{"id":16346,"date":"2020-10-21T07:10:55","date_gmt":"2020-10-21T06:10:55","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=16346"},"modified":"2020-10-21T06:14:30","modified_gmt":"2020-10-21T05:14:30","slug":"espacio-tiempo-curvo-y-los-secretos-del-universo-10","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/10\/21\/espacio-tiempo-curvo-y-los-secretos-del-universo-10\/","title":{"rendered":"Espacio-tiempo curvo y los secretos del Universo"},"content":{"rendered":"<div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/page\/2\/\">\u00a0Entradas anteriores<\/a><\/div>\n<\/div>\n<h3 style=\"text-align: justify;\"><\/h3>\n<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/-wmYKwhrR1C0\/TxY4ETTtWuI\/AAAAAAAABbw\/ZRRJqa__1fs\/s1600\/espacio-tiempo-universo-clasico-newton-einstein-esoterico.jpg\" alt=\"\" width=\"500\" height=\"375\" \/><\/div>\n<div>\n<div id=\"mw-content-text\" style=\"text-align: justify;\" lang=\"es\" dir=\"ltr\">\n<div>\n<div>\n<div>\n<blockquote><p><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/6\/5\/3\/653717fcc27fa80808dd12e2c2672197.png\" alt=\"R_{\\mu\\nu} - {1\\over 2}R g_{\\mu\\nu} + \\Lambda g_{\\mu\\nu} = {8 \\pi G \\over c^4} T_{\\mu\\nu}\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p>La densidad de energ\u00eda-momento en la teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> se representa por cuadritensor energ\u00eda-impulso. La relaci\u00f3n entre la presencia de materia y la curvatura debida a dicha materia viene dada por la ecuaci\u00f3n de campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Relatividad [Geometria del Espacio tiempo} - YouTube\" \/><img decoding=\"async\" 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alt=\"La Geometr\u00eda del espacio-tiempo | abcienciade\" \/><img decoding=\"async\" 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\" alt=\"La teor\u00eda de la Relatividad y la geometr\u00eda del espacio-tiempo - ppt  descargar\" \/><img decoding=\"async\" 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\" alt=\"Ad\u00e1n y Eva y el cono de luz pasado - Teancum\" \/><\/p>\n<blockquote><p>En teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>, el Cono de Luz\u00a0es un modelo tridimensional de la dispersi\u00f3n cuadridimensional de la luz en el espacio-tiempo de <a href=\"#\" onclick=\"referencia('minkowski',event); return false;\">Minkowski<\/a>, esto es, de curvatura nula<\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSVm_R8JuF7Aq0fY2suXAC1f89C9OQQtp1MCA&amp;usqp=CAU\" alt=\"Astrof\u00edsica y F\u00edsica: Teor\u00eda de Einstein del espacio-tiempo curvado\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRY2AqGzmFfIB3I5Y3WQkWZzdJiwf0Wxet7ow&amp;usqp=CAU\" alt=\"Dibujo20130828 black holes and holography - nature com - La Ciencia de la  Mula Francis\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTbo3IjNKHT-_HOWnIVNdSzlEyWWZh7ZJ4WmQ&amp;usqp=CAU\" alt=\"C\u00f3mo influye la gravedad en el espacio-tiempo? - Gravedad\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Esa aparente sencilla ecuaci\u00f3n de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> nos habla de la geometr\u00eda del espacio y, si tenemos que hacer justicia al gran pensador, habr\u00e1 que reconocer que con su teor\u00eda de la Relatividad General naci\u00f3 la moderna cosmolog\u00eda. Sus ecuaciones no s\u00f3lo nos habl\u00f3 de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, tambi\u00e9n nos dice c\u00f3mo funciona la Naturaleza, como es el Universo, las implicaciones que surgen de la presencia de materia en el espacio&#8230;<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p>&nbsp;<\/p><\/blockquote>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQ6sc3v6P5g_o9Xu10k6UpHqvoQff01DiUXvw&amp;usqp=CAU\" alt=\"curvatura del espacio-tiempo by sandra tovar\" \/><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/2.bp.blogspot.com\/-MnoK0LA4zm4\/TvCF7K6BLHI\/AAAAAAAAHNM\/xhmsPydy_88\/s400\/1.jpg\" alt=\"\" width=\"400\" height=\"294\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>Los vientos estelares emitidos por las estrellas j\u00f3venes, distorsionan el material presente en las Nebulosas, y, de la misma manera, en presencia de masa se distorsiona el espacio-tiempo. Estamos en un Universo din\u00e1mico en el que nada est\u00e1 quieto, todo se mueve, todo es energ\u00eda. Las cosas se transforman y todo cambia. Lo que ayer fue un objeto brillante y luminoso, ma\u00f1ana pudiera ser un objeto oscuro y denso con una fuerza de atracci\u00f3n irresistible.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/sedaliada.files.wordpress.com\/2017\/08\/zeta-ofiuco-vientos-estelares.jpg\" alt=\"SEDA \/ LIADA - RedLIADA - Cursos LIADA - Cielo del Mes - Fen\u00f3menos  Astron\u00f3micos - RELEA\" \/><\/p>\n<blockquote><p>\u00a0Una estrella fugitiva<\/p>\n<p>&#8220;Zeta Ophiuchi es una estrella azul de\u00a0<a title=\"Tipo espectral\" href=\"https:\/\/es.wikipedia.org\/wiki\/Tipo_espectral\">tipo espectral<\/a>\u00a0O9V situada a 458\u00a0<a title=\"A\u00f1o luz\" href=\"https:\/\/es.wikipedia.org\/wiki\/A%C3%B1o_luz\">a\u00f1os luz<\/a>\u00a0del\u00a0<a title=\"Sistema solar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Sistema_solar\">sistema solar<\/a>. Sin embargo, debido a nubes de\u00a0<a title=\"Polvo interestelar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Polvo_interestelar\">polvo interestelar<\/a>, una de las cuales es iluminada por ella formando una\u00a0<a title=\"Nebulosa de emisi\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Nebulosa_de_emisi%C3%B3n\">nebulosa de emisi\u00f3n<\/a>\u00a0catalogada como S27, tiene una apariencia rojiza, ya que la luz azul es absorbida por estas. De hecho, si no fuera por las nubes, Zeta Ophiuchi ser\u00eda una de las estrellas m\u00e1s luminosas del cielo. Intr\u00ednsecamente 68\u00a0000 veces m\u00e1s luminosa que el\u00a0<a title=\"Sol\" href=\"https:\/\/es.wikipedia.org\/wiki\/Sol\">Sol<\/a>, es una de las estrellas m\u00e1s calientes, con una temperatura de 32\u00a0500\u00a0<a title=\"Kelvin\" href=\"https:\/\/es.wikipedia.org\/wiki\/Kelvin\">K<\/a>. Con una\u00a0<a title=\"Masa\" href=\"https:\/\/es.wikipedia.org\/wiki\/Masa\">masa<\/a>\u00a020 veces la\u00a0<a title=\"Masa solar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Masa_solar\">masa solar<\/a>, su edad se calcula en 4 millones de a\u00f1os, y se piensa que est\u00e1 en la mitad de su vida \u2014comp\u00e1rese con los 4600 millones de a\u00f1os de edad que tiene el Sol\u2014. Como la mayor parte de las estrellas luminosas,\u00a0<a title=\"P\u00e9rdida de masa estelar\" href=\"https:\/\/es.wikipedia.org\/wiki\/P%C3%A9rdida_de_masa_estelar\">pierde masa<\/a>\u00a0por medio de un fuerte\u00a0<a title=\"Viento estelar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Viento_estelar\">viento estelar<\/a>\u00a0que sopla a unos 1600\u00a0<a title=\"Km\/s\" href=\"https:\/\/es.wikipedia.org\/wiki\/Km\/s\">km\/s<\/a>. Dentro de unos pocos millones de a\u00f1os, explotar\u00e1 como una brillante\u00a0<a title=\"Supernova\" href=\"https:\/\/es.wikipedia.org\/wiki\/Supernova\">supernova<\/a>.