{"id":28241,"date":"2025-06-28T06:49:31","date_gmt":"2025-06-28T05:49:31","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28241"},"modified":"2025-06-28T06:50:18","modified_gmt":"2025-06-28T05:50:18","slug":"un-viaje-por-las-estrellas","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2025\/06\/28\/un-viaje-por-las-estrellas\/","title":{"rendered":"Un viaje por las estrellas"},"content":{"rendered":"<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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/0\/07\/Eclipsing_binary_star_animation_2.gif\" alt=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/0\/07\/Eclipsing_binary_star_animation_2.gif\" width=\"367\" height=\"275\" \/><\/p>\n<blockquote><p><strong>Esquema de estrellas binarias eclipsantes mostrando la curva de luz observada.<\/strong><\/p><\/blockquote>\n<p style=\"text-align: justify;\"><strong>Estrella binaria:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/es.wikipedia.org\/wiki\/Archivo:Orbit5.gif\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/0e\/Orbit5.gif\/350px-Orbit5.gif\" alt=\"\" width=\"350\" height=\"175\" \/><\/a><\/div>\n<\/blockquote>\n<div style=\"text-align: justify;\">\n<blockquote><p>\u00a0 Ejemplo de una estrella binaria, donde dos cuerpos con masa similar orbitan alrededor de un centro de masa en \u00f3rbitas el\u00edpticas.<\/p><\/blockquote>\n<\/div>\n<p style=\"text-align: justify;\">Par de estrellas unidas por su atracci\u00f3n gravitatoria mutua y orbitando en torno a su centro de masas com\u00fan, en contraposici\u00f3n a una doble \u00f3ptica, que no esta ligada gravitatoriamente. Una binaria visual es aquella que se puede resolver visual o fotogr\u00e1ficamente, mientras que una binaria astron\u00f3mica es detectable \u00fanicamente por las irregularidades en el movimiento propio de alguna de las estrellas visibles. En las binarias eclipsantes son los eclipses los que aportan evidencias directas de la existencia de un compa\u00f1ero, mientras que en las binarias espectrosc\u00f3picas son los desplazamientos Doppler de las l\u00edneas espectrales.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"C\u00f3mo distinguir estrellas de neutrones y estrellas de quarks con ondas gravitatorias - La Ciencia de la Mula Francis\" width=\"482\" height=\"372\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">En otros art\u00edculos hablamos de la posible existencia de<strong> estrella de Quark<\/strong>, una rareza y, aqu\u00ed podemos ver un Sistema de estrellas binarias m\u00faltiples Los per\u00edodos orbitales de las binarias var\u00edan entre minutos y cientos de a\u00f1os. Las binarias con componentes muy pr\u00f3ximos entre s\u00ed se subdividen de acuerdo a cu\u00e1nto llena cada componente su l\u00f3bulo de Roche, dando lugar a binarias separadas, semi-separadas y de contacto. Las \u00faltimas dos categor\u00edas incluyen a las binarias en interacci\u00f3n, en las que existe una transferencia de masa. Muchas binarias son tambi\u00e9n estrellas variables, siendo las m\u00e1s importantes las distintas formas de estrella binaria catacl\u00edsmica, las supernovas de tipo I y ciertas fuentes variables de <a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<table>\n<tbody>\n<tr>\n<th>Nombre<\/th>\n<th>Tipo espectral; de la estrella principal<\/th>\n<th>Per\u00edodo orbital; (d\u00edas)<\/th>\n<th>M2\/M1*<\/th>\n<\/tr>\n<tr>\n<td>\u03b5 Coronae Australis<\/td>\n<td>F2V<\/td>\n<td>0,5914<\/td>\n<td>0,11<\/td>\n<\/tr>\n<tr>\n<td>44 Bootis<\/td>\n<td>G2V<\/td>\n<td>0,2678<\/td>\n<td>0,56<\/td>\n<\/tr>\n<tr>\n<td>V2388 Ophiuchi<\/td>\n<td>F3V<\/td>\n<td>0,8023<\/td>\n<td>0,29<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En ocasiones, las binarias llegan a estar tan cerca que, finalmente, se produce el encuentro y se funden en una sola estrella muy difrente a lo que fueron sus originales.<\/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=\"Las estrellas dobles \u2728 Atlas de astronom\u00eda\" width=\"368\" height=\"214\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"COSMOS: Materias c\u00f3smicas y estelares: Las estrellas - 4\u00aa parte\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Estrella &#8220;capullo&#8221;:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<div 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<img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"La nebulosa del Capullo\" width=\"399\" height=\"327\" \/><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">En la Nebulosa del Capullo, no se observan proto estrellas, las existentes, j\u00f3venes, ya formadas se encuentran en desarrollo, ser\u00eda mas preciso decir en evoluci\u00f3n, produciendo agua en abundancia y soplando con fortaleza como para expandirla.\u00a0 Se puede observar transformada en nebulosa de reflexi\u00f3n rodeando la estrella azul en la parte superior de la imagen (deber\u00e1 ser ampliada),y en la parte inferior derecha, filtra el color de las estrellas como un halo. Abajo la imagen centrada en el Capullo propiamente dicho, vemos la estrella masiva central que sopla generando la apertura de la nebulosa.<\/div>\n<p style=\"text-align: justify;\">Estrella Capullo (arriba la podemos contemplar) aparece rodeada por una densa nube de gas y polvo que absorbe parte de la energ\u00eda radiante de la estrella y la reemite en longitudes de onda infrarrojas. En casos extremos la estrella puede estar completamente oscurecida \u00f3pticamente, siendo s\u00f3lo una fuente infrarroja. Las fuentes OH-IR son ejemplos de estrellas &#8220;capullo &#8220;.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella con baja velocidad:<\/strong><\/p>\n<p style=\"text-align: justify;\">Estrella cuya velocidad relativa a las estrellas de la vecindad solar es peque\u00f1a, y que, por tanto, se haya en una \u00f3rbita similar a la de estas alrededor del centro gal\u00e1ctico.