vMRf3\/MQt6GvJnPoJIdINIzGzUmRbpJCGWlovPlrzY6QUYlWxmOYyiS0kJRJaaKUxvlz9k7pke4XaSyg5W\/MW\/JhrP4+rUUXSAcDT\/DPQONgR+Urfx8RlqkHCjk0HZskq2zUdCH1K8+Kb1\/ozJU1wwVakC86bAjbuTwkEm8BdIVfSILe1cnhIvfh4pYSNO3s9yOOvF\/x2RC7aT0SIjp5sY5cIidf2YcrTUhr0MN6YWfP\/Op2Vl8MV6vCOF1ehvW3wjb0ta9TefhQ7EUzI+TXCPr2\/4PLqNjUqPEIOT8kdPsr\/hzdVUpVXGjDrLjj6HbS21b26xQpRj56ZOd2z8TTlxk2MKZX2ZlLpf0sRet\/h7ZlosyzcTXOX6M\/Qr7T+L3jcppQitN2Kwvscbf7Uk86mRVum+ZPkkAfJfv2dHd7bnJ43mWrK5wuJyFOozQpXTDxfoBcHTzv1qV6+0jFlXZHKow67PAH4lpdq3WeZUnW1IJ1CLeB1ekqCxviK3zBFdLYQx+xJTQopfv+3l6kkYmY2bfOQ4QDUBRiTwiCqsNDnz0jjAsU6JPQtsmxZbNbFb6pD0cPWsoWdBpmtS2e5aYNS0sEuCNa2tV0FKt0wlfJXOcRiUNkdS7R2Suh0FK1WNEXqGzy8y2Z3X+oP8AbOUeyI9AKuwsrid5S2Z1RbWyo9Av9vTFH\/VnJ5RL4dmuXbUvbP8AheSW9u6vmz0mVrCPIqXE+mmPfAJ+FL\/eiP8A6l3\/AKo5Sn8M4\/XLC6LQTqW1H9EFKXX+2TbZupLOeHvmcje3j6IPy6TK\/wAVgzM31nbr\/wANXaHxHPgnurotPuc7dbYk+ZSuarZSk8h130lfFSXpFipd545Mq7r5LVSHoUq9Mt5AesNLMKVSTZDJFicCGpEtpnXIMXgs0ahVCiw0MWpezSjJAzl0K0JEiYTQbQwzHyhmyxRjYEIRxAUET012\/r+wacSzTh0MuqPSceWsKlTL9tbptDW1q2dDs7Z2RPpbNbnMytYFjZc2bdvRJLeyNe2tRdc6oB8j5KK1tbM1LSxbfDQtW1sjRoRSwNc\/jL9mL3+U39D2+z0jRpUEgKZJHLeBuZmfpGR0uq+2SYyRTnjRktNtcBTouWvU6ta9AU8fv6KtShnGj7EFzZPdfl6M1bak4t7y06liok09M45FVwVL2T\/cOX6PNdrW29mLONvrRptPTB6ft2jFS0XT0OJ+IYxit9LLen8GY6qK8T1PwO\/nKRxdxJJ6alGpPqW72s2yhObGo37NOqX0NF9QKyE5kUpDUUI9ZTIpogqxJKkgHLQOjNsgkhhSepG2ETELJlMNVCsmOphUwTLTmgZTIHMZzLaDZNvIYr7wjtINylSNC3osVGmX7czLR67l6LmzrVnU2lBJJGLs\/ijdp1UJ20mF6t+OGhRgXKSRmwqZ4FyhI5dF+jM6yy\/Sq8i5SRSpLHLUu0pB5eoQ6fwaVtJlhxxp7yRW0uhbhHqMwtMvo8ZFBk0XgbApSXIJmA37DqV2VvxrWeHvgSSwuPDUoTi5P8qyB63S+vsvES\/sqbXjva6ehxe26ScJLGdMnW7Q3lnOjOZ2i2ot40aZj93\/AJ6b39O\/xw872lQxwTMmcTb2jlt8WZVWLGuT9G9U6VKiAp5zlcV\/gllESjzHJ+hSpbZTqx1I6qLMolavLkFkQ7TibKrQOH2CYIVGXSGbEMOiwMFjBZGZ2lGkDgccR2kYjroSLNOtgy1UJ6UxHpR67kjpNl1sy9DUo53m89PoYex5\/m9Ga1Pe3lh\/XzMzrT8hup9G5Zx8zXt2v4Ma1l1Nmza7l+XsxvkosV7iMFFvP5njRZ188cF5l6kVnFSWMacCSK+XFckh2W1\/0Z1Y1n7L9Coy5CozH2ffRmtMPz98TQpyDTSa9CnXnj9ouzuPypY1zjT9ynTqSWjT\/fCXNvzJ6dbGpFXrJ64Itv70BM56wG+3pYS56f49Oo1G4lCOE1gr1apTrXCwK3ePyX2MzydLxIto19G2zlLyu2n017\/wam07jqc7e1sRfmZ9N1Rv\/C4YjCvm2zIq0nk1LmUfMzqlRDXPTYmZz2V5UyGog6tco162R7nLYn8jtE\/Qq1TkilUmSPnn0x15ehBJjMrDC79XTBkC2O2C2XQlTBYhZESDFkZoTBySUbHEMI7CNN6MyelIqQLFIQtHreNG3smpiSZ0tPicjZz1Orsqm9FP0Zm959j9e501LeRqW8zIpM0KMyvG89GZ2nTbt3w1A2pWk47sVl\/ZfUgo1+WeBdpXGHrqjQT1YZdS5rc0DZFkqUUkknzS0XojSVTBV+auWgzmElpLAFJ09Zb3wp10lwM+Vd6Ihq131KV0w5cNJq1xnkUK9ZAVq5n164ndj3HgV76qjD2pcLhjgaF3Xwmzmr264goWs2\/jwpWso3dXJn1ZE9xUTKdWRoc4K9emENWZBKXP099x6jIZMdhejE73rBmyKTCYEkEELoYZsTBJA0wcj5BESC0caTFkbJKIbEIYRJBuQLFMqqWCSNQRpHqed4aNGeDd2Re4evB8f5OYpyLlCvgU6c9NLnaaxnoEeqLVF6HK7J2pj8suHLy\/o6OjWQi58WL9ebRZjTk5KSk0lxXJmrTqaGXSqlmNYPHTBHrLZec+ovmFT5gE6xf8gFctLc6xTq3BFOuVZ1Mgq6MPz4klSs2U69QVWolxZi7Qvc6cECSbY\/x46R7SvcvyRgXFclu6uTOqtjvLmG69EliBqyK8peXAecyvJj0SZHbr79DyZDN+9Qt4jkwqEelaA2RyJGBguhSvYILDaAZIKgRCEywJjNY4jD4GJKiEIRxBqphxkRRYcGKtG\/FFmnImhMqQZLFgakf59DTtq2DXsdqOPPK6HNwqE8aotfPR2OiZ3VrtSMueH5l6FycFb3GNcmhRvWuDYtXLCXxivo7JXI065zK2g1zH\/Ht8yniyv9p\/JvVKy6lC4v0uGrMudzhcTPrXOpMw2w08Jn7NC5vW+LM64rZIXUyR1GMTBe7SWIirSKdSZNWkUqkhznJl97BqMhDlIhYwjL6UM2RyYc446ejT541xwIpFkK3Q0gchcc6+f11+71\/cFsuAbE2CwmhsHFGwMCwFu6Z80uXPPLjyGzoSDYIsCWmo+c+hYqCIcRxxfgySTWXjOOWdXjllkVOWGnjPDR\/f0CTF8NeKJosNSInLv19+9QoSXNZ49FrjTk+eP64lWhibLEGSRkVk\/v8A7Ezqvm86Y64XJA3I3z6llT5FiFTBQhImUwNQOR00uqsF84pb40qoPwC+ZZqVskTqEG+KMi6gG70sxmDOWSKT0IJVcF1JXpeIVWff3\/RVqSHqTIpyDysMvr00Hfa4PHL06AZHyBkIJVQ8tGRSYUmA2WQvbE+TWf78vsCmP\/v36AssB0djITGRJVjDgjkldE2NgcRJBJ8l\/wDj\/wC8P5GI8DkaRhaTDUiDISkCaH5smiFkh3w1IjA02WVWenksLno88nwer4CUiupEkZFWg8WWISJFIrqQt4o0NT1ws74O+QOQt4jxLfm0sRmFvFVyHVQ5yTPctORBU1GnVjuYw97eT3s6buHlbuOOca55cCJTOU4Vvv5ehqi7+\/6ImHJgTCIRtkbBbCYGS6FaYmA0O2LewWBV7Gx18n00GGFvFgQhn79RMSOKsHIwmIsUHFkQjjgvmPy7IQAiDiaISEIoxmBw0IRUNI6DQhFWGkkQkIRUP+hmEhhHHT9jsZiEQWYMhqY4iQb\/ANhMjkIRyKWRyCo\/qXr+zEIKhToQBCESUAGEIkEOCOIkhgMIQixQTBHEccEIQjjj\/9k=\" alt=\"La aniquilaci\u00f3n total de una estrella supermasiva\" \/><\/p>\n<p style=\"text-align: justify;\">Las estrellas muy grandes, conocidas como supermasivas, son devoradoras de Hidr\u00f3geno y sus vidas son mucho m\u00e1s cortas que el de las estrellas normales.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/pbs.twimg.com\/media\/EfFU7GCWoAAMxZv.jpg\" alt=\"Grupo de Astronom\u00eda Galileo on Twitter: &quot;\u00bfSABES QUE ES UNA ENANA BLANCA Y QUE EL 98% DE LAS ESTRELLAS, INCLUIDO EL SOL, TERMINARAN SUS D\u00cdAS CONVERTIDAS EN UNA DE ELLAS? PASA ADELANTE\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<strong>\u00a0 \u00a0 Las dos fuerzas contrapuestas consiguen el equilibrio de la estrella<\/strong><\/p>\n<p style=\"text-align: justify;\">Una vez que se produce la fusi\u00f3n termonuclear, se ha creado el equilibrio de la estrella, veamos como: La inmensa masa que se ha juntado para formar la estrella genera una gran cantidad de fuerza de Gravedad que tiende a comprimir la estrella bajo su propio peso. La fusi\u00f3n termonuclear generada en el n\u00facleo de la estrella, hace que la estrella tienda a expandirse. En esta situaci\u00f3n, la fusi\u00f3n que expande y la Gravedad que contrae, como son fuerzas similares, se contrarresta la una a la otra y as\u00ed la estrella continua brillando en equilibrio perfecto.<\/p>\n<p style=\"text-align: justify;\">Pero \u00bfQu\u00e9 ocurre cuando se consume todo el Hidr\u00f3geno?<\/p>\n<p style=\"text-align: justify;\">Pues que la fuerza de fusi\u00f3n deja de empujar hacia fuera y la Gravedad contin\u00faa (ya sin nada que lo impida) empujando hacia adentro, literalmente, estrujando el material de la estrella sobre s\u00ed mismo hasta l\u00edmites incre\u00edbles de densidad.