&#8221;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/science.sciencemag.org\/content\/sci\/289\/5486\/1856.1\/F1.medium.gif\" alt=\"Neutron Stars Linked to Celestial Runaway | Science\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&#8220;Zeta Ophiuchi es una de las estrellas conocidas como\u00a0<a title=\"Estrella fugitiva\" href=\"https:\/\/es.wikipedia.org\/wiki\/Estrella_fugitiva\">estrellas fugitivas<\/a>, expulsadas de un\u00a0<a title=\"Sistema estelar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Sistema_estelar\">sistema estelar<\/a>\u00a0por la explosi\u00f3n de la estrella acompa\u00f1ante. En este caso, el remanente de su antigua compa\u00f1era es la\u00a0<a title=\"Estrella de neutrones\" href=\"https:\/\/es.wikipedia.org\/wiki\/Estrella_de_neutrones\">estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a><\/a>\u00a0<a title=\"PSR J1932+1059 (a\u00fan no redactado)\" href=\"https:\/\/es.wikipedia.org\/w\/index.php?title=PSR_J1932%2B1059&amp;action=edit&amp;redlink=1\">PSR J1932+1059<\/a>, cuya explosi\u00f3n se produjo aproximadamente hace un mill\u00f3n de a\u00f1os. Al moverse a gran velocidad a trav\u00e9s del espacio, est\u00e1 provocando mediante su viento estelar una\u00a0<a title=\"Onda de choque\" href=\"https:\/\/es.wikipedia.org\/wiki\/Onda_de_choque\">onda de choque<\/a>\u00a0\u2014al comprimir el gas y el\u00a0<a title=\"Polvo estelar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Polvo_estelar\">polvo<\/a>\u00a0existentes en el\u00a0<a title=\"Medio interestelar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Medio_interestelar\">medio interestelar<\/a>\u2014, s\u00f3lo visible en el\u00a0<a title=\"Infrarrojo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Infrarrojo\">infrarrojo<\/a>.&#8221;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/www.textoscientificos.com\/imagenes\/fisica\/Espacio-Tiempo-Curvo-Gravedad-Cuantica-11.png\" alt=\"Espacio-Tiempo Curvo de la Gravedad Cu\u00e1ntica | Textos Cient\u00edficos\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Donde\u00a0<strong><em>m\u00a0<\/em><\/strong>es la masa invariante de la part\u00edcula,\u00a0<strong><em>v\u00a0<\/em><\/strong>es la velocidad relativa de la part\u00edcula,\u00a0<strong><em>G<\/em><\/strong>\u00a0es la constante gravitacional,\u00a0<strong><em>M<\/em><\/strong>\u00a0la masa que crea el campo gravitatorio,\u00a0<strong><em>r<\/em><\/strong>\u00a0es el radio del campo gravitatorio donde se encuentra el observador de la part\u00edcula y\u00a0<strong><em>c<\/em><\/strong>\u00a0es la velocidad de la luz en el vac\u00edo.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/francis.naukas.com\/files\/2015\/11\/Dibujo20151117-book-cover-espacio-tiempo-cuantico-arturo-quirantes.png\" alt=\"Rese\u00f1a: &quot;Espacio-tiempo cu\u00e1ntico&quot; de Arturo Quirantes - La Ciencia de la  Mula Francis\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\">La <strong>teor\u00eda cu\u00e1ntica de campos en espacio-tiempo curvo<\/strong> es una extensi\u00f3n de la teor\u00eda cu\u00e1ntica de campos est\u00e1ndar en la que se contempla la posibilidad de que el espacio-tiempo por el cual se propaga el campo no sea necesariamente plano (descrito por la m\u00e9trica de Minkouski).\u00a0 Una predicci\u00f3n gen\u00e9rica de esta teor\u00eda es que pueden generarse part\u00edculas debido a campos gravitacionales dependientes del tiempo, o a la presencia de horizontes.<\/p>\n<p style=\"text-align: justify;\">La teor\u00eda cu\u00e1ntica de campos en espacio-tiempo curvo puede considerarse como una primera aproximaci\u00f3n de gravedad cu\u00e1ntica. El paso siguiente consiste en una gravedad semicl\u00e1sica, en la que se tendr\u00edan en cuenta las correcciones cu\u00e1nticas, debidas a la presencia de materia, sobre el espacio-tiempo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/2c\/3D_coordinate_system.svg\/487px-3D_coordinate_system.svg.png\" alt=\"File:3D coordinate system.svg\" width=\"487\" height=\"487\" \/><\/p>\n<p style=\"text-align: justify;\">En un espacio euclideo convencional un objeto f\u00edsico finito est\u00e1 contenido dentro de un ortoedro m\u00ednimo, cuyas dimensiones se llaman ancho, largo y profundida o altura. El espacio f\u00edsico a nuestro alrededor es tridimensional a simple vista. Sin embargo, cuando se consideran fen\u00f3menos f\u00edsicos la gravedad, la teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0 nos lleva a que el universo es un ente tetra-dimensional que incluye tanto dimensiones espaciales como el tiempo como otra dimensi\u00f3n. Diferentes observadores percibir\u00e1n diferentes \u201csecciones espaciales\u201d de este espacio-tiempo por lo que el espacio f\u00edsico es algo m\u00e1s complejo que un espacio eucl\u00eddeo tridimensional.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/e6\/6b\/d5\/e66bd505d44a888b5fa43aedbe9a8fe0.jpg\" alt=\"From left to right: Einstein, Lorentz, Ehrenfest, Eddington, De Sitter. |  Personas\" \/><\/p>\n<div>\n<div>\n<div data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<a title=\"From left to right: Einstein, Lorentz, Ehrenfest, Eddington, De Sitter. |  Personas\" href=\"https:\/\/www.google.com\/url?sa=i&amp;url=https%3A%2F%2Fwww.pinterest.ch%2Fpin%2F484840716107723103%2F&amp;psig=AOvVaw2M4YC-6BtyBcRMIqz0b9cz&amp;ust=1603340148238000&amp;source=images&amp;cd=vfe&amp;ved=0CAkQjhxqFwoTCKiT-tXpxOwCFQAAAAAdAAAAABAO\" rel=\"noopener\" target=\"_blank\" data-ved=\"0CAkQjhxqFwoTCKiT-tXpxOwCFQAAAAAdAAAAABAO\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, Lorentz, Ehrenfest, Eddington<\/a>,,,<\/div>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\">En las teor\u00edas actuales no existe una raz\u00f3n clara para que el de dimensiones espaciales sean tres. Aunque existen ciertas instuiciones sobre ello: Ehrenfest (aquel gran f\u00edsico nunca reconocido) se\u00f1al\u00f3 que en cuatro o m\u00e1s dimensiones las \u00f3rbitas planetarias cerradas, por ejemplo, no ser\u00edan estables (y por ende, parece dif\u00edcil que en un universo as\u00ed existiera vida inteligente pregunt\u00e1ndose por la tridimensionalidad espacial del universo).