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/bitacoradegalileo.files.wordpress.com\/2010\/03\/albireo.jpg\" alt=\"\" \/><\/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 <strong>\u00a0 \u00a0 Estrellas Binarias de baja velocidad<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>Estrella con envoltura:<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"La Nebulosa Eta Carinae, NGC3372 | NOIRLab\" width=\"313\" height=\"208\" \/><img decoding=\"async\" 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alt=\"La condenada estrella Eta Carinae | Imagen astronom\u00eda diaria - Observatorio\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0Eta Carinae es una estrella con envoltura de muchas masas solares a punto de&#8230;dar un susto<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" style=\"text-align: justify;\" 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\" alt=\"IC 59 IC 63 gamma Cass\" width=\"360\" height=\"270\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Gamma Cassiopeiae - Viquip\u00e8dia, l'enciclop\u00e8dia lliure\" width=\"359\" height=\"234\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Estrella cuyo espectro (normalmente de tipo B) contiene prominentes l\u00edneas de absorci\u00f3n que se originan en una capa de material que rodea a la estrella. Si es variable, la estrella se clasifica como una estrella Gamma Cassiopea , en la que la eyecci\u00f3n de una envoltura est\u00e1 acompa\u00f1ada por una disminuci\u00f3n del brillo temporal.<\/p>\n<p>&nbsp;<\/p>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/1.bp.blogspot.com\/_ms_ATMCR9jA\/TUWebxSokNI\/AAAAAAAAGGA\/nner4tw7Utk\/s1600\/image002.jpg\" alt=\"\" \/><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">Las estrellas de densas masas, a veces producen extra\u00f1os sucesos como el de formar burbujas mientras que ellas quedan presumidas y brillantes en su centro para lucir todo su poder\u00edo.<\/div>\n<p style=\"text-align: justify;\"><strong>Estrella con exceso de ultravioleta:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/universitam.com\/academicos\/wp-content\/uploads\/2017\/09\/ultravioleta-400x278.jpg\" alt=\"Observan con luz ultravioleta a Estrellas Supernovas Superluminosas  (SLSNe), lo que antes era imposible \u2013 UNIVERSITAM\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Estrella que presenta un exceso de radiaci\u00f3n ultravioleta en comparaci\u00f3n con las estrellas normales. Un exceso de ultravioleta puede ser utilizado para identificar estrellas O y B calientes, enanas blancas y objetos rodeados por un disco de acreci\u00f3n, como estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> y <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de alta velocidad:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/paolera.wordpress.com\/wp-content\/uploads\/2024\/11\/image-10.png\" alt=\"Detalles de la estrella de alta velocidad GD50. | Pablo Della Paolera\" width=\"565\" height=\"452\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Estrella que se mueve a m\u00e1s de 65 km\/s en relaci\u00f3n al movimiento promedio de otras estrellas en la vecindad del sol (el est\u00e1ndar local de reposo). Las estrellas de alta velocidad son miembros del halo gal\u00e1ctico, movi\u00e9ndose en \u00f3rbitas altamente el\u00edpticas alrededor del centro gal\u00e1ctico.<\/p>\n<p style=\"text-align: justify;\">Sus altas velocidades relativas tienen su origen en el hecho de que est\u00e1n atravesando el disco gal\u00e1ctico y no comparten la rotaci\u00f3n del sol y de sus otras estrellas vecinas alrededor del centro gal\u00e1ctico. Dichas estrellas pudieron haberse formado en las etapas tempranas de la historia de la Galaxia, o pueden ser los restos de galaxias menores que se han fusionado a la nuestra.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de baja luminosidad:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.sea-astronomia.es\/sites\/default\/files\/fig2_sexta.jpg\" alt=\"Estrellas masivas de baja metalicidad, mucho m\u00e1s que la conexi\u00f3n con el  Universo primitivo | Sociedad espa\u00f1ola de astronom\u00eda\" width=\"516\" height=\"289\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">T\u00e9rmino vago que puede comprender a las enanas rojas, las subenanas, las enanas blancas y las enanas marrones. La dificultad en detectar estrellas de baja luminosidad hace que el n\u00famero total de ellas sea incierto. No obstante, pueden constituir una fracci\u00f3n significativa de la masa total de la Galaxia.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de baja masa:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcShvECvwYYm8uGwKgQHDgE6sGk9vfVrrUYr5w&amp;s\" alt=\"IAR - Art\u00edculos de Difusi\u00f3n\" width=\"463\" height=\"321\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">T\u00e9rmino vago, que en algunas ocasiones incluye a las estrellas con masas ligeramente mayores que la del Sol, y en otras es utilizado s\u00f3lo para las estrellas de menos de unas pocas d\u00e9cimas de masas solares, aunque todav\u00eda con suficiente masa como para quemar hidr\u00f3geno en sus n\u00facleos (es decir, al menos 0,08 masas solares). La primera definici\u00f3n distingue a las estrellas con n\u00facleos radiactivos de las estrellas de masas mayores con n\u00facleos convectivos; la segunda restringe el t\u00e9rmino a las enanas rojas.