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/1.bp.blogspot.com\/_b1AE8x4eLKI\/S-nLiLZpb7I\/AAAAAAAAUz0\/KFH7fb2gSvs\/s1600\/Web_Zoom.jpeg\" alt=\"\" width=\"600\" height=\"600\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Una masa amorfa y muy densa es lo que queda finalmente cuando la estrella se contrae, puede estar formada por <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> cuando la estrella tiene varias masas solares y al ser comprimida por la fuerza de la Gravedad, se fusionan los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> para que formen <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> que, finalmente se degeneran e impiden que la estrella se siga contrayendo sobre s\u00ed misma, quedando estabilizada finalmente como una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsar<\/a> o magnetar. Lo que no hemos llegado a saber es en qu\u00e9 clase de materia se convierte aquella que en el <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> forma la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Ciencias para el mundo contempor\u00e1neo\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Cielo Nocturno: Evoluci\u00f3n Estelar\" width=\"492\" height=\"192\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Seg\u00fan sean estrellas medianas como nuestro Sol, grandes o muy grandes, lo que antes era una estrella, cuando finaliza el derrumbe o implosi\u00f3n, cuando la estrella es aplastada sobre s\u00ed misma por su propio peso, cuando finalice digo, tendremos una estrella <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a>, una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> o un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/static.wixstatic.com\/media\/06b82c_a6ef8916a2584b5dae25eee558236d7a~mv2_d_1280_1281_s_2.jpg\/v1\/fill\/w_630,h_630,al_c,q_85,usm_0.66_1.00_0.01\/06b82c_a6ef8916a2584b5dae25eee558236d7a~mv2_d_1280_1281_s_2.webp\" alt=\"GRAVITY observa detalladamente el disco de acreci\u00f3n en torno al agujero negro supermasivo de la V\u00eda l\u00e1ctea.\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong><em>Esta visualizaci\u00f3n usa datos provenientes de simulaciones de movimientos orbitales de gas, girando a aproximadamente un 30% de la velocidad de la luz en una \u00f3rbita circular alrededor del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>. Cr\u00e9dito: ESO\/Gravity Consortium\/L. Cal\u00e7ada.<\/em><\/strong><\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/noirlab.edu\/public\/media\/archives\/images\/screen\/black-hole-accretion-disk-annotation.jpg\" alt=\"NOIRLab Blog - Discos de acreci\u00f3n: \u00bfQu\u00e9 tan grandes son? | NOIRLab\" width=\"560\" height=\"420\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Alrededor del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> puede formarse un disco de acreci\u00f3n cuando cae materia sobre \u00e9l desde una estrella cercana que, para su mal, se atreve a traspasar el Horizonte de sucesos. Es tan enorme la fuerza de Gravedad que genera el <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> que, en tal circunstancias, literalmente hablando se come a esa estrella compa\u00f1era m\u00e1s pr\u00f3xima. En ese proceso, el <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> produce energ\u00eda predominantemente en longitudes de ondea de <a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a> a medida que la materia est\u00e1 siendo engullida hacia la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>. De hecho, estos <a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a> en el centro mismo de nuestra Galaxia, en realidad han sido varias las fuentes localizadas all\u00ed, a unos 30.000 a\u00f1os-luz de nosotros. Son serios candidatos a Agujeros Negros, siendo el m\u00e1s famoso Cygnus X-1.<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/francis.naukas.com\/files\/2019\/09\/D20190927-jeremy-schnittman-nasa-goddard-media-studios-annotated-black-hole-image.png\" alt=\"Un v\u00eddeo con una vuelta alrededor de un disco de acreci\u00f3n de un agujero  negro - La Ciencia de la Mula Francis\" width=\"714\" height=\"402\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Muchas y variadas son las facetas que podemos contemplar en las diversas fases que se producen en las estrellas en funci\u00f3n de sus masas, y, las masivas finalizan sus &#8220;vidas como <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.<\/p>\n<p style=\"text-align: justify;\">Existen varias formas te\u00f3ricamente posibles de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.<\/p>\n<ul>\n<li><strong>Un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> sin rotaci\u00f3n ni carga el\u00e9ctrica (Schwarzschild).<\/strong><\/li>\n<\/ul>\n<p>&nbsp;<\/p>\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/09\/Apjlab0ec7f3_EHT-image-of-M87-black-hole.jpg\/540px-Apjlab0ec7f3_EHT-image-of-M87-black-hole.jpg\" alt=\"Agujero negro - Wikiwand\" \/><\/div>\n<ul>\n<li><strong>Un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> con rotaci\u00f3n y carga el\u00e9ctrica (Reissner-Nordstr\u00f6m).<\/strong><\/li>\n<li><\/li>\n<\/ul>\n<div><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQJQzub9Ckx5hmvmIgI6cHjwRZX9FWhXzjmhQ&amp;usqp=CAU\" alt=\"De estrella masiva a Agujero Negro : Blog de Emilio Silvera V.\" width=\"522\" height=\"391\" \/><\/div>\n<div><\/div>\n<p style=\"text-align: justify;\">En la pr\u00e1ctica es m\u00e1s f\u00e1cil que los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> est\u00e9n rotando y que no tengan carga el\u00e9ctrica, forma conocida como <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> de Kerr.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/mymodernmet.com\/wp\/wp-content\/uploads\/2019\/10\/nasa-black-hole-visualization-1.gif\" alt=\"NASA presenta gifs hipn\u00f3ticos de la rotaci\u00f3n de un agujero negro\" \/><\/p>\n<div>\n<div>\n<div data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\"><\/div>\n<\/div>\n<\/div>\n<div><a title=\"NASA presenta gifs hipn\u00f3ticos de la rotaci\u00f3n de un agujero negro\" href=\"https:\/\/mymodernmet.com\/es\/nasa-agujero-negro-visualizacion\/\" target=\"_blank\" rel=\"noopener\" data-ved=\"0CAkQjhxqFwoTCNCCtbSAwOwCFQAAAAAdAAAAABAD\">NASA presenta gifs hipn\u00f3ticos de la rotaci\u00f3n de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a><\/div>\n<div><\/div>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> no son totalmente negros; la teor\u00eda sugiere que pueden emitir energ\u00eda en forma de radiaci\u00f3n Hawking.