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/chezmanima.c.h.pic.centerblog.net\/935bbf9b.jpg\" alt=\"\" width=\"509\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Es cierto que en nuestro mundo tridimensional y mental existen cosas misteriosas. A veces me pregunto que importancia puede tener un nombre. &#8220;\u00bfQu\u00e9 hay en un nombre? Lo que llamamos rosa,\u00a0 con cualquier otro nombre \u00bftendr\u00eda el mismo dulce aroma?&#8221; (Shakespeare, Romeo y Julieta).\u00a0 La rosa da sustento a muchos otros t\u00f3picos literarios: se marchita como s\u00edmbolo de la fugacidad del tiempo y lo ef\u00edmero de la vida humana; y provoca la prisa de la doncella para recogerla mientras pueda<em><\/em>. Por otro lado, le advierte de que hay que tener cuidado: <em>no hay rosa sin espinas<\/em>.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">Mi amada brilla cual estrella,<\/p>\n<p style=\"text-align: justify;\">Su bello rostro refleja el resplandor de su Alma,<\/p>\n<p style=\"text-align: justify;\">\u00bfC\u00f3mo podr\u00eda yo estar sin ella?<\/p>\n<p style=\"text-align: justify;\">Si en su ausencia desaparece mi calma.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Tambi\u00e9n el mundo de la poes\u00eda es un tanto misterioso y dicen, que\u2026 \u201cLos poetas hablan consigo mismo en voz baja y el mundo les oye por casualidad.\u201d T\u00f3picos asc\u00e9ticos, metaf\u00edsicos o existenciales: Qui\u00e9nes somos, de d\u00f3nde venimos, a d\u00f3nde vamos, las llamadas preguntas trascendentales, propias de la cosmolog\u00eda, la antropolog\u00eda y la metaf\u00edsica. Los poetas siempre han buscado un mundo irreal y han idealizado el enaltecido mucho m\u00e1s all\u00e1 de este mundo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Como siempre me pasa, me desv\u00edo del tema que en este trabajo nos ocupa: El espacio-tiempo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn3.gstatic.com\/images?q=tbn:ANd9GcRZRYtkrB3mJmHw2wurDWU38XqqSPNx0drJa9yyufus_VyUb5OHRA\" alt=\"\" name=\"unj38F_0cvBhjM:\" data-src=\"https:\/\/encrypted-tbn3.gstatic.com\/images?q=tbn:ANd9GcRZRYtkrB3mJmHw2wurDWU38XqqSPNx0drJa9yyufus_VyUb5OHRA\" data-sz=\"f\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcSiHu5kuosK6dKbuaZ4zgAEv9HG0NhHwfPBgBVv4SCyJfYG1BLV\" alt=\"\" name=\"nShuSohXlcDv9M:\" data-src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcSiHu5kuosK6dKbuaZ4zgAEv9HG0NhHwfPBgBVv4SCyJfYG1BLV\" data-sz=\"f\" \/><img decoding=\"async\" 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\" alt=\"Elaboran un plan para detectar los agujeros de gusano en el espacio-tiempo  - RT\" \/><img decoding=\"async\" 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\" alt=\"La teor\u00eda del &quot; espacio-tiempo &quot; ~ El Rinc\u00f3n de la Ciencia y la Tecnolog\u00eda\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcS8QK76yGhjEjcn4zytVgsaAUlbGDhLh2-AzA&amp;usqp=CAU\" alt=\"El experimento: la paradoja del espacio-tiempo\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Nuestra imaginaci\u00f3n no ha podido inhibirse y, desbocada, elucubra con el Tiempo y busca caminos que lo puedan acortar para ir lejos, muy lejos del mundo, all\u00e1 donde habitan otras estrellas<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Estamos inmersos en el espacio-tiempo curvo y tetradimensional de nuestro Universo. Hay que entender que el espacio\u2013tiempo es la descripci\u00f3n en cuatro dimensiones del universo en la que la posici\u00f3n de un objeto se especifica por tres coordenadas en el espacio y una en el tiempo. De acuerdo con la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> especial, no existe un tiempo absoluto que pueda ser medido con independencia del observador, de manera que eventos simult\u00e1neos para un observador ocurren en instantes diferentes vistos desde otro lugar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRMjuHgVHFOMqz-VEbDVWxAY8tv5B4acLL_2A&amp;usqp=CAU\" alt=\"La materia tiene memoria : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"L\u00cdNEA DEL TIEMPO SOBRE EL ORIGEN DEL UNIVERSO by David Libreros\" \/><\/p>\n<p style=\"text-align: justify;\"><a href=\"https:\/\/commons.wikimedia.org\/wiki\/File:Lineamundo.PNG\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/7\/75\/Lineamundo.PNG\/250px-Lineamundo.PNG\" alt=\"\" width=\"250\" height=\"227\" data-file-width=\"811\" data-file-height=\"735\" \/><\/a><\/p>\n<blockquote>\n<div>\n<div><\/div>\n<p>&#8220;Representaci\u00f3n de la <a href=\"#\" onclick=\"referencia('linea de universo',event); return false;\">l\u00ednea de universo<\/a> de una part\u00edcula. Como no es posible reproducir un espacio-tiempo de cuatro dimensiones, en la figura se representa solo la proyecci\u00f3n sobre 2 dimensiones espaciales y una temporal.&#8221;<\/p><\/div>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El tiempo puede ser medido, por tanto, de manera relativa, como lo son las posiciones en el espacio (Euclides) tridimensional, y esto puede conseguirse mediante el concepto de espacio\u2013tiempo. La trayectoria de un objeto en el espacio\u2013tiempo se denomina por el de <em><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('linea de universo',event); return false;\">l\u00ednea de universo<\/a><\/a><\/em>. La <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general nos explica lo que es un espacio\u2013tiempo curvo con las posiciones y movimientos de las part\u00edculas de materia.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/-2fZcGtCOgyc\/T6UK-hFyMOI\/AAAAAAAAS1M\/NsMj8scN0Ik\/s1600\/6990787336_15e3fac55c_z.jpg\" alt=\"\" width=\"640\" height=\"384\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La introducci\u00f3n por parte de Minkouski de la idea espaciotemporal result\u00f3 tan importante es porque permiti\u00f3 a <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> utilizar la idea de geometr\u00eda espaciotemporal para formular su teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general que describe la Gravedad que se genera en presencia de grandes masas y c\u00f3mo \u00e9sta curva el espacio y distorsiona el tiempo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/aOqVOiwA0QwsKBaSi2_EPP6sijvGhHAlSLmCs6uCuic2mzrUxlVPywONxvoJpciw-rj8t27fNoT9YSbCt9Tg_hycIZ3joeERmJ1fEjK3tqQagUQle6lEH9f3\" alt=\"La NASA distorsiona el tiempo y el espacio en un agujero negro \u2013 eju.tv\" \/><\/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>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<a title=\"La NASA distorsiona el tiempo y el espacio en un agujero negro \u2013 eju.tv\" href=\"https:\/\/eju.tv\/2019\/09\/la-nasa-distorsiona-el-tiempo-y-el-espacio-en-un-agujero-negro\/\" rel=\"noopener\" target=\"_blank\" data-ved=\"0CAkQjhxqFwoTCPiux6_txOwCFQAAAAAdAAAAABAD\">La NASA distorsiona el tiempo y el espacio en un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a><\/div>\n<p