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de bario:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.laciviltacattolica.es\/wp-content\/uploads\/2024\/06\/STAR-FIGURE-1024x620.jpg\" alt=\"La verdadera luz de las estrellas - La Civilt\u00e0 Cattolica\" width=\"472\" height=\"286\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Estrella gigante roja de tipo espectral G o K en la que aparecen en el espectro elementos m\u00e1s pesados como el bario con una abundancia inusualmente alta; conocida tambi\u00e9n como estrella B ll o estrella de metales pesados. El helio que se quema en una capa alrededor del n\u00facleo produce los elementos m\u00e1s pesados. Las estrellas de bario son similares a las *estrellas CH, si bien son m\u00e1s ricas en metales y no tienen suficiente carbono como para ser consideradas * estrellas de carbono.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a>:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRcMPesTqyRCa7weBwIe9VT-FEb2Qlrnc2ptw&amp;s\" alt=\"Se calcul\u00f3 que la eficiencia de conversi\u00f3n de bariones a estrellas era de  aproximadamente 0,3, que es aproximadamente 1,5 veces mayor que incluso las  galaxias m\u00e1s eficientes en \u00e9pocas posteriores.  https:\/\/skycr.org\/2024\/12\/28\/descubren-una-galaxia ...\" width=\"487\" height=\"273\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Estrella compuesta principalmente por <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a>. En la pr\u00e1ctica el t\u00e9rmino es un sin\u00f3nimo de estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, ya que la repulsi\u00f3n el\u00e9ctrica de los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> romper\u00eda una estrella de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> pura.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de campo:<\/strong><\/p>\n<p style=\"text-align: justify;\">Estrella que es visible en el mismo campo de visi\u00f3n que un c\u00famulo de estrellas, aunque no pertenece al mismo, estando o bien m\u00e1s pr\u00f3xima a nosotros o m\u00e1s distante. An\u00e1logamente, una galaxia de campo se encuentra en la misma l\u00ednea de visi\u00f3n que un grupo de galaxias aunque no es un miembro del mismo.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de carbono:<\/strong><\/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 Fascinaci\u00f3n de algunas estrellas : Blog de Emilio Silvera V.\" width=\"443\" height=\"300\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Estrella gigante roja fr\u00eda en una etapa avanzada de su evoluci\u00f3n, mostrando intensos rasgos caracter\u00edsticos del carbono en forma de bandas de CN, CH y C2 en su espectro; tambi\u00e9n conocida como estrella de tipo espectral C. En las estrellas de carbono, la abundancia de carbono es mayor que la de ox\u00edgeno. La presencia adicional de litio indica que estos elementos han sido producidos mediante reacciones nucleares en el n\u00facleo de la estrella y que est\u00e1n siendo ahora transportados por convecci\u00f3n hacia su superficie.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/bitacoradegalileo.files.wordpress.com\/2011\/03\/hinds-crimson-star.jpg\" alt=\"http:\/\/bitacoradegalileo.files.wordpress.com\/2011\/03\/hinds-crimson-star.jpg\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>R Leporis<\/strong>\u00a0es una estrella variable, de Carbono. Descubierta en 1.845 por el astr\u00f3nomo ingl\u00e9s\u00a0<em>John Russell Hind<\/em>, va oscilando desde la magnitud 5.5 hasta 11.7, en periodos constantes de 427.07 d\u00edas, o sea, unos 14 meses. Se trata de una estrella de carbono,\u00a0<strong>tipo espectral C6II<\/strong>, de un marcado color rojo conocida como la\u00a0<strong>estrella carmes\u00ed de Hind<\/strong>, en honor a su descubridor, quien al observarla desde elocular de su telescopio, la compar\u00f3 a una\u00a0<strong>gota de sangre.<\/strong><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Proceso triple-alfa\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Dado que el carbono s\u00f3lo puede ser producido por el proceso triple-alfa a temperaturas muy altas, estas estrellas deben de estar muy evolucionadas. Estos raros pero luminosos objetos incluyen a las antiguas tipos R (gigantes de tipo K con temperaturas de 4000-5000 K) y N (gigantes de tipo M aunque m\u00e1s fr\u00edas, con unos 3000K), que fueron introducidos en la clasificaci\u00f3n de Harvard. Las estrellas de carbono de tipo N pueden ser hasta 10 veces m\u00e1s luminosas que las de tipo R.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de circonio: V. estrella S.<\/strong><\/p>\n<p style=\"text-align: justify;\">\u00a0Las\u00a0estrellas\u00a0de tipo S presentan bandas intensas de cian\u00f3geno (CN) y contienen l\u00edneas espectrales de litio y tecnecio. Las\u00a0estrellas\u00a0S puras,<\/p>\n<p style=\"text-align: justify;\"><strong>Proto estrella:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.astronomiaonline.com\/wp-content\/uploads\/2002\/12\/nacimiento-estrella.jpg\" alt=\"La evoluci\u00f3n estelar y el diagrama Hertzsprung-Russell - Astronom\u00eda Online\" \/><\/p>\n<\/blockquote>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/static.betazeta.com\/www.fayerwayer.com\/up\/2011\/06\/l1448-300x208.jpg\" alt=\"\" \/><\/div>\n<div style=\"text-align: justify;\">Una proto-estrella (o sea, una estrella en fase beb\u00e9) que lanza grandes cantidades de hidr\u00f3geno y ox\u00edgeno desde sus polos fue descubierta por los astr\u00f3nomos recientemente. La estrella est\u00e1 a unos 750 a\u00f1os luz de la Tierra, y cada lanzamiento de estos gases, que son los que componen el agua, equivale a 100 millones de veces la que hay en el r\u00edo Amazonas.<\/div>\n<p style=\"text-align: justify;\">Este tipo de expulsiones han sido observadas antes en otras estrellas en formaci\u00f3n, lo que hace pensar a los astr\u00f3nomos que todas las estrellas pasan por este proceso.