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.jimcdn.com\/app\/cms\/image\/transf\/dimension=419x10000:format=gif\/path\/s8fe58e2ec2efbb63\/image\/ia5f079a4572154ba\/version\/1523047616\/image.gif\" alt=\"Articulo de Ciencia. - P\u00e1gina web de cienciaomar4010\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La estrella supermasiva cuando se convierte en un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> se contrae tanto que, realmente desaparece de la vista, de ah\u00ed su nombre de &#8220;<a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>&#8221;.Su enorme densidad genera una fuerza gravitatoria tan descomunal que la <a href=\"#\" onclick=\"referencia('velocidad de escape',event); return false;\">velocidad de escape<\/a> supera a la de la luz, por tal motivo, ni la luz puede escapar de \u00e9l.En la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>, dejan de existir el tiempo y el espacio, podr\u00edamos decir que el <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> est\u00e1 fuera, apartado de nuestro Universo, pero en realidad, deja sentir sus efectos, ya que, como antes dije, se pueden detectar las radiaciones de <a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a> que emite cuando engulle materia de cualquier objeto estelar que se le aproxime m\u00e1s all\u00e1 del punto l\u00edmite que se conoce como Horizonte de Sucesos.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUSEhMVFRUVFRUYFxgXGBcXFRcVFxcXFxcWFRgYHSggGBolHRUVITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGhAQGi0mICUtLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAI8BYQMBIgACEQEDEQH\/xAAbAAABBQEBAAAAAAAAAAAAAAAFAAEDBAYCB\/\/EAEcQAAEDAwIDAggKCQIGAwAAAAEAAhEDBCExQQUSUWFxBhMiVIGRofAUMnSSlLG0wdHUFiMzQpPS0+HxFWIkRFNygrIHQ1L\/xAAaAQEBAQEBAQEAAAAAAAAAAAAAAQIDBAUG\/8QAIxEBAQACAgMAAQUBAAAAAAAAAAECEQMhBBIxBRRBUWFxE\/\/aAAwDAQACEQMRAD8Aw1JmO1dspzrhRWzsK25hmSZJjPoW1k6RMYckDAiegnSeiNcNqz5Ls4QljSZbzQDk6gGMjTXs70R4RAfDtN02uuhG6tMh3L07iobmi0iQMiSfuR+uznpgNdiMz17O2EFrUy0R03SqEupbhOKgPkkqasz2qGnRz7+pZXSWgJxv9fcuqmDBjSRnX3hWrUtYSeSXRgknEjJHbooDSkyQmyyObeiXDXE57PeVav7EsDSYgjEd+6elAn+3TCr16lR3xnYEwOnvha9mfUNu2aSqb6YRMW8z4x22NfVhUipvaWWKVeh0VKpSRUhV3tSpAt9NVqlJE6jFWqMWbGg17FC5qIVGqu9iIqJlI9q6oVeRwcA0kGYcA5p7wcEd6ggSTlMqhJJJIpJJJwEDJKRtdwaWA+S6CRsSNFEh0SSdMiHbrlSXDWhxDCXNnBIgkdo2US7q1S4lziSTqTkqL1pwkkkqhJJJ0DJJJIHIjVJO52BjOc5k6e\/pTIpJJLqo6STAE7CYHdKDlJPA6pINZZ1I1HRFy8vPNoezAWatqui0nC4eI36aepbibcY3Vm3MnXKd1IQGxG4XdKlykA779R07FmtxobOt5MKC7d5UFd2tu4gO\/dbuAJ\/8uq44k8CQckRkblW3pZirFjTLdde8qvRZGkgHr6FYts40J0PapBUbORgBwgzrpOO+Qs7XTg08KXxQgTASpMOgklWKLOVoLo7T+IU2shqdFsCCCd+xNX4br5TRDZ1idMN6nOik+DPnma3ySdR+Cs\/BjuU2XFnbi1O6qPtStTVsub8VDU4b2+jv0SJYytS17FC6gtf\/AKS\/\/wDHMOzr16obd8OLXEEb+zY9YWu2fVmK9AjVVKtJaevw4nIQytbRsgA1GKu9iL17dUalJEDXsUL2K++moS1RFIhcqxWYJwIHRRFmYQRpKR1MiezfZcIhk5diIGpzvmNfUmTtYTpsCfQEVynShMiOmid4TFMkgSSSSBJJJIEkkkgSSSSBJJJIHTJ0kUySSSArQejHDq8OGdxPdKB0CN\/QrdCotRG7qWwc01aZBDRkwfQIzBT0CHDKz3DrwtwHEad3ZIRpxAhzXAzkiZIO89OvpWqDtq4QQHEHp+6es51T3VkXtLhHkjMdsRjU5Q20u4yijb1hLSJHXpKn1rHLSgbdwEkSN1w+ZHQrUca4jTqUqbWUw3lEOI\/f0\/v61m2vnaFnkxmPxng5MuSbymk1q2CCOo9iIQHQwxmf8lVaTMQBiOuZ7ET4YxjsOwRod\/QPWucehNa0eUQezTftXVeiJIJkaj75XVd2ni9JOSc4hUqznTJzjTtTLLXSzHa9QbTiDAnTTXC4dyyctkYB0mMSojTx9y4AjQ69c+pWZHrF6xu3ty3AAIzEEHBhVr2gKr5jLtenT0J23tRrXMBHK4gkRuNE9tWBdM8pG+pmdgt+0c\/XLsFvrMUyWnEaIVd2J5eeDy6TGJ1ieq1ddnjDG5PtQy4tXGKYJ+NpzeRJxOcDbKbSysdcUOxD61BauvaT0VK74cRjBjpon0mLJ1aSq1aaP17Q9EPr0jmcklNJoIexc0H8j2v5Wu5SDyuEtMGYcNwVbqU1Xe1T4yut45FtVt\/E0v1tRr+fl\/WMj91h2b2IGVYc1ROarbtmTSJJdELlRSTJ0kB264XaUixtW5uA91KhUIZbU3tHjqTKwaHOuWkwKgEwNFD8HsPObv6JS\/NpeFn7dnySw+xW6DIDPwew85u\/olL82nFvYec3X0Sl+bQVJAZ+D2HnN39Epfm13SsrF2lzdYBObWgMAEnJu9cYGp0CD1KcEiQY3BkeghclAX+DWHnN39Epfm0vg9h5zd\/RKX5tC2V3AcoODOP+6J\/9W+pcxsce+6At8HsPObv6JS\/NpfB7Dzm7+iUvzaDkJkBn4PYec3f0Sl+bUn+mWr6Vd9GvXc6jTbULaluym1zTWpUYD23DyDNYH4uyBI34OtBo34Lg3\/gwZMnIu7UgY6kAenOEAVJOmQOkkkirTcYVmi5U2+1TMcrEG6cBrXBwJMyN296vW9XdAaDlfoVYWoVoaFXYK3TqbFBratKJU7gxBjpO6ErQWdYOAa440np29yr3luWuPKQRJ6xjHTGoVGm7l1I70Wtq4c0tcJ6d8QFmzbpLpPYuaafM50VOaOSD8WPjc2muI1RLh7Bs6JxptjBWaqPLZjZEOG38yDLT6CCCs+0XHGzfY1d0XB0zIJORnmJMyqd28wBspbR3P++REkDae0KOrSzDse+y5Zx2wSW4ntxhXqllAyc47FTtBynsRY0ZeD8ZsYB2KS9F+hj7aPRqoqljO8bidT3I7UsZ0EFULig4AjXorMolgcKLmElpxvJme5V6zg6AW8uskSQQfqhXmtLvJ+vHflcAQYOi3KzevoTXteWC0g+1di8BAD2g8ogbGepO8IhVtRmDI7JwuHWtNzDzcwIGOnatSJ7agFxLknyAC0gZIgzvKE8Q4a3ka5rmkuk8oy5sGPK6TqEXr0I0OO5UK1NXbN7rN3do0NBDvKJMtg4AiDO85xtCGVaS2X+lmoJaJMxHScAnoNkBvLQhNJYBVgJMCBtOSB3qvUCJVqKpvYoxVMhcEKw9vtXAaMyYxjEyenYoiFJOmQF\/Cv8Abs+SWH2K3QdGPCv9uz5JYfYrdUBSY5jeXm8ZLuaY5OXHLynWfjTONFRWXTTtE5nt7pRey4MXfGR6z4M0AEAOIMAb5kzEadq4Z+Rji9XH4meffxk6Nk8g+S7QEY6xBPZB9oVw8IqaNmCBmOUnQkESdCPZK39LgcU+d5bS7\/7qS3tKf7s1P920EQYnfK818y35Htx\/HSfawA4EdzBVq34G2QXDmAIJEkcwBy0EaTOvYtw2qGH9iw6anuGpGNkRsr5riAaDYPSPwXPLyeT9o7Y+DxPNavBGySARBONcTjvhVanBukr2apZ0nieQD0IHxDgTMkQFzx83LfbpfxuNnTyivw17dpV3g1MijfSI\/wCEZ9ts1or\/AIeRKHtpRRvfkjfttmvo8PL7x8jyfH\/5VlEydJd3lMnTJILFCu5jg5riHDQjUbLprlXCkaUFum9W6T0PaVYpPVgLW9VEqFWdUDpvV6hVVGlo1gacF5HKcNiQZ3mcHG6lZcEROnX30QuzaXggCd53EA\/j7FersAe40w4U58kE8xA7XQJ32SxqZCLCKjZghwyDGSPeU9AZgwDtBVM8ULixpiGDlAGMTOY1Ksl7HuBYI2gzIxkydVzsdpoUtq8HPs1KK1S19MOkSD6Yk4Wde2o0kASBvqYRG1uSGgkTGeiz\/qrjAds++yN8PqjA69ntQWxBfEYk7xuVapVDTdyuEHpt61i42N7lbG2oA+SdevXuUd9wvGFT4bxAaE\/2Rxt2HNys7ZsrH3fC37Nd6AVQdbPmDTf38rlrry6fnlqOx2lAbnidcH9tU+cVuVOwv4PUBxTf8134JqlN4aR4upn\/AGGPqV48Zr\/9ap6yoKnGLlpc11aoCO0yF0mTPrQp9k9w\/Zv+Y78EOuOGVdqVT5jvwRl\/hFdN0rPdI3cfWFFU8JLojFxUH\/kZC1KzZQQcNqj\/AOqpB1HI78FXr+D9VzZ8XUnpyO\/BFLnwivW5FzV7uYquPC69H\/MVfnLTO2WuuAV5\/YVvRTefuQuvwO483r\/wqn8q9HsvDGuWubVr1\/iu5Cx0OFSIbzE6s7ECuvCniA0vK8f9ytnTO+9MVU4Jc+bXH8Gr\/KoX8BuvNrj+DU\/lWnr+GXE9r6v87+yivPDHilMgG\/rGWtd5NRrgA4SAYGHdRsuZpmneD915tX\/g1P5VweAXfmtx\/Cqfyo4\/w94p59X+d\/ZPT\/8AkPiYmbysZBAl5HKceUI378ZVRQ8JrJxuWsILS21sQ4EQQRZ28gg6FXeH8IDRJRK\/qOrXHjaji576Fk57jkuc6ztyST1JKIuspAziF5efOyaj6HicWNstVrW2BwDA6LS8LtAMnXpt6APQs7St30zKL2l\/ywSMr5ue32+OT\/Kfi1tXc4nlJb93coKdu8DlPOY0AGO\/KP0OImBGsqdl4CTzEff3LP6i4zUhfG9rug44VWe2A0NGNY0367ojw7gvi8vIJ9SIMuxEjRD7+8dPklcv1PJl01j42ON3V6tdsY3buQG4ryS4KCuWj4xz3odc8XDA5ogyIk7ZBkZ1x7Srx8VyrefJjxzs3FLppHagFZ4NC9jzVv2yzVa8vZMz96hs63NRvvkjfttmvr+Pw+kfn\/M8mct6ZtJJJet88kkkkHScFcp0FikWw6Z5scsRHbzbjGilpZVTm3Vu2MQ6Qezdaxkt1Wcup0INoOAkgwuqb1peN+FFGtZ0bdlBjH0\/jPGr+04\/FZMPXfmwxwvTh4\/JnnL7QUtrot0O0Izw7i\/JOGmQR5QB27d1mWPVllToVxlejTS0abSA5p2yDsdMHfZWaJhwOFn6FydFbZcJWpWlp8QjAOoztPX704Low7vEYjog9vXmPvRei\/mEB0H2Y7VzuLrjmuMuz8XQCO7cD6ldN5zCHHfbUdiEUTGRmcH0KWk\/JnI2z9ax23LB1nOyCw8wRC04qCYmD6sIFblx+KT1MaQOqldcNmHiTzD8Y7lm47bmTQi9BDhzNEAETqcxAxk5VC+MjrPRVKTmc2hAgYHbKmr1xyiNBt0STUZ72otI0lSPIIgiSI9Krc8kkbEz09CkLsjlns69uFS9oqwadMfWhdzTIRK7pAmcjTf61XuHAtx2zrPpC2wHkT6PaqDmEO5mmDthXBzNEjt10UVEgyHYP3qypoIqkgqW0hzoLmtBBy4EjAmMCcxHpUt1bIe4QtuXcc3PD5ZzhzdYifK9SDVqH1o1zdVzUtgThX6Ws7UtTAMYJMHrET9YVOpTXp9j4D1atu6uG+Q0HPWNYWF4na8riFcuO4zdc8eXHLqL3Ervkqt+TWP2K3RCy48QIws\/4SPisz5LYfYrdDG3JXny45k9OHNlj8egHigcNVXZeiVjad+RupBxAxruMZ7c+wetee+Li9c\/IZ\/u2g4loJVqnxSBM5WHrXYFNjxUa5zi8FgnmYBEF2Ih0mI6Lg3dTkFSD4vmLA7YvADi0dsEFYvhyu2P5Kx6E\/j3IwSCOYSJxIkiR1EtI9CD3HHu3r74WMfxEnX\/AAoX13e+iuPg4RjP8pyWajRXfGSdSg9e\/mc++Z+71qgaq4Ll6sOPHH48PJz58n2pn1O1EeDH9RffJGfbbNBpRjgZ\/U33yVn22zXRxBk8JJIEkkkiknC68U7l5oPLMTBiek6SuEQ66BXCdoQTiopWVFBUbyuIkGCRIy0xuDuEzXJtNaFW4DTIPNOAQSIMeUNlZpOB0QZr1apVluUGaZVy3qga+\/ehVvcK9SPMqbEabhqD6PvRC2q7oL4qAIM4k9h6KanUI0KmmpWs4PehrpjWPZ1RK\/oGo\/mMiWtxHLqJBjedZWLo3ZGsjtGyPcNvyQcydjv61P6b3+6\/Utajc5Eznr2FPSfLhOsR\/hds4iHCHD8J3HeoOQH4pie33hYuP8NzJeB5cyI+5O9xiOqH+KJEjMH0q1bW7nQXEgenHaYWdVrcSBhEQDEwTHkgwTBPXGi5qsgh2mff6lMwHmLQJycjSB+8Z7FNUnlLI11np2FTRLVG9qSCP9sjv7PYqb3Bo5iMCAZx6CVefTkcuDH1ndUq7JBB298LWmbVZ1WHDSNpyPSOioXFHy+YSM+j+ykq4Ebqk67doRP4joom1\/xfPjf307VSv7HlxGd1Pa14POBkQTjdHrFzKjgXNbynUOJn37V0xrGU\/hgqpzoJnbAVqnRc2C4at5h2tkifWCr3H7DxTzBHUZGno3Qm9vn1KjqlQ8z3GXHGTptjZX5Wb\/bU2\/hbWpW5oB3kOBmR16diw3FH8ziequmthR1qQcJ\/D3hbz5LlHLj4ccLuAXhWf17Pklh9it0G5lsbjiPxee1tahaymwOeyqXFtJjabOYtqgEhrGjQaKm\/jDR\/yNl8yt\/VXJ10zfMlKPnjrPMbL5lb+qkePNAB+AWcHTyK2Y1j9aiATTgneemI9a5JRz9IWeY2XzK39VL9IWeY2XzK39VADlJr40Rz9IWeY2XzK39VL9IWeYWXzK39VAD5uwe1crQU+PsJg2Vk0dSyvA9VUlc\/pCzzCy+ZW\/qoAKM8C\/YX\/wAkZ9ttFL+kLPMbL5lb+qubjwh5qVSky2tqQqtDHuptqB\/KKjKkAuqEfGpt22QBEkk6Bk6SSKsG9qGkKHO7xQeXhk+SHkQXAdYEKAFMEkQkgkkgdOCuU6DsFSMeoAugUF6nVV63vCEHa5Wqd2eTkxy83NoJkAjWJiDpMK7Qdo3iuCvJnr0x\/hZunWV6jcLW9q0VFpImCR7\/AIKSi+Mg+hVrHi5Y0tBEOEHAJjXfRctrjYwVbIS6GaVxmNPx3V+3ozlojOoWdpVdFtPAzilvTJFw3macg6kHbHRSY7qcvN6Y7cNqQScDO31K9bXY\/eEt32Ps7kLvbhj6jnNkAkwOzYFd1mkMBHxTod5SzS8efvjKIMv2c0RIkaYMBVb27JeWTgesIeKoDSf3pGnqXFLm5p5suEZiIxOu\/auddtrguuUyIOO\/EdFTuy55HJOnMY2G6r1d1xSqieUAgk6k4iIKHSC4BILwdCB3qi6tpOslGLoBs8uAcR37FBKuPWlibErd\/Tf2q9YXkE03aHSNZ2jrnZALZ8xrEojUIkOBiApKlkcXonPX19IPRArhsFa91oHsLpl0zOxWb4hRgreumL9DudS039qiIUfMp8E9xSDhKDXNKEVp1YIMAgEGDMHsMEH1KC5pz0yJ\/wA9qfVA6zFA\/psiFdip1GqIgTLohcohJJJIEkkkgZJOUkUycJk8qhkk8pIh2uI0TJJIHhMkkgSSSSBwkuqNTlIcNu\/PYY2XKDpdNKjThBYY9T06qpAqalVIBEDIjIBjIMjocajtQEqVwrtG4gZnTGd\/vESgbHqyyqrKDdK4gyrlK67Vn6dRWqNfqtSg\/SviDIMFTN4g7SUCbWwpWVUWUdZxFwiDoIwAOusanJyUm3x0nY\/3QU1ehSFbZStbFzWGyj8ZnWCqLKoHWVz47OSVNGxO5vCY6Du1VPLnQFEa0pUq8EHuRnZTyO0Re1eHARicIXc3xeQXZjA9CscMvwyo2o5ofyuDi0\/FdBmCOhVwxly1WeXO44W4zd\/horIFo5WmQBkHIPaO3RR3FlTc7UR1jAnWZ1XNxxttSu97WtaHEwGg8gGmAR93qUN1WAGmq3lqdRjjyyyktmmc4nbcjiAZg+8Ie9HuJ1GvDYbBAg9pnVA6zcrlXbWkMpiVzUUfMoriv790z+KpVRlXKhVaoB6URSqf5UcK2xjSTzEjXQTlVXImjsdHp1WruPBui3h4uxWpue5\/L4vm\/WNABklvQ49izFK1c5j3gS2ny8xkY5jDcanPRceOMRJhdMMsZvblyY53WrpwUycplzdCKSSUopJJJIEklKSo\/9k=\" alt=\"Hallan gas sorprendentemente caliente en el agujero negro del centro de la V\u00eda L\u00e1ctea - Libertad Digital\" width=\"518\" height=\"210\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong><span style=\"text-align: center;\">Un peculiar Horizonte de Sucesos en el Centro de una Galaxia<\/span><\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Con la explicaci\u00f3n anterior he querido significar que, de acuerdo con la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, cabe la posibilidad de que una masa redujera sin limite su tama\u00f1o y se auto-confinara en un espacio infinitamente peque\u00f1o y que, alrededor de esta, se forme una frontera gravitacional a la que se ha dado el nombre de Horizonte de sucesos. He dicho al principio de este apartado que en 1.916, fue <strong>Schwarzchild<\/strong>, el que marca el l\u00edmite de este horizonte de sucesos para cualquier cuerpo celeste, magnitud conocida como radio de <strong>Schwarzschild<\/strong> que se denota por:<\/p>\n<p style=\"text-align: center;\">\n<p>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" src=\"https:\/\/i.imgur.com\/jmaXwf7.png\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Donde M es la masa del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>, G es la constante gravitacional de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, y C<sup>2<\/sup> es la velocidad de la luz elevada al cuadrado. As\u00ed, el radio de Schwarzschil para el Sol que tiene un di\u00e1metro de 1.392.530 km., ser\u00eda de solo tres kil\u00f3metros, mientras que el de la Tierra es de 1 cm.: si un cuerpo con la masa de la Tierra se comprimiera hasta el extremo de convertirse en una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>, la esfera formada por su horizonte de sucesos tendr\u00eda el modesto tama\u00f1o de una bolita o canica de ni\u00f1os. Por otro lado, una estrella de unas 10 masas solares, pero su radio de <strong>Schwarzschil<\/strong>, no supera ni las 20 <a href=\"#\" onclick=\"referencia('unidad astronomica',event); return false;\">UA<\/a> (Unidad Astron\u00f3mica=150 millones de km.), mucho menor que nuestro sistema solar. Comprender lo que es una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> puede resultar muy dif\u00edcil para una persona alejada de la ciencia en s\u00ed y, tambi\u00e9n para algunos que est\u00e1n cerca de ella.