style=\"text-align: justify;\">En presencia de grandes masas de materia, tales como planetas, estrellas y galaxias, est\u00e1 presente el fen\u00f3meno descrito por <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> en su teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general, la curvatura del espacio\u2013tiempo, eso que conocemos como gravedad, una fuerza de atracci\u00f3n que act\u00faa todos los cuerpos y cuya intensidad depende de las masas y de las distancias que los separan; la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a><\/a> disminuye con el cuadrado. Hemos llegado a comprender que es la materia, la que determina la geometr\u00eda del espacio-tiempo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/5\/5f\/L%C3%ADneas_de_universo_llanas.PNG\/250px-L%C3%ADneas_de_universo_llanas.PNG\" alt=\"\" width=\"250\" height=\"227\" \/><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/5\/5c\/L%C3%ADneas_de_universo_curvas.PNG\/250px-L%C3%ADneas_de_universo_curvas.PNG\" alt=\"\" width=\"250\" height=\"227\" \/><\/p>\n<p style=\"text-align: justify;\">En la imagen, dos part\u00edculas en <strong>reposo relativo<\/strong>, en un <strong>espacio-tiempo llano<\/strong> y Se representan en este esquema dos part\u00edculas que se acercan entre s\u00ed siguiendo un movimiento acelerado. La <strong>interpretaci\u00f3n newtoniana<\/strong> supone que el espacio-tiempo es llano y que lo que provoca la curvatura de las <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('linea de universo',event); return false;\">l\u00edneas de universo<\/a><\/a> es la fuerza de interacci\u00f3n gravitatoria entre ambas part\u00edculas. Por el contrario, la <strong>interpretaci\u00f3n einsteiniana<\/strong> supone que las <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('linea de universo',event); return false;\">l\u00edneas de universo<\/a><\/a> de estas part\u00edculas son geod\u00e9sicas (\u201crectas\u201d), y que es la propia curvatura del espacio tiempo lo que provoca su aproximaci\u00f3n progresiva.<\/p>\n<p style=\"text-align: justify;\">El m\u00e1ximo exponente conocido del espacio-tiempo curvo, se podr\u00eda decir que se da en la formaci\u00f3n de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, donde la masa queda comprimida a tal densidad que se conforma en una <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>, ese objeto de energ\u00eda y densidad \u201cinfinitsas\u201d en el que, el espacio y el tiempo desaparecen de nuestra vista y parece que entran en \u201cotro mund\u201d para nosotros desconocidos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/-TWYy8GMEeBI\/TiKZMOfnoQI\/AAAAAAAAOgo\/HeVDOup_eC0\/s1600\/deformacion-espacio-tiempo.jpg\" alt=\"http:\/\/1.bp.blogspot.com\/-TWYy8GMEeBI\/TiKZMOfnoQI\/AAAAAAAAOgo\/HeVDOup_eC0\/s1600\/deformacion-espacio-tiempo.jpg\" width=\"730\" height=\"541\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, cuya existencia se dedujo por Schwarzschild en 1.916 a partir de las ecuaciones de campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general, son objetos supermasivos, invisibles a nuestra vista (de ah\u00ed su nombre) del que no escapa ni la luz; tal es la fuerza gravitatoria que generan que incluso engullen la materia de sus vecinas, objetos estelares como estrellas que osan traspasar el cintur\u00f3n de seguridad que llamamos horizonte de sucesos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Mec\u00e1nica cu\u00e1ntica - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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alt=\"La ecuaci\u00f3n m\u00e1s bonita. \u2013 Vasos Comunicantes\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRIRzsKFbKlspsfOiNlqM-HnJw0gAUJDGm96w&amp;usqp=CAU\" alt=\"Qu\u00e9 es la teor\u00eda de la relatividad especial? - Ambientum\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSboZ9XMPyXu2OvqhpW1xn8CJzbkNsXXB_dEQ&amp;usqp=CAU\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"C\u00f3mo est\u00e1 constituido el n\u00facleo de los \u00e1tomos? - Foro Nuclear\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTbQdKBB74sn3TLpvUC5kHMsbWanfnd_IfGSA&amp;usqp=CAU\" alt=\"Los pr\u00f3ximos ordenadores cu\u00e1nticos necesitar\u00e1n s\u00f3lo un \u00e1tomo | Tecnolog\u00eda -  ComputerHoy.com\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es el genoma?\" \/><img decoding=\"async\" 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AWG6kC5tUBinMD+HK6y8mDxbB+xYkk\/SmP4oNay2IJ8xa5Orn02o7qyLGLqg\/CTXbxGv4hQKfS1S0EpNQeHYCpBMYF61OTLRRP4c2ok4kWtsRyN+VVgZiTyo\/C3O52qbX2P+DOPwZiIlj5Kb\/6R1HqO3sBXmIxbRTJiAqMXjfbfSWW1jbp8x2v0qXE4At061XZ0UOgudKSeUf5HB2+hFvoK6NOW7kjOO3gYnzCZpoZZokVgJHXQunUF0i1if83OpPEZ2pw74hbkgNseYcbBfuRTma5hGcTGwjOmGF00n\/M4HT\/TUNihHIYYIvleQyuP9BBsf9xX7U7V1ihU+aZK5FhfCgRObWu3qx3JpviJmITDR\/4uIOnb8EY+dv7fWpuCJUUu5AVQSSegAuT9qhuHsUjSSY+c6fE8sKnmkS\/Lt0J5\/U0rnQ6j0WvLcvWGNIkGyKAP+6Yz\/NI8JEZH8zfKiDm7nkoqAzLjuMXEQvbme3qTULh8Ficc4ne46Rg\/gU82t+Y\/oKineXwUarA\/l+bJhvExGIYPiZt2PRF\/DGvoKjcZxpPKwESMV1C9lPK+\/L0q15fwRCvmk87eu9PZ1joMEoSKJXmfaONRuT+Y9lpcyYcIovHWWySymVgdLHYmq1h8luLWP2rWsLlLmF\/4hw8sti23lS24VR0AvReU5ZBEC8ig6Rc9hb9zXVvjRFxbZjmO4clhCkoQHGrkfYUCYLcz+lXTi\/jKWSU+HZUGwAAuR67VU8XnbMw1oCvXYBrdwR2qU9OV2ZakV6gzRkdaew+Okj+VjT2Lw+k3BuDuPY8qEaghmWLL+LGXZ6sGGzuOQc6qOW8NvIviORHHzueZA626D1qNxPEOChOmFHmttrZ9Kn2sLkUNyA1gv2JccxQc0lVKXiZ7Aoqr3BYsCP0INHZXxAk3lPkfsTcH\/SetOmQtN4JNkvSrwV7WGM+11wz02r16aRnQjoSURDibUCwpu5FT3NFKTLHBPfrRWhWIJuCORBsd+dVyDEkVIxZgo5mqKVknEsyYm9vQWFEpigOZqqfzToooiDW\/zGjZqoshzTotE4Vmc71E4RAKko8TagZE9hCq+9G\/xtutVk463WuVxZb2rKP2HcWJscW5cq4mkuBtexH0Fwf7CoqPEUTh57lVAuXOkD6daeCzgSfBZ8Nh42ma97LhkO3Mt5mNh1PmqJ4awa+PNL0DaRfpb5v1uPpXuPVozJs1wQNS81OhCv6m1eQYsYeE3O4uWPr1+pN\/vTzbUeRIK3wP8VY3xCuEQ7N55iOkYOyf7j+gNR0uEeUhenIAcgK6ynDs13f\/ABJDqb0H4V+g2+9F5g5Y\/wALCfOw\/rOP\/Gh\/CD+Zh9hUGr9UWTr2I7J8kTES6V\/wI287f\/q4PIf5Qfua0SORUAVQAByAqMy3CLEixoLKBahM5znwyIIFD4huQ5rGD+J\/7DrWw8I1tZY7n3EJitFEviTv8idr\/ibsP3prJeHpIyZpWD4h92dt7f5VHQCiOH8lWC8jnxJ33eRtzfsO1TJkrOVYQFG8sj5sLN0Kf8v+qjMzkMcUnjsqKbWIN7m\/IDmTXedcTCNvBgXxpztpX5U9XYftQuWZA7OMRjH8SX8K\/gj9FFGOPZmbvCKfm2RAMpUMQ6hhqFjY9x0pleGWksFQnv7Vo7ZcDJrLEjkQRf7GuuJM2jw0RiSNSzCxHQD1PWujyKWIq2RcO5GUZjCERV56QF+21RuHwpfUQbBVJJ5+i7d71IZxmupCDGgboVS1vXY1J\/C+BcQcQjrdkVW0\/mALDb6kVNprkdTT4KbxvxLKI0waGwWNRMw5u2kErft371RNVXfivI5HxEg0WbWxI7b1Whksmq1qjLTdjxmmhiGZjtR+DUkjnzv7U\/BlqpYu6j05n7CpjLoobXALe9hVIQrkhqSXRPYTHHQusHVbf19aVMrnNhbwozba5LX\/AHpVXbEn5UUUNXYemNVehq5jvCBIa610wt6eSPvRAeE10gp9QO1eMaXabcG4UAVIxTVCQyUUs1UEJlcRXf8AGWqF\/iacieiAl0mJ50XHPaoZZ7UTC96xiahlJo6LMfCdV2AtdnP4QTawPTlUTh5LVK4fKziysOwXysz8vNvZb+xFGL9hZ\/Es0OIWVGdDqA1OSeZt8oPudP2qlZzxEqMkZGptnZRyJ\/CL9r7\/AGrSP5IuEwjDZmIAHUcxes\/HCTT4tpSPLqANvlUADb6W\/SqP3aonmKrtkplufloyEjtIR5b\/AC79T6Dnb0qbyOFIxbWGdjd2uCzE8yayviriPw5jFCoHh7C97D1IHzMfXYcqByjN8QW1GQsb8rC36Db6VF08RKKVfI2jMc4YHwMPvKebc1jB6nu3YUXkuXJACb6pGN3c7sSee9VnhTHXDXQKxOr3vz373qWx+dpEO7flv+9CXr6odZyywYjGpGpd2CqOZNV6bH4jGHRDqhh6yHZ3Hp+UfrUDiMwJYSYjR3RZJBGo9k3P1NWLK87VwLKtu8TiQD3Gx\/Q1lS\/rA3bok8pyuLDraNRfqx5n613mmaxwLqkPso3Zj0AFD4rNI411Mw5EgX3aw6CszzPigoTiphqckjDxHa1ti7HsOQ+tLK3lh4LliuKJEGuXw8On4Q5LyH0IFgD6C9REnEeFxDG7u1+ug2rLszzWSZzLKdTHkOijsB0pzKc28IG\/M08Ht7ObU1G+Fg0afIo5D\/SbxLjoLEem\/WgMvkky7EJiVU2UlXXlrU\/Mv\/3UVB5VxHKsisrEWPK+32rWMblseZYeKbUQyEB1UXuCw1G3f17VacvXI2ll2BcYSYWV4XjjPiTaTb5SFbclh3ArMeNs7w8ZfD4dNTcnlJuF7hByv61ePiFjTh8Q9owPKVR7m63Fr9utYjm+zm3KpTbSKRSbpDMuLPIV1h8wZeRoOlXPuZXZGqJL+Zt3pVG0q29i+GH0SagU4tMA12Gpyg+GpxWocNXYNE1BAekz0xqrxnrCnayU6JDQqGiUNNYGgmM0741BGSnIqwCQhNHRSVFpJREclawpExDNy9atOT45YpXJOop8sY\/CB+Y9D1qmZVJqmjHPzCwPInp+tSU2KMXiShrRiQop6zSc3b1W9GEqYmoaq+bLiobgAMoLBQdiem\/pvVey9ZoAzRhiXUgItzZbbs\/r2qoY3P2ihE8lgZPKg\/EbcyOgFTPBebGdtTbBQWNiTewvuetVjUsC2zOsXkc0kjTMPnYn7m9WHh\/D4aMgSOSbi4VSTft2oHjrPT\/ENBGdKKbNp2u3MqLfhBoLIMRaRT0B5Uuk1eCM9yNex+Ow0WDlkSOQEJ5D5b6yQFW3MXJt9ayzNc+fDuQuk4g\/PIRfw9vlQH8Xc+tq0biTMVhwMEzrcHEAHbqsUjL\/AMgtYTmcrM5cm5Ykn3JuaTWeSsM0gt8eWfUzFiTcsxuT9avfC+bgsoAt+lZYHNWzhWezL70dGWTT0VybVxvhUgwAxSIDJdQSd\/K3zD3251hXFuYiWZmT5AAqDsoH\/dzX0vgsImMwAifcFbex6V8y8X5M2FneJvwsR7i+xpdTv7TCvkl0RkU3Q12GuedAaq7WXapKQ70\/onsI2kjetp+EuZHV4ZOxFYHhJyWFar8NcSUnU+orqg9yaJKDg7NB+KXD4nw5lUedBv6ivm\/OcOwNzX1xmbqI3ErKFc2S55k8hXzzx7kccYLKfNc6l7b1Ne2n+DN7dX9M2pV0y2r1Iya56Oizm1KiBDSptoN6HAa6Bpu9e3phh0Gug1Mg17qrAHi9c3psGuxRMOI1q78WmDXljWsFBSPT6vQAa1OxvWTM0Ho9OmWg1ekHrAJHCzkMCDuOtOZxK7rBGLlI0B27sxLE+vIfSgYWo5JCw06rbffrRXJPUi3lEZxbmLSyov4Yo1RR9Lsfuf0qxcI48rDKV+YRsR\/tF\/7VW8fhDJ5lFyNm7gijeFMUY35X7j06im0\/kzbk4kJitbkyN1JJPck3NH5HirMPSjM7yUoGZDePmnt29xyqGwEbXuBy50sbjIGGsm6QQrjsrkhtd0tKg63UG9vWxNY9mWDRARpOrkSeVXbgvP2gIIPKuOMWScMYYxZvNYc1PXT3X0qurG\/Ym\/4Zb4W9TuReVhSwOXK2suwXSOR5k9rU5gIrG45UmnGmGWreDefh7nShNDHb9qofxRw0eJeSYLsLgMOdgdiR29a4yeZ0W\/yg8u5\/9UR4pJqk6btd8hStK+uDGJEsbV4FrT8w4HSUl438NjvpI1Jf06ioz\/8An2JvziPrqI\/TTXP4y28qeWwktWmcFRspEhB0rbex0g9AT0vXOS8AaTeaQW\/KgJv\/ALjy+1XfHTRYXL5I0UKAy2HcHnv1NX0\/VkpttWP4\/OpMRddRWwvoHbuO49apPGEayG\/UjepLh\/MYSQz6rruoHfsDzA9K4xOF8Qk22J6V07VVJEnCTdtmdnKCAZPC1oDpJt5bne3vQksOo7KFHKwrSM2iEeESEc3n1H7ACqJmr6pnt+cj7G39q55wUQRuZHDCj0+9KixEaVJZTx\/0r1e3rylUTrPaVeUqJjoGuwabFdCsYcBrsNTINdA1gHbUl2rnVXhasYeL11G1DaqejNawBiNTyPQatTqNRMGxvY32+1e4eMKSVJGrnyNDK1Oq9YVxTD0k8pQ3IPMH\/rpTUeDUXCsVDcxsabV6eR6Ng2oKwsKpyJPvb9qkIpai1eiI5K12aqJCSFH+dFb3Av8AenIYYo91jUHvYXoIT2rnxiaZAJIzk0dhF61GYYd6koXpxSUiei43qMjeio5KBiSjevMxwqzxNG3JhzHMHoaHjeiPE2pQlUyPIZElEbuoF7BibA\/fl7VreV8NxIgLEN6i1vvVEwWCGIxCRsLruzDuF3t9dqlc54gUXiS66TpCiwUKNrACq3KVRToEX2yv8Z4lGxioiFViBNmtvpu2rY8jWX31Envv960OQtLiJrjeNAn0Zb3\/AOVVTF5eFe4Flvv6etNOLoRYAAKVXrDcOgqDbpSqNG3ox2lXlKonWe0qVKsY9r2ua9vWMe16DXNe0THpNeUq8rGOhTymmAacBrGHw1OK1Dg12prACVanFahg1OKaIApXp5HoJWp1XrADkeu\/GoHxa6Rr0UBhqyXoyAUBDRkb0wCSiejIpKi43oqN6ICVjkoqOSoqKSi4nrAolI5KdeXao+OSvcRPYURW6Q9kucLBi1ZjYMGS\/YsNv1tULjJXMzMTquxN+9zVfz3FXNFcKZoHnhimI06wNR9eQNPGSTEUWsmp5NgzJAzGJE1gBpCLFgBt+wqBzzJYU5yBSe4IU\/Xp9aO4iz0xSNArjSLA+4qBc+Nfkb1aOR3kmsme0KAi5AK37hWIH6AUqrQy\/EL5UeRVHIKxAF99hXtJ4xaRkdKlSriOsVKlSrMx7SpUqxhV7SpUTCpUqVYwhXa0qVYx2K6FKlWAOCnFpUqxjsV0a8pUQHqUVHSpUQBMdEx0qVEDCY6KipUqYASlFRV7SrACo6Hxx2Ne0qaJOfBSM1PmoPDnzD3H70qVTfI64L3nxvJc7mw3NGcPcx70qVdkCOl8S8qo7ClSpVQc\/9k=\" alt=\"Reducen el genoma humano a 19.000 genes\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRo8EPrwi_ianDB8-kN2Uwj_V8Wxhabc-ZoNw&amp;usqp=CAU\" alt=\"El Universo podr\u00eda estar plagado de \u00abnubes\u00bb de peque\u00f1os agujeros negros  indetectables\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTibJjy9ke4gJLf8isEcrSxQz2Ru5-fiDD-TQ&amp;usqp=CAU\" alt=\"Agujeros negros para principiantes - EXPANSIONTV\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Nuevo estudio apoya la Constante Cosmol\u00f3gica de Einstein\" \/><img decoding=\"async\" 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\" alt=\"Photoelectric Effect\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Desde siempre hemos tenido la tendencia de querer representar las cosas y a medida que pudimos descubrir conocimientos nuevos, tambi\u00e9n le dimos a esos nuevos saberes sus s\u00edmbolos y ecuaciones matem\u00e1ticas que representaban lo que cre\u00edamos saber. Mec\u00e1nica cu\u00e1ntica, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>, \u00e1tomos, el gen\u00f3ma, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, la constante cosmol\u00f3gica, la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a> racionalizada\u2026<\/p>\n<p style=\"text-align: justify;\">Wheeler dec\u00eda all\u00e1 por el a\u00f1o 1957, que el punto final de la compresi\u00f3n de la materia -la propia <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>&#8211; deb\u00eda estar gobernada por la uni\u00f3n, o matrimonio, de las leyes de la mec\u00e1nica cu\u00e1ntica y las de la distorsi\u00f3n espaciotemporal. Esto debe ser as\u00ed, puesto que la distorsi\u00f3n espaguetiza el espacio a escalas tan extraordinariamente microsc\u00f3picas que est\u00e1n profundamente influenciadas por el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Gravedad cu\u00e1ntica, pesando lo muy peque\u00f1o (Tercera parte) - Naukas\" \/><img decoding=\"async\" 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alt=\"Que es la Gravedad Cu\u00e1ntica de Bucles? - CuriosaMente 129 - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las leyes unificadas de la distorsi\u00f3n espaciotemporal y la mec\u00e1nica cu\u00e1ntica se denominan \u201cleyes de la gravedad cu\u00e1ntica\u201d, y han sido un \u201csanto grial\u201d para todos los f\u00edsicos desde los a\u00f1os cincuenta. A principios de los sesenta los que estudiaban f\u00edsica con Wheeler, pensaban que esas leyes de la gravedad cu\u00e1ntica eran tan dif\u00edciles de comprender\u00a0 que nunca las podr\u00edan descubrir durante sus vidas. Sin embargo, el tiempo inexorable no deja de transcurrir, mientras que, el Universo y nuestras mentes tambi\u00e9n, se expanden. De tal manera evolucionan nuestros conocimientos que, poco a poco, vamos pudiendo conquistar saberes que eran profundos secretos escondidos de la Naturaleza y, con la Teor\u00eda de cuerdas (a\u00fan en desarrollo), parece que por f\u00edn, podremos tener una teor\u00eda cu\u00e1ntica de la gravedad.