\u00a0Los lanzamientos de hidr\u00f3geno y ox\u00edgeno en la estrella provocan grandes ondas alrededor de la misma, y el fen\u00f3meno podr\u00eda ser el responsable de la existencia de agua en el universo<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de estroncio:<\/strong><\/p>\n<div style=\"text-align: justify;\"><strong>Estrellas ultra-r\u00e1pidas<\/strong><\/div>\n<p style=\"text-align: justify;\">Forma de estrella Ap con l\u00edneas de estroncio m\u00e1s intensas de lo habitual en su espectro.\u00a0<strong>Estrellas viejas con niveles extra\u00f1amente altos de elementos raros como el estroncio y el itrio.<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de helio:<\/strong><\/p>\n<p style=\"text-align: justify;\">N\u00facleo de una estrella que fue masiva (con m\u00e1s de 12 masas solares originalmente) y que ha evolucionado y perdido su envoltura rica en hidr\u00f3geno. La p\u00e9rdida del hidr\u00f3geno puede ocurrir bien por medio de un intenso viento estelar, como en las estrellas Wolf-Rayet, o bien por transferencia de masa a un compa\u00f1ero, siempre que este se encuentre cerca de la primaria.<\/p>\n<p style=\"text-align: justify;\">Se espera que las estrellas de helio evolucionen de la misma manera que los n\u00facleos de las estrellas masivas, produciendo un n\u00facleo de hierro que colapsa para generar una explosi\u00f3n de supernova de tipo Ib o Ic, dependiendo de la masa de la estrella.&#8221; Estrella de helio &#8220;es tambi\u00e9n un t\u00e9rmino obsoleto para referirse a una estrella d tipo B normal.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de la poblaci\u00f3n I extrema:<\/strong><\/p>\n<p style=\"text-align: justify;\">Estrella que pertenece a la poblaci\u00f3n estelar m\u00e1s joven. Como una estrella T Tauri, una estrella reci\u00e9n llegada a la secuencia principal de edad cero, o una estrella OB masiva con su regi\u00f3n H II asociada. Dichas estrellas tienen altas abundancias de metales (similares a las del Sol o mayores).<\/p>\n<p style=\"text-align: justify;\">Se encuentran en regiones localizadas del disco gal\u00e1ctico, notablemente en los brazos espirales, donde la formaci\u00f3n de estrellas ha tenido lugar muy recientemente.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de la poblaci\u00f3n intermedia:<\/strong><\/p>\n<p style=\"text-align: justify;\">Estrella con propiedades intermedias entre las viejas de la Poblaci\u00f3n II del halo gal\u00e1ctico y las j\u00f3venes de la Poblaci\u00f3n I del disco gal\u00e1ctico. Su abundancia en metales pesados es intermedia entre la de las dos poblaciones, y se encuentran distribuidas en un grueso disco que se extiende por encima y por debajo de un fino disco en el que se encuentran las estrellas de la poblaci\u00f3n del disco.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/d1jqu7g1y74ds1.cloudfront.net\/wp-content\/uploads\/2011\/12\/WR124-with-M1-67-wind-nebula-580x495.jpg\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<div style=\"text-align: justify;\">&#8220;Ser\u00eda m\u00e1s correcto considerar que el l\u00edmite te\u00f3rico de 150 masas solares represente un punto en la evoluci\u00f3n de una estrella masiva donde alcance un cierto equilibrio de fuerzas. Pero esto no quiere decir que no pueda haber estrellas m\u00e1s masivas que 150 masas solares, sino que, solamente, ir\u00e1n disminuyendo siempre su masa hasta alcanzar el valor de 150 masas solares. Y, para ello, expulsar\u00e1n masa al Espacio Interestelar.&#8221;<\/div>\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 puede mantenerla estable.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/cdn.agenciasinc.es\/var\/ezwebin_site\/storage\/images\/_aliases\/img_1col\/multimedia\/fotografias\/ciclo-vital-de-una-estrella-similar-al-sol\/2590854-1-esl-MX\/Ciclo-vital-de-una-estrella-similar-al-Sol.jpg\" alt=\"As\u00ed ser\u00e1 el Sol dentro de 4.000 millones de a\u00f1os\" width=\"666\" height=\"394\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0<strong>\u00a0\u00a0 Gigante roja como ser\u00e1 el Sol dentro de 4.000 M de a\u00f1os<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de la rama gigante asint\u00f3tica:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/d\/d6\/Sun_red_giant-es_Sol_gigante_roja.svg\/250px-Sun_red_giant-es_Sol_gigante_roja.svg.png\" width=\"442\" height=\"394\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Estrella que ocupa una franja en el diagrama de <strong>Hertzsprung-Russell<\/strong> que es casi paralela a, o justo por encima de, la rama de las gigantes. Las estrellas evolucionan desde la rama horizontal a la rama gigante asint\u00f3tica cuando han agotado el helio en su n\u00facleo y lo est\u00e1n quemando en una capa alrededor de este.<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p>.<img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" 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\" alt=\"DIAGRAMA DE HERTZSPRUNG RUSSELL - Leyes del Universo\" width=\"365\" height=\"229\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Los investigadores han observado un centenar de esos cuerpos celestes ricos en rubidio, conocidos como estrellas de la\u00a0<em>rama asint\u00f3tica\u00a0 gigantes<\/em>. La variedad de estrellas (en sus componentes)m existentes en el Universo es inmensa. Incluso las tenemos que son aut\u00e9nticas diamantes.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de litio:<\/strong><\/p>\n<p style=\"text-align: justify;\">Estrella gigante inusual de tipo espectral G, K o M que presenta litio en su espectro. Las reacciones nucleares en o cerca del n\u00facleo de la estrella evolucionada producen berilio, que es transportado por convecci\u00f3n a las capas superiores, donde captura un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> para convertirse en litio.