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/bosquenevado.files.wordpress.com\/2007\/10\/singularidad-de-bronce-low-res.jpg?w=338&amp;h=450\" alt=\"\" width=\"338\" height=\"450\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Nadie ha estado nunca all\u00ed para contarlo, y, algunos artistas, han representado el disco de acreci\u00f3n con la c\u00e9ntrica <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> de un Agujero Negro. Como artistas que son, se toman sus licencias y lo exponen como ellos los ven en sus Mentes que, desde luego, nada tiene que ver con la realidad. Es verdad que de la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> en s\u00ed misma, sabemos poco. La Singularidad parece estar dentro de otro mundo, aunque su entrada, el agujero que da al nuestro, s\u00ed lo podamos contemplar y, adem\u00e1s, \u00bfen que se convierte esa materia que all\u00ed cae?<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSxAmfXIQvtSKlqiwOKfWdf23NId0Gle5DEeA&amp;usqp=CAU\" alt=\"Singularidad : Blog de Emilio Silvera V.\" width=\"462\" height=\"195\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQIbi3JRJpwARlainiQOCZld_TzcayN0Tl6AQ&amp;usqp=CAU\" alt=\"Una nueva teor\u00eda cient\u00edfica cuestiona el origen del universo \u2022 Tendencias21\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Es un asunto bastante complejo el de la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> en s\u00ed misma, y para los lectores m\u00e1s alejados de los quehaceres de la F\u00edsica, ser\u00e1 casi imposible aceptarla. En el pasado, no fue f\u00e1cil su aceptaci\u00f3n, a pesar de las conclusiones radicales que expuso Kart Schwarzschild en su trabajo inspirado en la teor\u00eda y ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. De hecho, hasta el mismo <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> dud\u00f3 de la existencia de tales monstruos cosmol\u00f3gicos. Incluso durante largo tiempo, la comunidad cient\u00edfica lo consider\u00f3 como una curiosidad te\u00f3rica. Tuvieron que transcurrir 50 a\u00f1os de conocimientos experimentales y observaciones astron\u00f3micas para empezar a creer, sin ning\u00fan atibo de duda que, los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> exist\u00edan realmente.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQTZQz2e8JKTjjeV7ZLOEJE30a4KqW-i3QCXw&amp;usqp=CAU\" alt=\"La NASA que muestra c\u00f3mo un agujero negro deforma el espacio | Tele 13\" \/><\/p>\n<p><img decoding=\"async\" src=\"https:\/\/imgmedia.larepublica.pe\/640x376\/larepublica\/migration\/images\/IGG6GTC62JFMLDL6KDFACPRLTI.webp\" alt=\"Qu\u00e9 es un agujero negro, c\u00f3mo se forma y qu\u00e9 hay dentro de estos objetos  c\u00f3smicos | NASA | Ciencia | La Rep\u00fablica\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El concepto mismo de &#8220;<a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>&#8221; desagradaba a la mayor\u00eda de los f\u00edsicos, pues la idea de una densidad infinita se alejaba de toda comprensi\u00f3n. La naturaleza humana est\u00e1 mejor condicionada a percibir situaciones que se caracterizan por su finitud, cosas que podemos medir y pesar, y que est\u00e1n alojadas dentro de unos l\u00edmites concretos, ser\u00e1n m\u00e1s grande o m\u00e1s peque\u00f1as pero, todo tiene un comienzo y un final pero&#8230;&#8221;INFINITO&#8221;, es dif\u00edcil de digerir. Adem\u00e1s, en la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>, seg\u00fan resulta de las ecuaciones, ni existe el tiempo ni existe el espacio. Parece que se tratara de otro Universo dentro de nuestro universo toda la regi\u00f3n afectada por la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> que, eso s\u00ed, afecta de manera real al entorno donde est\u00e1 situada y adem\u00e1s, no es pac\u00edfica, ya que, se nutre de cuerpos estelares circundantes que atrae y engulle.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/4.bp.blogspot.com\/_ylpPL0i-b84\/TBq8rd7isVI\/AAAAAAAAAiU\/vR6jXpqabd4\/s1600\/singularidad.png\" alt=\"\" width=\"370\" height=\"359\" \/><\/p>\n<p style=\"text-align: center;\"><strong>Otra Singularidad presente en el Universo: La Mente<\/strong><\/p>\n<p style=\"text-align: justify;\">La noci\u00f3n de <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> empez\u00f3 a adquirir un mayor cr\u00e9dito cuando Robert Oppenheimer, junto a <strong>Hartlan S. Snyder<\/strong>, en el a\u00f1o 1.939, escribieron un art\u00edculo anexo de otro anterior de Oppenheimer sobre las estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. En este \u00faltimo art\u00edculo, describi\u00f3 de manera magistral la conclusi\u00f3n de que una estrella con masa suficiente pod\u00eda colapsarse bajo la acci\u00f3n de su propia gravedad hasta alcanzar un punto adimensional; con la demostraci\u00f3n de las ecuaciones descritas en dicho art\u00edculo, la demostraci\u00f3n qued\u00f3 servida de forma irrefutable que una estrella lo suficientemente grande, llegado su final al consumir todo su combustible de fusi\u00f3n nuclear, continuar\u00eda comprimi\u00e9ndose bajo su propia gravedad, m\u00e1s all\u00e1 de los estados de <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> o de estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, para convertirse en