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/lh6.ggpht.com\/_o9BLyKHDLd8\/TFu5B9bTSDI\/AAAAAAAACFU\/dUCzkh6AAmM\/focusitaly_singularityouttake1_thumb.jpg?imgmax=800\" alt=\"\" width=\"299\" height=\"393\" \/><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 style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Una cosa s\u00ed sabemos: Las <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>es dentro de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a> no son de mucha utilidad puesto que no podemos contemplarla desde fuera, alejados del horizonte de sucesos que marca la l\u00ednea infranqueable del ir\u00e1s y no volver\u00e1s. Si alguna vez alguien pudiera llegar a ver la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>, no podr\u00eda regresar para contarlo. Parece que la \u00fanica <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a> que podr\u00edamos \u201ccontemplar\u201d sin llegar a morir ser\u00eda aquella del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>, es decir, el lugar a partir del cual pudo surgir el universo y, cuando nuestros ingenios tecnol\u00f3gicos lo permitan, ser\u00e1n las ondas gravitacionales las que nos \u201cense\u00f1ar\u00e1n\u201d esa <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.eluniversal.com.mx\/img\/2011\/06\/Cie\/302Quaser.jpg\" alt=\"\" width=\"302\" height=\"238\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0&#8220;Esta pretende ser la imagen de un extra\u00f1o objeto masivo, un qu\u00e1sar\u00a0 que ser\u00eda una evidencia vital del Universo primordial. Es un objeto muy raro que nos ayudar\u00e1 a entender c\u00f3mo crecieron los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a> s\u00fapermasivos unos pocos cientos de millones de a\u00f1os despu\u00e9s del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a> (ESO).&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Representaci\u00f3n art\u00edstica del aspecto que debi\u00f3 tener 770 millones despu\u00e9s del Big bang el qu\u00e1sar m\u00e1s distante descubierto hasta la fecha (Imagen ESO). Estas observaciones del qu\u00e1sar brindan una imagen de nuestro universo tal como era durante su infancia, solo 750 millones de a\u00f1os despu\u00e9s de producirse la explosi\u00f3n inicial que cre\u00f3 al universo. El an\u00e1lisis del espectro de la luz del qu\u00e1sar no ha aportado evidencias de elementos pesados en la nube gaseosa circundante, un hallazgo que sugiere que el qu\u00e1sar data de una era cercana al nacimiento de las primeras estrellas del universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQnprk4f-musq1Xe0Rg-IvprfDyspmgR-3SGg&amp;usqp=CAU\" alt=\"Event Horizon Telescope recibi\u00f3 el Premio a la Innovaci\u00f3n en F\u00edsica  Fundamental - Enciclopedia Universo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRVGorg1TXJmva996_VQ_QAVWR5IsOrGiCC7w&amp;usqp=CAU\" alt=\"Animation Of One The Most Powerful Objects In Known Rocket GIF - LowGif\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Bas\u00e1ndose en numerosos modelos te\u00f3ricos, la mayor\u00eda de los cient\u00edficos est\u00e1 de acuerdo sobre la secuencia de sucesos que debi\u00f3 acontecer durante el desarrollo inicial del universo: Hace cerca de 14.000 millones de a\u00f1os, una explosi\u00f3n colosal, ahora conocida como el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>, produjo cantidades inmensas de materia y energ\u00eda, creando un universo que se expand\u00eda con suma rapidez. En los primeros minutos despu\u00e9s de la explosi\u00f3n, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/12\/31\/espacio-tiempo-curvo-y-los-secretos-del-universo\/\">protones<\/a> y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/12\/31\/espacio-tiempo-curvo-y-los-secretos-del-universo\/\">neutrones<\/a> colisionaron en reacciones de fusi\u00f3n nuclear, formando as\u00ed hidr\u00f3geno y helio.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/drupal-multisite-s3.s3-us-west-2.amazonaws.com\/files\/universo.oculta.2.jpg\" alt=\"\" \/><img decoding=\"async\" src=\"http:\/\/latam.aetn.com\/THC\/noticias\/universo.oculta.5.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Finalmente, el universo se enfri\u00f3 hasta un punto en que la fusi\u00f3n dej\u00f3 de generar estos elementos b\u00e1sicos, dejando al hidr\u00f3geno como el elemento predominante en el Cosmos. En l\u00edneas generales, los elementos m\u00e1s pesados que el hidr\u00f3geno y el helio, como por ejemplo el carbono y el ox\u00edgeno, no se formaron hasta que aparecieron las primeras estrellas. Los astr\u00f3nomos han intentado identificar el momento en el que nacieron las primeras estrellas, analizando a tal fin la luz de cuerpos muy distantes. (Cuanto m\u00e1s lejos est\u00e1 un objeto en el espacio, m\u00e1s antigua es la imagen que de \u00e9l recibimos, en luz visible y otras longitudes de onda del espectro electromagn\u00e9tico.) Hasta ahora, los cient\u00edficos s\u00f3lo hab\u00edan podido observar objetos que tienen menos de unos 11.000 millones de a\u00f1os. Todos estos objetos presentan elementos pesados, lo cual sugiere que las estrellas ya eran abundantes, o por lo menos estaban bien establecidas, en ese momento de la historia del universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.sindioses.org\/cienciaorigenes\/universo\/SN1987a.jpg\" alt=\"\" width=\"373\" height=\"393\" \/><\/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 Supernova 1987 A<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a> produjo tres tipos de radiaci\u00f3n: electromagn\u00e9tica (<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>), radiaci\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/12\/31\/espacio-tiempo-curvo-y-los-secretos-del-universo\/\">neutrinos<\/a> y ondas gravitatorias. Se estima que durante sus primeros 100.000 a\u00f1os de vida, el universo estaba tan caliente y denso que los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a> no pod\u00edan propagarse; eran creados, dispersados y absorbidos antes de que apenas pudieran recorrer \u00ednfimas distancias. Finalmente, a los cien mil a\u00f1os de edad, el universo se hab\u00eda expandido y enfriado lo suficiente para que los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a> sobrevivieran, y ellos comenzaron su viaje hacia la Tierra que a\u00fan no exist\u00eda. Hoy los podemos ver como un \u201cfondo c\u00f3smico de microondas\u201d, que llega de todas las direcciones y llevan gravada en ellos una imagen del universo cuando s\u00f3lo ten\u00eda esa edad de cien mil a\u00f1os.