<\/p>\n<p style=\"text-align: justify;\">El t\u00e9rmino es en ocasiones aplicado para referirse a las estrellas T Tauri (que son muy j\u00f3venes y todav\u00eda en formaci\u00f3n); en estos casos el litio es probable que se hallara en el gas del cual se form\u00f3 la estrella, y ser\u00e1 pronto destruido una vez que la estrella alcance la secuencia principal.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de manganeso:<\/strong><\/p>\n<p style=\"text-align: justify;\">Estrella qu\u00edmicamente peculiar con una proporci\u00f3n inusualmente alta de manganeso con respecto de hierro y una temperatura correspondiente al tipo espectral B tard\u00edo. Son estrellas de la secuencia principal, similares a las estrellas Ap, aunque sin evidencias de campos magn\u00e9ticos intensos.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrellas m\u00faltiples:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<div style=\"text-align: justify;\">\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=\"Los sistemas estelares m\u00faltiples \u2014 Astrobit\u00e1cora\" width=\"242\" height=\"243\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Estrellas dobles\" width=\"241\" height=\"241\" \/><\/div>\n<div><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">Estrella m\u00faltiple, grupo de m\u00e1s de dos estrellas unidas entre s\u00ed por gravitaci\u00f3n mutua de modo que cada una se mueve en una \u00f3rbita alrededor de la otra. Los sistemas de estrellas m\u00faltiples de tres o cuatro estrellas parecen ser tan comunes como los sistemas binarios de estrellas, que son los pares de estrellas forzados a girar uno alrededor del otro por gravitaci\u00f3n. Los astr\u00f3nomos estiman que m\u00e1s o menos la mitad de todas las estrellas del cielo pertenecen bien a un sistema binario, bien a uno m\u00faltiple.<\/div>\n<p style=\"text-align: justify;\"><strong>Estrella de mercurio-manganeso:<\/strong><\/p>\n<p style=\"text-align: justify;\">Forma de estrella de manganeso que tiene una l\u00ednea espectral a una longitud de onda de 398,4 nm, identificada como de hidr\u00f3geno ionizado; tambi\u00e9n conocida como estrella de manganeso-mercurio.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de metales pesados:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRULv7gdZajWb4yqO-KsyuoM3egWCvgpSzgQA&amp;usqp=CAU\" alt=\"Lo que el descubrimiento de la estrella E\u00e4rendel nos ense\u00f1a sobre los primeros instantes del universo\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Las 10 estrellas m\u00e1s grandes del Universo\" width=\"412\" height=\"231\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Gigante con cantidades inusuales de elementos pesados en su espectro, como las estrellas de bario o las estrellas S.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Estrellas de neutrones: caracter\u00edsticas, formaci\u00f3n y curiosidades | Meteorolog\u00eda en Red\" width=\"457\" height=\"256\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Estrella masiva que al final de sus d\u00edas se contrae en estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. Son objeto extremadamente peque\u00f1o y denso que se cree que se forma cuando una estrella masiva sufre una explosi\u00f3n de supernova de tipo II. Durante la explosi\u00f3n el n\u00facleo de la estrella masiva se colapsa bajo su propia gravedad hasta que, a una densidad de unos 10 con exponente 17 k\/m3, los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> est\u00e1n tan juntos, que pueden combinarse para formar <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>.<\/p>\n<p style=\"text-align: justify;\">El objeto resultante, consistente s\u00f3lo en <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, se soporta frente a un mayor colapso gravitacional por la presi\u00f3n de degeneraci\u00f3n de los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, siempre que su masa no sea mayor que unas dos masas solares (l\u00edmite de Oppenheimer-Volkoff).<\/p>\n<p style=\"text-align: justify;\">Si el objeto fuese m\u00e1s masivo colapsar\u00eda hasta formar un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>. Una t\u00edpica estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, con una masa poco mayor que la del Sol, tendr\u00eda un di\u00e1metro de apenas 30 km, y una densidad mucho mayor que la que habr\u00eda en un terr\u00f3n de az\u00facar con una masa igual a la de toda la humanidad.<\/p>\n<p style=\"text-align: justify;\">Cuanto mayor es la masa de una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, menor es su di\u00e1metro. Se cree que las estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> tienen un interior de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> superfluitos (es decir, <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> que se comportan como un fluido de viscosidad cero), rodeados por una corteza s\u00f3lida de m\u00e1s o menos un kil\u00f3metro de grosor compuesta de elementos como el hierro.