una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/4.bp.blogspot.com\/-AyaZy734jBA\/VpkRFgkEEUI\/AAAAAAAAF9w\/8PxakIack4o\/s1600\/Configuraci%25C3%25B3n%2Bde%2Bun%2Bagujero%2Bnegrode%2Bun%2Bagujero%2Bnegro.jpg\" alt=\"Obstinados navegantes en oc\u00e9anos de incertidumbre: RECAPITULANDO SOBRE AGUJEROS NEGROS\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Los c\u00e1lculos realizados por<strong> Oppenheimer y Zinder<\/strong> para la cantidad de masa que deb\u00eda tener una estrella para terminar sus d\u00edas como una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> estaban en los l\u00edmites m\u00e1sicos de M=~MO estimaci\u00f3n que fue corregida posteriormente por otros f\u00edsicos te\u00f3ricos que llegaron a la conclusi\u00f3n de que solo ser\u00eda posible que una estrella se transformara en <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>, la que al abandonar su fase de gigante roja retiene una masa residual como menos de 2 &#8211; 3masas solares.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Biografia de Julius Robert Oppenheimer\" width=\"502\" height=\"430\" \/><\/p>\n<p style=\"text-align: justify;\"><strong><span style=\"text-align: center;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Robert Oppenheimer y <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/span><\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>Oppenheimer y Zinder<\/strong> desarrollaron el primer ejemplo expl\u00edcito de una soluci\u00f3n a las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> que describ\u00eda de manera cierta a un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>, al desarrollar el planteamiento de una nube de polvo colapsante. En su interior, existe una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>, pero no es visible desde el exterior, puesto que est\u00e1 rodeada de un horizonte de suceso que no deja que nadie se asome, la vea, y vuelva para contarlo. Lo que traspasa los l\u00edmites del horizonte de sucesos, ha tomado el camino sin retorno.Su destino irreversible, la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> de la que pasar\u00e1 a formar parte.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxITEhUSExMVFhUXFRcXGBgXGBcVFxUYFxcWGBcXFxcYHSggGBolHRUXITEhJSkrLi4uFx8zODMtNygtLisBCgoKBQUFDgUFDisZExkrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrK\/\/AABEIAPEA0QMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAACAAEEBQYDBwj\/xABDEAABAwEFBAcECQIFBAMAAAABAAIRAwQFEiExBkFRYSIjcYGRscETMnKhByQzQlJigtHwFOFDY6Ky8RZzktI0RFP\/xAAUAQEAAAAAAAAAAAAAAAAAAAAA\/8QAFBEBAAAAAAAAAAAAAAAAAAAAAP\/aAAwDAQACEQMRAD8A9gs56zvPqrFVVlf1kcz6q1QZ\/aY9Kn3qntjui8j\/APP0IVttWc6ff6Kmtr+rfwwH1QYPZo9awjf7XLuCn3Sesfll7X0aq7Zv7SlzNX0Uu7s31IMRU9AgmsPX2jsae3pH91ntrT9YceLfQK8pz\/U19c2A\/NUO1zYrfo\/ZBYXC7qmq2txOKkqW4XdBunYrO2O6xg5IMrfR6X6wre2Phg5Mf5Knvgy79YXW+7XhhjYkth3KUB3fUGFkmMke0lqxAAHPhyVAKhIick5ZGWp78u5B1sb4eFodnH9KqfyhZsU3EZDNTrnvJtI1A+ekBGW+UFq15BceDSfko+znv\/pchbamlryCPdPaguAw45\/cPmEFzQqdY7sVfez5O7RSbG\/pOJVfelTpaIAZnUp8AF0vd5k\/F6KNQM1W9ie8XnjOZQR7MZe3tVhfL8x3KDdmdVvapF7npoDumYeeYXK2uycu93fZk8\/JQra\/ontCCFgKSD2iSD6Qs563TefVWyqqDus7z6q1QZvbB0CmeZ8wqG8n9U8\/5f7rRbXRgaeZ9P2WavioBZ6nwFBitnx06HxPU67R1tT\/ALg8goFx1INmP5nKyu10Vqh\/zB5IOv8A9upnqwj5qk2v+2yH3f8A1V4T9ePAtcIVHtkOt\/SM\/BBK2e+zb2+CsLe\/rm8mKp2dPQbxlWFvf9Yjfg9EGWvSqMfMOn9lyslldXcc+ZJ0\/sgt5l5jecu8rdbP3U1lMAjM5k8UGMs1xVXOiNN5OR71e2XZlzT0s+X91uaFARmPkjq0hGQiOCDEWy7AwZBZy8KG\/gvSLZQBB5ysjedmiQgyz5EkGP2VpcL\/AHz+T1CrK2RKnbPPzqR+D1CC2sRnEoN4PlysLCcnKstjumgVlHW9y53gcx3n5rtY86jjwC4Woy7uQdLmb1nchvN3TK63Hk5x5KLbT0kFjZPse0lVltOXerSzkexb5Kqt27vQQsaSWHmkg+lKI6wdpVoqqg7rO9WyCh2vb1LfjCye0RizVD+RbDasTR\/UFkNp8rLU+BBirsdH9L8XoVaWUddUG72g8lW0RDbN8TfIqypZV6nHGEBWh8W1pz1ifBVW232vd+ysb4IFqaZ3hVu27peOz00QPs+eg3tUu1v+sO5M9FD2cPRHau1aTXqcQyY4IKWiwGuyePkvRbG3IH+Fed2YgVWdv\/K9IsfuiEFhZ3CPJdHv4Bcqa6ioNUFfbBkZWbtdOdyuL9vWmz3nQPE\/JZi23zIxNpvw8SCO9BRXtZsJPauVyVsLnA5YmR4ELteFp9oMQVRvCDVWcgMJVVaame5SX1sLNVT1KkmUFnYSJqHko9RwLjHIKO2tAMb0VF+\/+FBPuvIOKiWgySu9kqgU3KIHeaC9P2bR+VUttOY7Fa2h\/RHYqa1CXdwQdPZcklLwjj8kkHutnd1o7VdyqOh9oPiHmrxBT7VfYHtCxG1VX6q\/4VuNqD9Xf2jzWA2vMWRx4gDxQZYvhlDiHM8la4wK9T4m+SrLW2KdLkaeatAzrnnX3T8kHG\/nD27cuCq9qKklp\/mitNoR1oJ5eSob7dkJQT9mnmG9q645rVj+VcdmHiB2pmu6doPLzQQbJhNZocMiCBnoToVr6dpc2gSD0gI75hYugZrM71trsrhwadxEH4hkfRBRW612gtyfUMGIaDr+yvtn21o6xxjTM7+1XDKAIgABDVa1gAEaoMzabvFS1Pa9xyaC3+37prds+0zhe6Txc4ho5Den2lquo2inWEwRhKuKVqa5odkZE+KDHXpYG06cDM8dM1m26grYbQ1Bm0LIRn2IO9WoSFGxInlckHRzl3paKNKkM0y4ICa\/KEmOXNxSZuQT6tfJQtXd4TPdCakcwgtsSSge1SQfQVM9YPi8c1dqjb74+L1V0SgrtpP\/AI7+7zXnW2jvqhHMBej382bPU7PVeb7aH6rlvc3fzQZ28R1TO1nm1XBaPanP7rD8lW30IpA82f7grLD05\/KyfBBG2lYMY7As3e+gWn2nacQ7FlryGQQWezBy8UGLOseYRbNRE8JUGpamN9rJ95wgdiDnZp9u2OB8ire7r0LHNpES1xDh+UyQfFZ5lsDX4gCYEcNVyq25xcHDIjTuMoPV6NtEQoQtbjNTCXQYAESQMp5qtum2NrUw4HM5HtUw2k02jCwu8PnKCg2uvv2uFrWOaQZMggjhkVzueo5tMB5zOg4A7ld2qrUqMJ9m0Eb3OHz7FnbO176nvZDgIGWuuqCwvKyDAXngsfUOZhae\/baBT9mFlCUCLikNExTiEDlSRkFEAzUkkHRBzcnG5JyR1\/hQJ5QjRPUKCckB4ikueM8SnQfRVN3Sb2+qvJWdYek0fmHmtE5qCHe+dGp8JXl+11SaFMDe9vfovULyHU1OGAryrat3Qs441BCCsv1\/Vd7d2mYVkyt0xl9xqqr8+yPaPMKwo6tP5G+qAtpHkuHGBksleRyWo2h94dgzWUvJyDk23ObTwNynUjWOChhMSmKAghcU0JiUEy7re6k6QTG8fzetpdF7B8c+O9YFbPZ2pS\/onmtMMqHCR7wJAIDUF\/Vu9jpBGu6TCrqzGUgQI0VH\/wBTvjCG9h5c1W2q3VHzJy5II1vrl7yVERVTuQSgdPKRShA4chBROCZAWNE1071xSlAdRKckD3SnlApSQ\/zVJB9F0j025Z4h2ahaByztMnGPiHmtAUHC3\/ZP+E+S8i2jgmzjP3ifAL1y2Z0n\/C7yK8kvxvW0BycUFZfh6o6xI81YWeIYY+6PMqBfn2Tu0eYUuyjJnDD6lAO0B6XDILHW+tidE5BWm1N5io7CwyBqeJHDkqEIEEgnBTkoGTJJ5QIFbXZyzB1mbIEBz6jp0hrS0T3+SxkrW3fX9ld1R295c3x6I9UFHcVnbUtFJjvdLhMcs1tr32UpvE0+rO\/hzWN2bMWqifzhbvaq3Op2Z+4uGAfq1+UoPMq7ACYzEmDxG4rnhXVyYlByKdIhPCBFqEonFAgYoJXQIEBAJOTBG5Bz\/mpSTwkg+imP6Q7R5q\/KzYeMY3ZjzWie5BytLug4cj5Lya\/z19IZZU3H5r1avUGF3YfJeQbT25lO0AuOlIDnmUEK\/T1R\/nBU94XwSwU2ZACCePIcFyve+DV6LQQ0eJ\/sqooESliQgpFyBw5PK5groCg6ShJQkpYkBErRXpVw2Kz0\/wATnv8AmQPNZtXF+vBNFn4KFPxcMR80HO43H+opfG3zV7t\/bZqMpA5NGI\/E7T5D5qguR4bXpknR7fNDe1r9rWfU\/E7LsGQ+QCCKSk4pAhC4oGLkwcmlJA7nJNTApYkClCCnQOQEwoyVxYNEb0C9pySQwkg+kHWZpM6HI8jG5Talr1UB9obxVDtdfv8ATWd1VsF8hrZzEneewBBXfSPtLUotZTpPwvfiLiIkNEDLhJOvJeT1qznGXEk8SZPzXW326pWcalRxc47\/AEHBRXIEUJCZMSgcJJShJQOCjDkEJgg6hOAhCIoHdou9orYjPJo7g0N9FGe5ExyDpQfBnt8skyAJ8SBwk5CCrW5biq2g9EQyc3nQdn4jyCCqTL0c7PWKjSLKhbLmxjeQHg8QPurF3k2gxvsqRFQ4pdUjhuZy7ygrAEyJwTEoBTSiI4oHIE0oigGqJxzQFgSTJIPWbZtHZQTFpb\/qf4QV51fN5Pr1HOc4lsw0ZgADIdHQf3TXfY6tpeKVJjZiTADQ0cXO1AzWyufYuzNPX1xUdvZTIAHInU\/JB54Ul7Idn7tj7EH\/AMvHVY\/bfZqlSaK1mnDnibMxvkTn3IMO5CichhA4QhOUkBuCFhSdomYEHQlJCUcIE4J6cIXjJGxhiYMaTu8UCGiFyMt1Qb0DgrsLbUDQwVHho0AcQBnOgXBzUKAnGeZ+acBCU4QFITJkigYlC8IkxCAQnnNIJpQPCSGeSdBqdm\/Yy+zVXPZ7QiHsBMxlhcBnGcre3HcAs7PZgzmTiiJn+BSrTc3snPdZxTZmJaWZGIyxNzHzQUL7AcG1mOpO0\/Ew9jh6gIJDrGc81jNpGVJdgdihpOHeRBBy3wCVunvBBIMhYetUebcKYzkEjgG7yUHnr2ocK9DfsPTrVamCvgIIOEtxZOGoMjeClU+jF+60MPIsI9UHngCYBbur9G1caVaZHHpD0WVvq7HWaqaTnNc4AE4ZIGITBka6IK8hME5TNQPKJqFECgYrs2q7Dhk4ZmN0rm5G0ZIGJyQgpOTwgeUwCSYlAkYCADNHKAYSCIkIXIEQhKIlNKAQOaTgluTSgZOmy4JIPou2sIL\/AIhHNZm96deq4U2BtMASXuhxPIfzetxarGyoOm0O\/nFU9bZmi6SXVuXWP6PZB80FRdlAsY5jnhxDzm0QMwDmNyzt3UXGvabQRJZ1bRugAErZ2fZMU8WCo8udE+0cXjLllGqiWTY2rSbUwVwXVSSQ5vQbOXRAMhBmdnXPqXhLMgGnEOXDxhekij\/yoNx7PMslMNY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alt=\"Frases de John Archibald Wheeler (20 citas) | Frases de famosos\" width=\"154\" height=\"178\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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alt=\"Sobre matem\u00e1ticas, filosof\u00eda, neurociencia, mec\u00e1nica cu\u00e1ntica y\u2026 \u00bfqu\u00e9 m\u00e1s, Sir Roger Penrose? | Ciencia | EL PA\u00cdS\" width=\"312\" height=\"175\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Stephen Hawking - Historia\" width=\"306\" height=\"176\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Kip Thorne, mirando el lado curvo del universo - por Patricio Tapia - Revista Santiago\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQICGNO1g9E7t9X4ukWztrGJnv_8HCeORyxDQ&amp;usqp=CAU\" alt=\"Roy Kerr\" \/><\/p>\n<p><strong>Expertos en Agujeros negros<\/strong><\/p>\n<p style=\"text-align: justify;\">Desde entonces, muchos han sido los f\u00edsicos que se han especializado profundizando en las matem\u00e1ticas relativas a los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>. John Wheeler (que los bautiz\u00f3 como <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>), Roger Penrose, Stephen Hawking, KipS.Thorne, Roy Kerr y muchos otros nombres que ahora no recuerdo, han contribuido de manera muy notable al conocimiento de los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, las cuestiones que de ellas se derivan y otras consecuencias de densidad, energ\u00eda, gravedad, ondas gravitacionales, etc., que son deducidas a partir de estos fen\u00f3menos del cosmos.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/static01.nyt.com\/images\/2008\/04\/14\/us\/14wheeler.600.1.jpg?quality=75&amp;auto=webp&amp;disable=upscale\" alt=\"John A. Wheeler, Physicist Who Coined the Term 'Black Hole,' Is Dead at 96  - The New York Times\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: center;\"><strong>Jhon Wheeler<\/strong><\/p>\n<p style=\"text-align: justify;\">Se afirma que las <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>es se encuentran rodeadas por un horizonte de sucesos, pero para un observador, en esencia, no puede ver nunca la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> desde el exterior. Espec\u00edficamente implica que hay alguna regi\u00f3n incapaz de enviar se\u00f1ales al infinito exterior. La limitaci\u00f3n de esta regi\u00f3n es el Horizonte de Sucesos, tras ella se encuentra atrapado el pasado y el infinito nulo futuro. Lo anterior nos hace distinguir que en esta frontera se deber\u00edan reunir las caracter\u00edsticas siguientes:<\/p>\n<ul>\n<li style=\"text-align: justify;\">debe ser una superficie nula donde es pareja, generada por geod\u00e9sicas nulas;<\/li>\n<li style=\"text-align: justify;\">contiene una geod\u00e9sica nula de futuro sin fin, que se origina a partir de cada punto en el que no es pareja, y que<\/li>\n<li style=\"text-align: justify;\">el \u00e1rea de secciones transversales espaciales jam\u00e1s pueden disminuir a lo largo del tiempo.<\/li>\n<\/ul>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSGtqLajgUUCeOw56nYAsk2G6W86kCKp2x2cQ&amp;usqp=CAU\" alt=\"Sabes qu\u00e9 son los agujeros negros? Te contamos en 8 puntos\" width=\"632\" height=\"354\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Todo esto ha sido demostrado matem\u00e1ticamente por: Israel, 1.967; Carter, 1.971; Robinson, 1.975; y Hawking, 1.978 con l\u00edmite futuro asint\u00f3tico de tal Espacio-Tiempo como el espacio-tiempo de Kerr, lo que resulta notable, pues la m\u00e9trica de Kerr es una hermosa y exacta formulaci\u00f3n para las ecuaciones de vac\u00edo de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y, como un tema que se relaciona con la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> en los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.<\/p>\n<p style=\"text-align: justify;\">No resulta arriesgado afirmar que existen variables en las formas de las <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>es que, seg\u00fan las formuladas por Oppenheimer y su colaborador <strong>Zinder,<\/strong> despu\u00e9s las de Kerr y m\u00e1s tarde otros, todas podr\u00edan existir como un mismo objeto que se presenta en distintas formas o maneras.