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La gravedad salv\u00f3 al universo del colapso tras el Big Bang\" \/><img decoding=\"async\" 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\" alt=\"El lado oscuro del Universo | ctxt.es\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Se dice que al principio s\u00f3lo hab\u00eda una sola fuerza, la Gravedad que conten\u00eda a las otras tres que m\u00e1s tarde se desgajaron de ella y \u201ccaminaron\u201d por s\u00ed mismas para hacer de nuestro universo el que ahora conocemos. En Cosmolog\u00eda, la fuerza de gravedad es muy importante, es ella la que mantiene unidos los sistemas planetarios, las estrellas en las galaxias y a las galaxias en los c\u00famulos. La Gravedad existe a partir de la materia que la genera para curvar el espacio-tiempo y dibujar la geometr\u00eda del universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/blogs.periodistadigital.com\/imgs\/20071218\/galaxia-nasa.jpg\" alt=\"\" width=\"304\" height=\"203\" \/><\/p>\n<p style=\"text-align: justify;\">\n<div style=\"text-align: justify;\">\n<div>\n<blockquote>\n<div>Imagen de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> en el n\u00facleo de una galaxia arrasando otra pr\u00f3xima- Imagen tomada por la NASA<\/div>\n<\/blockquote>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\">Un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> es lo definitivo en distorsi\u00f3n espaciotemporal, seg\u00fan las ecuaciones de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>: est\u00e1 hecho \u00fanica y exclusivamente a partir de dicha distorsi\u00f3n. Su enorme distorsi\u00f3n est\u00e1 causada por una inmensa cantidad de energ\u00eda compactada: energ\u00eda que reside no en la materia, sino en la propia distorsi\u00f3n. La distorsi\u00f3n genera m\u00e1s distorsi\u00f3n sin la ayuda de la materia. es la esencia del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Explicaci\u00f3n de la teor\u00eda de la relatividad general de Einstein - VIX\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo cierto es que los f\u00edsicos relativistas se han sentido muy frustrados desde que <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> public\u00f3 su Teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general y se desprendieron de ellas mensajes asombroso como el de la existencia de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a> que predec\u00edan sus ecuaciones de campo. As\u00ed que, se dirigieron a los astr\u00f3nomos para que ellos confirmaran o refutaran su existencia mediante la observaci\u00f3n del universo profundo. Sin embargo y, a pesar de su enorme esfuerzo, los astr\u00f3nomos npo han podido obtener medidas cuantitativas de ninguna distorsi\u00f3n espaciotemporal de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>. Sus grandes triunfos han consistido en varios descubrimientos casi incontrovertibles de la existencia de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a> en el universo, pero han sido incapaces de cartografiar, ni siquiera de forma ruda, esa distorsi\u00f3n espaciotemporal alrededor de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a> descubiertos. No tenemos la t\u00e9cnica para ello y somos conscientes de lo mucho que nos queda por aprender y descubrir.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/09\/Apjlab0ec7f3_EHT-image-of-M87-black-hole.jpg\/396px-Apjlab0ec7f3_EHT-image-of-M87-black-hole.jpg\" alt=\"File:Apjlab0ec7f3 EHT-image-of-M87-black-hole.jpg\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Im\u00e1genes de M87 realizadas por\u00a0<a title=\"Event Horizon Telescope\" href=\"https:\/\/es.wikipedia.org\/wiki\/Event_Horizon_Telescope\">Event Horizon Telescope<\/a>\u00a0el 11 de abril de 2017 anteriores a su presentaci\u00f3n de 2019<\/p>\n<p style=\"text-align: justify;\">Se pudo captar un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> real que refleja la imagen<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las matem\u00e1ticas siempre van por delante de esa realidad que incansables buscamos. Ellas nos dicen que en un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>, adem\u00e1s de la curvatura y el frenado y ralentizaci\u00f3n del tiempo, hay un tercewr aspecto en la distorsi\u00b4pon espaciotemporal de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>: un torbellino similar a un enorme tornado de espacio y tiempo que da vueltas y vueltas alrtededor del horizonte del agujero. As\u00ed como el torbellino es muy lento lejos del coraz\u00f3n del tornado, tambi\u00e9n el torbellino. M\u00e1s cerca del n\u00facleo o del horizonte el torbellino es m\u00e1s r\u00e1pido y, cuando nos acercamos hacia el centro ese torbellino espaciotemporal es tan r\u00e1pido e intenso que arrastra a todos los objetos (materia) que ah\u00ed se aventuren a estar presentes y, por muy potentes que pudieran ser los motores de una nave espacial\u2026 \u00a1nunca podr\u00edan hacerla salir de esa inmensa fuerza que la atraer\u00eda hacia s\u00ed! Su destino ser\u00eda la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a> del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> donde la materia comprimida hasta l\u00edmites inimaginables, no sabemos en qu\u00e9 se habr\u00e1 podido convertir.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Por qu\u00e9 el tiempo pasa m\u00e1s despacio cerca de un agujero negro? Caso  \u00abInterstellar\u00bb \u2013 Ciencia de Sof\u00e1\" \/><img decoding=\"async\" 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\" alt=\"Espacio-tiempo curvo y los secretos del Universo : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Todos conocemos la teor\u00eda de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> y lo que nos dice que ocurre cuando grandes masas, como planetas, est\u00e1n presentes: Curvan el espacio que lo circundan en funci\u00f3n de la masa. El exponente m\u00e1ximo de dicha curvatura y distorsi\u00f3n temporal es el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> que, comprime la masa hasta hacerla \u201cdesaparecer\u201d y el tiempo, en la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a> formada, deja de existir. En ese punto, la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general deja de ser v\u00e1lida y tenemos que acudir a la mec\u00e1nica cu\u00e1ntica para seguir comprendiendo lo que all\u00ed est\u00e1 pasando.<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> no se preocupaba por la existencia de este extra\u00f1o universo dentro del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> porque la comunicaci\u00f3n con \u00e9l era imposible. Cualquier aparato o sonda enviada al centro de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> encontrar\u00eda una curvatura infinita; es decir, el campo gravitatorio ser\u00eda infinito y, como ya se explica anteriormente, nada puede salir de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>, con lo cual, el mensaje nunca llegar\u00e1 al exterior. All\u00ed dentro, cualquier objeto material ser\u00eda literalmente pulverizado, los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/30\/ano-internacional-de-la-astronomia-2009-en-espana-aia-iya2009-3\/\">electrones<\/a> ser\u00edan separados de los \u00e1tomos, e incluso los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/30\/ano-internacional-de-la-astronomia-2009-en-espana-aia-iya2009-3\/\">protones<\/a> y los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/30\/ano-internacional-de-la-astronomia-2009-en-espana-aia-iya2009-3\/\">neutrones<\/a> dentro de los propios n\u00facleos ser\u00edan desgajados. De todas las maneras tenemos que reconocer que <a title=\"Click to Continue > by Savings Wave\u201d href=\u201dhttp:\/\/www.eluniverso.org.es\/2012\/04\/#\u201d>para<\/a> penetrar en el universo alternativo, la sonda deber\u00eda ir m\u00e1s r\u00e1pida que la velocidad de la luz, lo que no es posible; <em>c<\/em> es la velocidad l\u00edmite del universo.