<\/p>\n<p style=\"text-align: justify;\">Los pulsares son estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> magnetizadas en rotaci\u00f3n. Las binarias de <a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a> masivas tambi\u00e9n se piensa que contienen estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBIUFBQUFBQYGBQYGhwYGBkYGhQaGBoYGxgZGRkYGBgdIS0kGx0qHxoYJjklKi4xNDQ0GiM8PzozPi0zNDEBCwsLEA8QHxISHzorJCoxPTE0MzMzMzMzMzUzMTMzMzUzMzMzMzMzMzUzNDMzMzQ9MzMzMzMzMzEzPDMzMzMzM\/\/AABEIAXAAiQMBIgACEQEDEQH\/xAAcAAEAAwADAQEAAAAAAAAAAAAABAUGAQMHAgj\/xABEEAACAQMCAgYEDAQFAwUAAAABAgADBBESIQUxBhMiQVFhMnGBkQcUFkJSVGKTobHB0iNykrKCosLR8CQzQxVTY+Hi\/8QAGgEBAAIDAQAAAAAAAAAAAAAAAAMFAQIGBP\/EACwRAAICAQQCAQIEBwAAAAAAAAABAgMRBAUSITFBURMiBnGBsRQjNGGh8PH\/2gAMAwEAAhEDEQA\/AMHwe14c1ncNXqMLoA9UoJGT3ADk2TK17e1ApsKrHJAddO4GkknPcAdIOx5nHLEuOCcTs0sbmlUtC9dgdNXSCFJ2Ul+a6ecqXuLRtOqi4wFBKOq5wpycEHfP5d0wl5MuXLrGMHy1raaiTcNoyuAKbFsFsNuSOQ385VVBucHIzz8fOWtK6tcOGothsaSGBZcYzgnzyfPPlOq7rWpTTSpur9jtM4O4DaxgDYEkY9UyYOm1\/wC1cepP7xIUm2v\/AGrj1J\/eJCgCS7Gxq1mKUqbOwGoqoJOBgZ28yPeJEltwLixtmdggbVo5nGOrr0qw7u808f4oBVspBwdj3ic1KbKSrAgjmCCCPWDNi\/TA1Cg+Kq2F2VWPpqyurDs5C5XLLvnU265ln\/6pxGoGI4ZXbVTK5WnWIZiMEt2O0hAUFM8kUZ2gHn9rbPUYJTUs55KoyTgZO3qBPsnxUpspKsCpHMEEH3Gba7q33XUbipw2uopa10mnVVWpvq00nJp46sKxTHepI27ul+mTjZ7caxpOGbC61RFDlCudY0YBzsp074zAMYRicTkicQBERAEREA2HB+L3dva17UWjMtYEFmR8jUMctO8hdbXOkNZBtIAy1JyWxT0do4z4Nt3ge3OxMttjBoa1aoQgWxCsNJZhTfJZSxOnbsg5G3kJ9C6q6i\/xJS5IOpqdRvRPn3kcz7eczcTALc0HFO5d6bIG04BVlXJfOFz4SoAnIm2+D\/oJU4i+tyUtVOGfvYj5iefie6AUXR3o3dX1Tq7emWx6THZEHi7ch6uZ7hPX+jnwQ2lIBrtzXqcyqkpTHlt2m9pHqm+4Zw6ja0ko0KYSmg2UfmSd2J7ydzPniF8KdNnPdy8z3D9fZMNpLLNoxcmkiuu61pYIFo0aanuVFVfacDnMrd8cvKpJVio7gNp9pRevUNR98nMuaVgoE5jXbw1LjAuK4U0L7ll+zOLfXq7io3vM+bjizONF1Qp1kPMOit7QSMg+2adrJZGr8OBnjr3mxPtkv16J9OKMHfdD+HXQJtna2q\/QclqR8t+0v4+qYPjnAbizfRXTTndXB1Iw8VYbH8x4T12+4QOYGDIvxkaGt7pBVt25q2fYykbqw7iN5eaTdI2dSIbtvhNcqX38Hi2JxNZ0v6KG1Iq0mL2tQ9h9sqTkim\/2gPncjMnLdPPaKiUXF4YiImTUREQBEQBANB0M6OVOIXSUEJC+nUYfMpgjUfXuAPMifpqwsqdvSSjSULTRQqqPAd58Se8+MxvwQ9Hxa2K1mA625xUJxuKeOwufVlvW02lZ4B81KkzHSOsXdKQ5DdvWf\/rEvncZGeXf6uZmZtyXqvUPexMq921H0qHjyz2aNYbm\/SJ9pQCqBJE4E5nByeXlmZNt5YiImDU66tINKTiXDwQQRL+ddamGElqtcJdE9N8oMxNuyoXt6667eoNLKfA8iPBhsQe4ieZdKOCNZ13pE6k9Km\/00Pot6xyI8QZ65xmzyD4jcTPdJrP43w9mxmtaZceJpEgVB6gAH\/wn29ntes+pHjI9OvpVlauj59nlMQYlyUgiIgCT+CWJr3FCiP8AyVETzwzAE+7MgTXfBZb6+K2YI2DM\/wDTTdgfeBAP0mtNaaKijCqAqgcgAMAD2SJXaTKxkCuYBCrvhXPgrfiNP6yq4TT2J8ZPvj\/Dqfyj+4SNwwdgTmPxDN4UT3VdUv8AMlzvo0c7mdIEsKKznNNVzlhkbeDgWgPdItegUO\/sMu6SzrvKIZD7xL63aIulzj5SyR8+yiiInNEpWcTpbZmd4YVS50P6Dgow8VYFT+BM1d8MrMhedmvTI8ZdbTY42IttI+dUov4Z5HxWzNCtVotzp1GQnx0sVz7cZkKab4RKeOJXP2mVv6qat+szM7c5+Sw8CIiDAmz+CWrp4ta55N1i++k+PxAmMlx0Vvhb3lrWJwEqoWP2dQDZ8sEwD9V1RK+uJY1BIVZYBUX4\/h1PUP7hI3DT2BJ92madQfYJ9xB\/SVnCm7E5f8Qx8M91XdLX9ywXnLKiZWSZQqbefKc9pbOEskbLSm04uaoCsfKRFrY\/ORLm51bDlOhs3WMaWl5aI+HZGiInLZJSNenszH8Q3rUx5zVcSqYEzNknW3aDuB3PgO8y42mtuxFrolxg5P4Z518I754jcfZ0L7qaCZeWvSW+Fxd3FYbq9R2X+XUQv+UCVU7hFDJ5bYiImTUREQD9O\/BxxwXlhRctmpTApVM89agAE+tcH2zQVUn56+C\/pZ8QugtRsW1bCVM8kPzans5HyJ8BP0YcEZByDuCOWPKAVdSnnI8QV94xM3wx9LMh7jNfUSZHiqdVcauSv2h7f+GU+9UOynK9Ht0jynD57LWfR5D3\/p\/vOum+RkTsfnjwnDpYTNWsPBwrbzgiJ9OeR8Y8oHzOHcAZhnAlVf3oAO+0zXW5PBLVVKcsIg8XuwATM\/fXfxSxuLg7VKo6ml46nBDMP5U1H14kylTe6qhR6A3J5AAcyZgOnnHluqwSkf8ApqAKUu7UTjXUI+0Rt5ATstp0bguTPbrLVTT9NeX+xlDEGJelEIiIAiIgAT134L\/hDWkEsrx8UxtRqk7IO6m5+j4N3cuU8igQD9iFM7jvlJ0j4calMlR213Hq754p0L+Eq5sQtKoDXthsEJ7dMZ\/8b+H2Ttyxie09H+l9hfAdTWXWRnq3IWoPHsE748RkTSyCnFxfskrm4SUl6M\/wm+30NsRz9kt1uFPfOrj\/AEcbLVaPpEHKjnkncjyxmZVrutT2dGz6jOR1u0zjL7V0W6rhqFyg+\/g15rL4zqqXqgHHd\/z\/AGmTPFKh5I07LZbqq2FQ4YEcj38vxxPLXtdjeGjZaJR7kyxvuKADcynppVum0oMJzJ7gO8k9wxPm\/FpaZa9uB1gGepQh6p8BpB7OftECYjpL04q3KtQoL1FsdiinLuP\/AJG8Psjb1y90W0qD5SFmrppWK+3\/AILHph0oprTays21Idq9Zc9vHOmh+hkbt871c\/P5xmJexiorCKWdkpycpPtnEREyaCIiAIiIAiIgCfa1CCCDgjcEbEHxB8Z8QIBreG9N+JWqJ1d05yWOmoesXSMAAB8431cj3Sxb4Vr9vTp2zebUjn8GmMvjhlT6CKu30sZb8SR7JEgym14N23woXvzaVqvqpE\/mxlPxLptxGvs9y6r9GnimvuTGfbmZyc5mMIy5N+WSuIHtlhybDj\/EMn8cj2SJJdQ6qaHvQlT6m7S\/jr90iTJqIiIAiIgCIiAIiIAiIgCSLNNToO7Iz\/KN2PsAMjyVaDAqN9FCPaxC49xP4wDprVNTMfEk+85nXJllYvVbSgBxuSSAqgnA1MdhvJbcHAYp19LrB81utTPgA1RAvvI9sAqIkirbOrmmykODgrjfPcMd+dvfJ9XgjJpFWpTpM3JXNQn26EYL7TAIdmch0+kuR\/MvaH4ah7ZEljUtqlBkdgCpOVZSGRgPSCsNj6u7Mi3dIK7KOQOx8VO4PuIgHRERAEREAREQBERAEREACSztSH2nz7EXH5uZEEualhlEZ6i00VABrzqcnLMUVQSwy2NWw7s7QC96M8RpWla1FRcoydY2ASesckBsDc4UaQB9I+JzsuLWdpxK9UMj01SnuWVk16iMYyASF0\/5plOjtj2qFdWFQ0chQyumtO1gIzgIXUk4GrcHuxLfppxerfGhTtKFVHUli7A0gAVwRqbAA7yc42kUk2+jEJJWJtZRXcXtKVnUaoG6wUalOgh5sEcdYQT3lVR1HfioPCXHSvi9rfW1vb0UIZ6iAOUcKnPJ1MACcZGAd5lTbqV+LdfSZWyzv1qEtWJGHXJwygDTzyQW7yBNTxXjWLE2otXNXSFBRSyggbMHXbuyO\/ltDTWCX6UJtyzjHgidI+hKWlAaKpdKgJKtjsuqM6OuOXolSPBvKeeXRyqP4jS38y7Z9qlfxmrr\/HDTAuay9a6lKVN6iB0DjSztTXtBmXKjI+cTKC74XVpI61FxghlYYKnuYahyOCDg79nlN45XkhjlLDKeIMTY2EREAREQBERAEAS74VwanWplzXWmQW7LDOQqg5B1DfJAxjlk52xLS36PIpdReIrjGdSIRnAbAfUdOBnPLliAUXC+GPVdBpbq9S62AwApZVJBOxO4noXyWtbq1rXVSppqYYoM4Wmig6EC8tKrgTKXnBNKNU+NanprrCMoDLuNj2yFcHmBnu5naddJmqkPQfOWDVLcsF3zk6QSA6k9w3GeU1km\/BLXKKzlZNzd9KaNPhYptbujsgVMoyjVp2IfGBjYg5ztKThnRw3bJTpsKZuKa16rAb6Wwqoo2AUuHY+OV8BLrpV0koVrIUHTq86dWrRr7JUkIoOWbbGcaRnc9xyPD+N12fVRdadZcimhI0tT2ApAnbK6RjcZyZiKeOjyxi8PHk1vBOEWnDa9Whd6XYrrRio3TGCCN+RBzMyxpVnuKlMakoNppKfRK1Dopow70VzkDw25TQ9CekDLWq1L6nUNVyArGm+NIGyAgdkA7+2UHH+L263NZaY0pVfVVKfNwoCaRyJVsucd5A7jNYpps9CubSjJePZb2HAH4bVp3tywqU22ZsEsrNgBu8kHlnuzPvpbxVLu7ppSpMKb02SrlCmVbCh1D41FCdQPmfEyrfj96alv169bbI4fVSUsrDfDZHgd8HByJd9OOklu6W1REK1KTa01KyuzhWC9kgNpDFWOdjpA3zsSeezS5R+pmK6PNaHC676tFNmClgSoyMrgsB48xt5jxnYvAro4AoVDnl2T9HV+REuOBVXqdYFrLSUHXpdKTgFhqZ8vgqgZFIxkgsNtyZcijXRcHidNW5lOrpk6qj5wTnmWUk+G3cdpQYe44dWpqrvTZUY4VmBAJABx7iJEx\/zeaTpNXraKaPcrWQktlVRd1JUEkdo7EkZx6R78zN5gHES1+Ut\/9cufvqv7o+Ut\/wDXLn76r+6AVUS1+Ut\/9cufvqv7o+Ut\/wDXLn76r+6AVUS4p9IuIMQovLkknAArViSTsABq3M5q8f4ihKtd3SsOYarWBHduC0Apolr8pb\/65c\/fVv3TlekfEDt8cufvqv7oBUwJfXfF+KUiFq3F4hIyA9S4QkeIDHcTqpdIOIscLd3RPgKtYnbc7BvDMArTcORpLtp8MtjHqnRLynxviTBmW6uiq41EVa5C52Gog7ZPjOj5SX\/1y5++q\/ugFfSruvosy+okflPhmJ3JyfEyz+Ut\/wDXLn76r+6PlLf\/AFy5++q\/ugFVEtflLf8A1y5++q\/uj5S3\/wBcufvqv7oBVRLX5S3\/ANcufvqv7o+Ut\/8AXLn76r+6AVUREAREQCXw256qrTqb9h1fskK3ZYN2WIOk7c8H1Gak9NVyD8WAIBVWDoWUdvRp102GwdhuCCGblsRi5JsrOpWdadJGeoxwqqMkn1frANbwzpTb9auu3WlRUsUKBHakGALBAU7WplIOe5yNuchXXHlepa\/FrYIaFTXTUaW1YYMo0quoejkjUdyZ6J0V+CejTVal+3WVOfVISEXwDMN2PqwPXLrjvGaVoPi9nTSmQMMyIq4+yMcz5yaiiV0uMUR3XRpjyl\/083a7qhFQcLuSis9UFy7t1lQqc6jR2p9n0O\/OdWckxanS5EIHxJVdVCEMyjChcdXgU