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRRwrkWBK20FoLyTq7e0Tc12IMZCha-LiLFEw&amp;usqp=CAU\" alt=\"El extra\u00f1o caso de la luz en un agujero negro de Andr\u00f3meda | P\u00fablico\" width=\"799\" height=\"411\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Ahora bien, para que un ente, un objeto, o un observador pueda introducirse dentro de una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> como un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>, en cualquiera que fuese su forma, tendr\u00eda que traspasar el radio de <strong>Schwarzschi<\/strong> (las fronteras matem\u00e1ticas del horizonte de sucesos), cuya <a href=\"#\" onclick=\"referencia('velocidad de escape',event); return false;\">velocidad de escape<\/a> es igual a la de la luz, aunque esta tampoco puede salir de all\u00ed una vez atrapada dentro de los l\u00edmites fronterizos determinados por el radio. En este radio de <strong>Schwarzschild<\/strong> puede ser calculado us\u00e1ndose la ecuaci\u00f3n para la <a href=\"#\" onclick=\"referencia('velocidad de escape',event); return false;\">velocidad de escape<\/a>:<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Esta infograf\u00eda muestra toda la historia del universo y su evoluci\u00f3n | Business Insider Espa\u00f1a\" width=\"357\" height=\"179\" \/><img decoding=\"async\" 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\" alt=\"Formaci\u00f3n y evoluci\u00f3n de las galaxias - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> est\u00e1n presentes en la mayor\u00eda de sucesos del Universo, forman parte de la materia y, cada vez que esta cambia de fase, ah\u00ed surgen. Para el caso de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> u objeto sin masa, tales como <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>, se sustituye la <a href=\"#\" onclick=\"referencia('velocidad de escape',event); return false;\">velocidad de escape<\/a> por la de la luz c<sup>2<\/sup>. La <a href=\"#\" onclick=\"referencia('velocidad de escape',event); return false;\">velocidad de escape<\/a> est\u00e1 referida a la velocidad m\u00ednima requerida para escapar de un campo gravitacional. El objeto que escapa puede ser cualquier cosa, desde una mol\u00e9cula de gas a una nave espacial. Como antes he reflejado est\u00e1 dada por,<\/p>\n<p style=\"text-align: center;\"><strong style=\"mso-bidi-font-weight: normal;\">V<sub>esc<\/sub>=(2GM\/R)<\/strong><strong><sup>\u00bd<\/sup><\/strong><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Donde G es la constante gravitacional, M es la masa del Cuerpo y R es la distancia del objeto que escapa del centro del cuerpo del que pretende escapar (del n\u00facleo).Un objeto que se mueva a velocidad menor a la de escape entra en una \u00f3rbita eliptica; si se mueve a una velocidad exactamente igual a la de escape, sigue una \u00f3rbita parab\u00f3lica, y si el objeto supera la <a href=\"#\" onclick=\"referencia('velocidad de escape',event); return false;\">velocidad de escape<\/a>, se mueve en una trayectoria hiperb\u00f3lica.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTkKu0urFKW2j8Hx6tl3EwgNAlEYX1JrP7gVQ&amp;usqp=CAU\" alt=\"Los 10 mayores misterios del universo - RT\" width=\"397\" height=\"318\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">As\u00ed hemos comprendido que, a mayor masa del cuerpo del que se pretende escapar, mayor ser\u00e1 la velocidad que necesitamos para escapar de \u00e9l. Veamos algunas velocidades de escape.<\/p>\n<ul>\n<li style=\"text-align: justify;\"><strong>La Tierra____________________________________ 11&#8217;18 km\/s<\/strong><\/li>\n<li style=\"text-align: justify;\"><strong>El Sol______________________________________ 617&#8217;30 Km\/s<\/strong><\/li>\n<li style=\"text-align: justify;\"><strong>J\u00fapiter_______________________________________59&#8217;60 Km\/s<\/strong><\/li>\n<li style=\"text-align: justify;\"><strong>Saturno______________________________________35&#8217;60 Km\/s<\/strong><\/li>\n<li style=\"text-align: justify;\"><strong>Venus_______________________________________10&#8217;36 Km\/s<\/strong><\/li>\n<li style=\"text-align: justify;\"><strong>Agujero Negro_____________________ Har\u00eda falta m\u00e1s de 299.000&#8242; Km\/s (Ni la luz escapa)<\/strong><\/li>\n<\/ul>\n<p style=\"text-align: justify;\">Como se ve en el cuadro anterior, cada objeto celeste, en funci\u00f3n de su masa tiene su propia <a href=\"#\" onclick=\"referencia('velocidad de escape',event); return false;\">velocidad de escape<\/a> para que cualquier cosa pueda salir de su \u00f3rbita y escapar de \u00e9l.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcR7Qsy1MmZ_D4UThKK8t01JLnOCVp7gqsnO2Q&amp;usqp=CAU\" alt=\"Mensajes desde la cuna que vio nacer a los agujeros negros\" width=\"730\" height=\"486\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La excepci\u00f3n est\u00e1 en el \u00faltimo ejemplo, la <a href=\"#\" onclick=\"referencia('velocidad de escape',event); return false;\">velocidad de escape<\/a> necesaria para vencer la fuerza de atracci\u00f3n de un Agujero Negro que, siendo preciso superar la velocidad de la luz 299.792&#8217;458 km\/s, es algo que no est\u00e1 permitido, ya que, todos sabemos que conforme determina la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, la velocidad de la luz es la velocidad l\u00edmite en nuestro Universo, nada puede ir m\u00e1s r\u00e1pido que la velocidad de la luz, entre otras razones porque, el objeto sufrir\u00eda la transformaci\u00f3n de Lorentz y su masa ser\u00eda infinita.<\/p>\n<p>\u00a1La Luz! Esa maravilla que se desplaza a 300.ooo Km\/s por el espacio vac\u00edo y que nos marca la frontera que no podemos superar<\/p>\n<p style=\"text-align: justify;\">Podr\u00eda continuar explicando otros aspectos que rodean a los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, pero estimo que el objetivo que persegu\u00eda de hacer conocer lo que es un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> y el origen del mismo, est\u00e1 sobradamente cumplido.<\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2024%2F01%2F01%2Fano-internacional-de-la-astronomia-2009-aia-iya2009-2%2F&amp;title=%C2%A1Esos+puntitos+luminosos+del+cielo%21' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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