<\/p>\n<p style=\">este universo especular es matem\u00e1ticamente necesario para poder ir comprendiendo c\u00f3mo es, en realidad, nuestro universo.<\/a><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><a title=\"Click to Continue > by Savings Wave\u201d href=\u201dhttp:\/\/www.eluniverso.org.es\/2012\/04\/#\u201d>para<\/a> dar sentido a la soluci\u00f3n de Schwarzschild, nunca podr\u00eda ser observado f\u00edsicamente (al menos por el momento).<\/p>\n<p style=\"><img decoding=\"async\" src=\"http:\/\/1.bp.blogspot.com\/_js6wgtUcfdQ\/SkUGTURI1XI\/AAAAAAAAGUQ\/rYE488uLXmU\/s1600\/portales.jpg\" alt=\"\" \/><\/a><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Con todo esto, nunca hemos dejado de fantasear.<a title=\"Click to Continue > by Savings Wave\u201d href=\u201dhttp:\/\/www.eluniverso.org.es\/2012\/04\/#\u201d>para<\/a> dar sentido a la soluci\u00f3n de Schwarzschild, nunca podr\u00eda ser observado f\u00edsicamente (al menos por el momento).<\/p>\n<p style=\"> Ah\u00ed tenemos el famoso puente de <\/a><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>-Rosen que conecta dos universos y que fue considerado un artificio matem\u00e1tico. De todo esto se ha escrito hasta\u00a0 la extenuaci\u00f3n:<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><em><strong>\u201cPero la factibilidad de poder trasladarse de un punto a otro del Universo recurriendo a la ayuda de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a><\/a> es tan s\u00f3lo el principio de las posibilidades. Otra posibilidad ser\u00eda la de poder viajar al pasado o de poder viajar al futuro. Con un t\u00fanel conectando dos regiones diferentes del espacio-tiempo, conectando el \u201cpasado\u201d con el \u201cfuturo\u201d, un habitante del \u201cfuturo\u201d podr\u00eda trasladarse sin problema alguno hacia el \u201cpasado\u201d\u00a0 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u2014Rosen\u2014Podolsky), para poder estar f\u00edsicamente presente en dicho pasado con la capacidad de alterar lo que est\u00e1 ocurriendo en el \u201cahora\u201d. Y un habitante del \u201cpasado\u201d podr\u00eda trasladarse hacia el \u201cfuturo\u201d para conocer a su descendencia mil generaciones despu\u00e9s, si la hubo.<\/strong><\/em>\u201c<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">El puente de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>-Rosen conecta universos diferentes. <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> cre\u00eda que cualquier cohete que entrara en el puente ser\u00eda aplastado, haciendo as\u00ed imposible la comunicaci\u00f3n <a title=\"Click to Continue > by Savings Wave\u201d href=\u201dhttp:\/\/www.eluniverso.org.es\/2012\/04\/#\u201d>entre<\/a> estos dos universos. Sin embargo, c\u00e1lculos m\u00e1s recientes muestran que el viaje a trav\u00e9s del puente, aunque podr\u00eda ser muy dif\u00edcil, no ser\u00eda imposible; existen ciertas posibilidades de que alg\u00fan d\u00eda se pudiera realizar<\/p>\n<p style=\">Posteriormente, los puentes de <\/a><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>-Rosen se encontraron pronto en otras soluciones de las ecuaciones gravitatorias, tales como la soluci\u00f3n de Reisner-Nordstrom que describe un agujero el\u00e9ctricamente cargado. Sin embargo, el puente de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>-Rosen sigui\u00f3 siendo una nota a pie de p\u00e1gina curiosa pero olvidada en el saber de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/la-fisica-y-el-universo\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/24\/Cassini-science-br.jpg\/415px-Cassini-science-br.jpg\" alt=\"File:Cassini-science-br.jpg\" width=\"415\" height=\"599\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo cierto es que algunas veces, tengo la sensaci\u00f3n de que a\u00fan no hemos llegado a comprender esa fuerza misteriosa que es la Gravedad, la que no se quiere juntar con las otras tres fuerzas de la Naturaleza. Ella campa solitaria y aunque es la m\u00e1s d\u00e9bil de las cuatro, esa debidad resulta enga\u00f1osa poreque llega a todas partes y, adem\u00e1s, como algunos de los antiguos fil\u00f3sofos naturales, algunos piensan que es la \u00fanica fuerza del universo y, de ella, se desgajaron las otras tres cuando el Universo comenz\u00f3 a enfriarse.<\/p>\n<p style=\"text-align: justify;\">\u00a1El Universo! Es todo lo que existe y es mucho para que nosotros, unos recien llegados, podamos llegar a comprenderlo en toda su inmensidad. Muchos son los secretos que esconde y, como siempre digo, son muchas m\u00e1s las preguntas que las respuestas. Sin embargo, estamos en el camino y\u2026 Como dijo el sabio: \u00a1Todos los grandes viajes comenzaron con un primer paso!<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<\/div>\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%2F2020%2F10%2F21%2Fespacio-tiempo-curvo-y-los-secretos-del-universo-10%2F&amp;title=Espacio-tiempo+curvo+y+los+secretos+del+Universo' 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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F10%2F21%2Fespacio-tiempo-curvo-y-los-secretos-del-universo-10%2F&amp;title=Espacio-tiempo+curvo+y+los+secretos+del+Universo' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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La relaci\u00f3n entre la presencia de materia y la curvatura debida a dicha materia viene dada por la ecuaci\u00f3n de campo de Einstein. &nbsp; En teor\u00eda de la relatividad, el Cono de Luz\u00a0es un modelo tridimensional de [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[197],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/16346"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=16346"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/16346\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=16346"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=16346"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=16346"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}