1YJnfGc785pn4jXJyaj58dTf7w\/EXcaaoSqvLTVVX\/Ftx7JaS2aaWU0yujusM9pmO4d0oWjUr1BRyKrq6qGULT06x2ex6QV3UHkAxyG2nXxfpHTr0jTW2WmxCrrBQkIpDCmoFNSEyBgZJ8SZc8S6KUKwLWp6qr\/AO07Zpt5U3O6nwDZHmJhrii9NmR1KspwykYII7iJV3UTqeJLBYVWwsWYvJ0mIiQkoiIgCIiAIiIAiIgH2qnIxuTyx4z9B\/B30QTh9AVaij43VUFicE01OCKa+B8T3nyE8v8Agp4MtzxBC65p0FNZs8iVICA\/4ipx5Ge8X1aaTlhEtUOUiHxbiXV06lTvUbfzHZf+eU8vq1CxLE5JOT65quldx\/CVfpuT7FA\/cZk1UmdRstSjTzfls5\/ebc3cPSPgtPnMligccp1PSxLpSRTqSOsNOrjvDReUiyj\/AKqmuVPfURRujeLgZK+7wnYVn3QqsjBgcEEEeyebV6aN0Gn59Hq09zqknH9TzIz5l\/0xsVpXTlRpp1AKqAcsNzA8MMGHslBOMnFxk4v0dRGSkk0IiJoZEREAREQBERAPZfgJtwKd5U+cWpp7AGb9ZvOINPPfgKvBi8oE74SoB4jdGOPIlPfPRL9OchsPZpcZMV0pbaiPEMf8xH6SusqWTLHpUuBRPkw\/zZ\/WVdpWwZ2W3\/0kOPwcfuyf8TPPyaKnw8FMylv7fBlzS4h\/DxnuLe4gf7ykvbjVN6OfJ5K6aSxgrys62E7CZ8MZYI3iUvTpQaVk3fiqh9SupH9xmNmw6duAlnT+cEdz6nfA\/sMx84rWNO6WPk6vSpqmOfg4iInlJxERAEREAREQDU\/B5xwWd9SqOcU2\/hVD4I+BqPkpCn2T9EXtLPKfk4T234Lem6VqaWN0+KqDTRdiAKiDZUJPzxyHiPMb6yjlEtVnFlj0ttSaQbHoP+DD\/dZjkfE9b4rw3rKdSn9IY9R5qffPJ7m3ZGZWBBUkEHmCNp02y3KVLrflFDvFX83n6f7kxKu6L4pj+rVj8xILPOys2l\/JSo\/pwP0nVWXDMPAkfjLeuKT\/ADKlxQzO21oF3VRtnmTyA5knyA3nVSps5CqCSdgBK3pPxdaCPa0mDVXGK7gghF76Kkc2yO0e7l448+t1UaIP59I9Ol0ztlj17M30m4itxc1KiZ6vZEzn0FAVdu7OM48zKiczicdJtvLOlSSWEIiJqZEREAREQBERAE+1YjcHB55nxEA9M6KfCvcUAtK7U3FIbB8\/xgPMk4fu54PnNTfcX4RxAh6N0lKscApVBp6ieQORgt5gmeFSXw44qBsejl\/6QWH4gSSq2VUuUXhkdtUbI8ZeD1Stwzdj1tuVyTq6+jjHr1SFf3NlSbVVukOQDpo5qMTgZHZ7I9rCeXSVcDsUj9ll9zE\/6vwlg92vawsI8cdtqT9mk4p0wYq1O0Q0UOxcnNdh3jUNkB8F38zMjmJxK+y2U5cpPLPbCuMFiKwgYiJGbiIiAIiIAiIgCIiAIiIAkmzOOsPgh\/Eqv6yNJVHanUPeSqj1ZLH+1YBFMlc6X8r\/AIOv\/wCJFky1OadVfsq39Lj9GMAhxBiAIiIAiIgCIiAIiIAiIgCIiAJKLYpKPFyfcqj9ZFkq62Skv2S3tZmH5KsAiyTYAl9I+crL71I\/PEjTutaml1buDAn1Z3gHSYnbcppd18GI9xxOqAIiIAiIgCIiAIiIAiIgCIiAJK4gRqUDuRR\/lB\/WR0UkgDmTge2d1+2alTw1ED1A4H4CAR4EQDAJXEB28\/SVW96jP45kWS7ndKTfZKH1qx\/0ssiQBERAEREAREQBERAEREAREQCVw5c1af8AMD7t\/wBJ0Ocknx3\/ABkrhtBnfSoJbS2ANySVIGPaRO+64Dd0nRKlBw7+iuMlvVjMZRjKKuJveiHQQXXWi4dqLLkBCArbDOTqBz5fnKq96FXaCrURNdKmT2wRllHNgO+bNYWWY5IocA0c96uR7GXP+kyLJdvulVfshx61YD+1mkSamwiIgCIiAIiIAiIgCIiAIiIBc9F+Itb3NOoqaznSV7yCRy884nsPF+L3CVrSrUtM0z2QVwXDMBgY+jgHJBnhdvWZHV12ZSCPWJuaHTu8uKltTVFJVhgZ5nlzx2QOffDgnFv36NeClJZ8ezd1glxds1YPQAp6VAbSHB3zhT3HbynFnWuvi9elboj0UOlXZ8lk2yTtzHaG\/PE7a1bFwj8RSmqaAKZJGMkdobjngfgZGsKTVfjQsq6Jb\/MCqCA++sjfBGe4eciisPFn6E8oxm1CteO85\/3yZfpbecO+IolFUFbAUaQMjubOPIHnPM5b3VsCzUgua6OyMV1t1p1HcDfDDwGBgeMhPw+soJak4A3JKsANgd9tuY94m8VhC2fJ5xgiRETYiEREAREQBERAEREAREQBJNjdtSdaiHDKciRomU8A0XSPpXc3qotXSFTcAZ3OMZOTIPDuOXFBWWlUKq3MD9PCVkTEvu8m0ZOPaNJwLh1VwbinV01MVQMrqySmkrqz\/wBx9fZXG+GOdsHQ3djc1qRR7y3ZSoyCqjGsq57QO2llXfzM85zGYNSdxWy6iq1Mtq0hTnGPSRX5d3pY9kgxEAREQBERAP\/Z\" alt=\"Estrellas de Quarks - F\u00edsica y cosmolog\u00eda - Espacio Profundo\" width=\"364\" height=\"978\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Estrella hipot\u00e9tica con una densidad intermedia entre la de una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> y la de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>. Dichas estrellas estar\u00edan constituidas por <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> libres. Las fuerzas entre los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> compensan las fuerzas gravitacionales. Es improbable que las estrellas de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> existan en la naturaleza, pero algunos modelos de n\u00facleos de estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> sugieren que los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> (y los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>) dejan de ser estados ligados para formar un caldo de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de referencia:<\/strong><\/p>\n<p style=\"text-align: justify;\">Estrella cuya posici\u00f3n y -o movimiento propio son conocidos, de manera que puede ser utilizada para definir un sistema de referencia local para las posiciones relativas o los movimientos propios de otras estrellas situadas en la misma \u00e1rea del cielo.<\/p>\n<p style=\"text-align: justify;\">Estrella de silicio: Tipo de estrella Ap en la que hay una abundancia de silicio mayor de la normal.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella Supermasiva:<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 hay en el centro de la V\u00eda L\u00e1ctea? Ya sabemos\" width=\"378\" height=\"222\" \/><img decoding=\"async\" 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\" alt=\"Hallazgo hist\u00f3rico: captan la primera imagen del agujero negro Sagitario A* - AS.com\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0<strong>\u00a0 \u00a0 \u00a0Un peculiar Horizonte de Sucesos en el Centro de una Galaxia<\/strong><\/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;\">agujeros negros<\/a>&#8221;.\u00a0 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.\u00a0 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 style=\"text-align: justify;\"><strong>Estrella de tecnecio:<\/strong><\/p>\n<p style=\"text-align: justify;\">Estrella M o estrella de carbono que contiene is\u00f3topos de tecnecio. Dado que el is\u00f3topo de tecnecio de m\u00e1s larga vivaque puede ser creado por la <a href=\"#\" onclick=\"referencia('nucleosintesis',event); return false;\">nucleos\u00edntesis<\/a> estelar tiene una vida media de 210.000 a\u00f1os, este material debi\u00f3 de haberse creado recientemente en el interior de la estrella y m\u00e1s tarde llevado hacia su superficie.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de tipo intermedio:<\/strong><\/p>\n<p style=\"text-align: justify;\">T\u00e9rmino empleado en ocasiones para referirse a las estrellas con tipos espectrales F o G.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de tipo tard\u00edo:<\/strong><\/p>\n<p style=\"text-align: justify;\">Estrella con una temperatura superficial m\u00e1s fr\u00eda que la del Sol, con un tipo espectral K, M, C o S; a menudo, tambi\u00e9n se incluyen las estrellas G en esta categor\u00eda. Las estrellas de tipo tard\u00edo pueden ser o bien de baja masa, si son de la secuencia principal, o m\u00e1s masivas que el Sol, si son gigantes o supergigantes. La designaci\u00f3n &#8220;tard\u00edo &#8220;proviene de la \u00e9poca en la que se pensaba incorrectamente que las estrellas con espectros K o M eran viejas y evolucionadas.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella de tipo temprano:<\/strong><\/p>\n<p style=\"text-align: justify;\">Cualquier estrella masiva y caliente de tipo espectral O, B o A. La designaci\u00f3n &#8220;temprano&#8221; deriva de una antigua idea err\u00f3nea de que las estrellas evolucionaban desde un estado caliente y joven a un estado fr\u00edo y viejo. El t\u00e9rmino tambi\u00e9n se utiliza para referirse al tipo m\u00e1s caliente de cada clase espectral; por ejemplo, una estrella K1 es m\u00e1s temprana que una estrella K5.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella del polo:<\/strong><\/p>\n<p>&nbsp;<\/p>\n<div style=\"text-align: justify;\">\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Historia y leyenda de Polaris, la Estrella Polar o estrella del Norte\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTbkJUJEjW6ZBSm3SgvaCWc9W0F67qt5Jwwfw&amp;usqp=CAU\" alt=\"Estrella Polar \u00bfc\u00f3mo encontrarla? \u00bfqu\u00e9 indica? - UniversoAbierto.com\" width=\"266\" height=\"199\" \/><\/p>\n<blockquote><p><strong>Siempre fue la gu\u00eda de los marineros aventureros<\/strong><\/p><\/blockquote>\n<\/div>\n<p style=\"text-align: justify;\">La estrella visible a simple vista m\u00e1s pr\u00f3xima a los polos celestes Norte y Sur. La estrella del polo norte es en la actualidad Polaris, y la estrella del polo Sur es Sigma Octantis. No obstante, la posici\u00f3n del polo celeste (y, por tanto, a estrella del polo) cambia con el tiempo debido al efecto de la precesi\u00f3n.<\/p>\n<p style=\"text-align: justify;\"><strong>Estrella doble:<\/strong><\/p>\n<p style=\"text-align: justify;\">Dos estrellas que aparecen pr\u00f3ximas entre s\u00ed en el cielo. Dichos pares pueden dividirse en dos clases:<\/p>\n<p style=\"text-align: justify;\">Dobles \u00f3pticas, donde las componentes no est\u00e1n gravitacionalmente ligadas, y dobles f\u00edsicas, en las que las estrellas se hayan orbitando en torno a un baricentro com\u00fan. El t\u00e9rmino &#8220;estrella doble&#8221; est\u00e1 restringido frecuentemente al primer grupo, mientras que el t\u00e9rmino estrella binaria es empleado para el segundo. De hecho, las dobles \u00f3pticas son relativamente poco comunes, y la mayor\u00eda de las dobles son realmente aut\u00e9nticos sistemas binarios<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"http:\/\/www.elcorreo.com\/noticias\/201409\/30\/media\/cortadas\/islands-beachs--550x323.jpg\" alt=\"Playas de vidrio, estrellas y huevos de drag\u00f3n . El Correo\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/imagenes.20minutos.es\/files\/image_1920_1080\/uploads\/imagenes\/2023\/02\/20\/oceano-iluminado.jpeg\" alt=\"El extra\u00f1o fen\u00f3meno que ha compartido Mario Picazo en sus redes: &quot;Parece un  mar radioactivo&quot;\" width=\"685\" height=\"385\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Las estrellas se reflejan en las olas que mueren en la playa y brillan como luci\u00e9rnagas<\/strong><\/p>\n<p style=\"text-align: justify;\">Me gustar\u00eda haber hecho este viaje m\u00e1s completo y con m\u00e1s im\u00e1genes de estrellas que representaran a cada una de las clases que en las galaxias existen, sin embargo, diversas circunstancias me impiden llevarlo a la pr\u00e1ctica. De todas las maneras y, como una muestra de la riqueza que existe en la familia estelar, creo que est\u00e1 bien para comprender que, el inmenso Universo, siempre nos sorprender\u00e1 con su contenido y las maravillas que en \u00e9l est\u00e1n presentes.<\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0Pero no podemos olvidar que las estrellas son mucho m\u00e1s que simples puntos brillantes en el cielo. Han estado m\u00e1s de diez mil millones de a\u00f1os &#8220;fabricando&#8221; elementos complejos para que ahora nosotros estemos aqu\u00ed.<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>Emilio Silvera V\u00e1zquez<\/strong><\/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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2025%2F06%2F28%2Fun-viaje-por-las-estrellas%2F&amp;title=Un+viaje+por+las+estrellas' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2025%2F06%2F28%2Fun-viaje-por-las-estrellas%2F&amp;title=Un+viaje+por+las+estrellas' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/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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padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<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 \u00a0 \u00a0 Esquema de estrellas binarias eclipsantes mostrando la curva de luz observada. Estrella binaria: &nbsp; \u00a0 Ejemplo de una estrella binaria, donde dos cuerpos con masa similar orbitan [&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":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28241"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=28241"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28241\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=28241"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=28241"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=28241"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}