{"id":27840,"date":"2022-04-15T07:04:21","date_gmt":"2022-04-15T06:04:21","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27840"},"modified":"2022-04-15T07:04:21","modified_gmt":"2022-04-15T06:04:21","slug":"el-colapso-del-nucleo-de-las-estrellas-15","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/04\/15\/el-colapso-del-nucleo-de-las-estrellas-15\/","title":{"rendered":"El colapso del n\u00facleo de las estrellas"},"content":{"rendered":"<div>\n<h2 style=\"text-align: justify;\">\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-vacio-superconducto-%e2%80%93-la-maquina-de-higgs-kibble\/\" rel=\"prev\">El vac\u00edo superconducto \u2013 La m\u00e1quina de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>-Kibble<\/a><\/h2>\n<h2 style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/08\/el-vacio-superconductor-%e2%80%93-la-maquina-de-higgs-kibble-ii\/\" rel=\"next\">El vac\u00edo superconductor \u2013 La m\u00e1quina de\u00a0<\/a><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-vacio-superconducto-%e2%80%93-la-maquina-de-higgs-kibble\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>-Kibble II<\/a><\/h2>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"La Teor\u00eda BCS (De los Superconductores) | Explora | Univision\" \/><img decoding=\"async\" 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\" alt=\"NeoFronteras \u00bb Superconductor de muy alta temperatura - Portada -\" \/><\/p>\n<p style=\"text-align: justify;\">Lo \u00fanico que no resulta ser lo mismo cuando se mira a trav\u00e9s a trav\u00e9s del microsc\u00f3pico electr\u00f3nico (o, en la jerca de la f\u00edsica te\u00f3rica, cuando se realiza una transformaci\u00f3n de escala) es la masa de la part\u00edcula. Esto se debe a que el alcance de la fuerza parece mayor a trav\u00e9s del microscopio y, por lo tanto, la masa de la part\u00edcula parece ser menor. N\u00f3tese que esta situaci\u00f3n es la opuesta a la que se presenta en vida corriente donde un grano de arena parece mayor -\u00bfm\u00e1s pesado, por lo tanto?- cuando se observa con un microscopio.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/nation.com.mx\/wp-content\/uploads\/2018\/11\/1-74.jpg\" alt=\"As\u00ed es como lucen los granos de arena bajo el microscopio aumentado 300  veces \u2013 Nation\" \/><\/p>\n<blockquote><p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Granos de arena vistos al microsc\u00f3pico electr\u00f3nico<\/p>\n<p style=\"text-align: justify;\">Una consecuencia de todo esto es que en una teor\u00eda de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-vacio-superconducto-%e2%80%93-la-maquina-de-higgs-kibble\/#\"><a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a><\/a>\u00a0el termino de masa parece desaparecer se realiza una transformaci\u00f3n de escala, lo que implica que a trav\u00e9s del microscopio se recupera la invariancia\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-vacio-superconducto-%e2%80%93-la-maquina-de-higgs-kibble\/#\"><a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a>. Esto es lo que causa la dificultad con la que se enfrent\u00f3 Veltman. \u00bfSe observar directamente el potencial vector de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-vacio-superconducto-%e2%80%93-la-maquina-de-higgs-kibble\/#\"><a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a><\/a>? Parece que puede observa4rse en el mundo de las cosas grandes, no en el mundo de lo peque\u00f1o. Esto es una contradicci\u00f3n y es una raz\u00b4`on por la que ese esquema nunca ha podido funcionar adecuadamente.<\/p>\n<\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/18\/gravedad-cuantica-fluctuaciones-de-vacio%e2%80%a6\/\" rel=\"next\">Gravedad cu\u00e1ntica, fluctuaciones de vac\u00edo\u2026<\/a><\/div>\n<div style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Gravedad cu\u00e1ntica, pesando lo muy peque\u00f1o (Segunda parte) - Naukas\" \/><img decoding=\"async\" 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\" alt=\"Gravedad cu\u00e1ntica, pesando lo muy peque\u00f1o (Tercera parte) - Naukas\" \/><img decoding=\"async\" src=\"https:\/\/i.gifer.com\/IqwS.gif\" alt=\"Lava GIF en GIFER - de Gojind\" \/><\/div>\n<div style=\"text-align: justify;\">\n<p>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 En el mundo cu\u00e1ntico se pueden contemplar cosas m\u00e1s extra\u00f1as<\/p>\n<p>&nbsp;<\/p>\n<p><a id=\"_GPLITA_0\" title=\"Click to Continue > by Savings Wave\u201d href=\u201dhttp:\/\/www.emiliosilveravazquez.com\/blog\/2013\/01\/20\/gravedad-cuantica-fluctuaciones-de-vacio\/#\u201d>este<\/a> mundo material nuestro a otro fascinante donde residen las maravillas del universo, sus cimientos infinitesimales en los que residen las \u201cladrillos\u201d de las estrellas y galaxias\u2026tambi\u00e9n de los mundos y de los seres vivos. La materia es tan compleja que a\u00fan no hemos podido llegar a comprenderla\u2026del todo.<\/p>\n<p style=\">Hay magnitudes asociadas con las leyes de la gravedad cu\u00e1ntica. La\u00a0<\/a><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/18\/gravedad-cuantica-fluctuaciones-de-vacio%e2%80%a6\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>-Wheeler, = 1\u201962 \u00d7 10<sup>-33<\/sup>\u00a0cm, es la escala de longitud por debajo de la cual es espacio, tal\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/18\/gravedad-cuantica-fluctuaciones-de-vacio%e2%80%a6\/#\"><a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a><\/a>-Wheeler (1\/c veces la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/18\/gravedad-cuantica-fluctuaciones-de-vacio%e2%80%a6\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>-Wheeler, o aproximadamente 10<sup>-43<\/sup>\u00a0segundos), es el intervalo de tiempo m\u00e1s corto que la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/18\/gravedad-cuantica-fluctuaciones-de-vacio%e2%80%a6\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>-Wheeler, es decir, 2\u201961 \u00d7 10<sup>-66<\/sup>\u00a0cm<sup>2<\/sup>) juega un papel clave en la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/18\/gravedad-cuantica-fluctuaciones-de-vacio%e2%80%a6\/#\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a>\u00a0de un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/18\/gravedad-cuantica-fluctuaciones-de-vacio%e2%80%a6\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>.<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<div>\n<div style=\"text-align: justify;\">\n<h2>\u00a0\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/atomos-sustancias-elementos-quimica\/\" rel=\"prev\">\u00c1tomos, sustancias, elementos, qu\u00edmica\u2026<\/a><\/h2>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<div style=\"text-align: justify;\">\u00a0Hacia 1.900 se sab\u00eda que el \u00e1tomo no era una part\u00edcula simple e indivisible, como predijo Dem\u00f3crito, pues conten\u00eda, al menos, un corp\u00fasculo subat\u00f3mico: el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/09\/17\/atomos-isotopos-quimica-elementos\/#\">electr\u00f3n<\/a>, cuyo descubridor fue J. J. Thomson, el cual supuso que los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/09\/17\/atomos-isotopos-quimica-elementos\/#\">electrones<\/a>se arracimaban como uvas en el cuerpo principal del \u00e1tomo de carga positiva que era el n\u00facleo descubierto por Rutherford.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/b\/b1\/Atomo_litio.gif\" alt=\"Archivo:Atomo litio.gif - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/labcolina.com\/pluginfile.php\/11739\/course\/summary\/ATOMO.gif\" alt=\"Resumen de OLIMPIADAS DE CIENCIAS NATURALES 1-2022\" \/><\/div>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> orbitan el n\u00facleo at\u00f3mico<\/p>\n<p style=\"text-align: justify;\">Poco tiempo despu\u00e9s result\u00f3 evidente que exist\u00edan otras subpart\u00edculas en el interior del \u00e1tomo. Cuando Becquerel descubri\u00f3 la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/atomos-sustancias-elementos-quimica\/#\"><a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a><\/a>, identific\u00f3 como emanaciones constituidas por\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/09\/17\/atomos-isotopos-quimica-elementos\/#\">electrones<\/a>\u00a0algunas de las radiaciones emitidas por sustancias radiactivas. Pero tambi\u00e9n quedaron al descubierto otras emisiones. Los Curie en Francia y Ernest Rutherford en Inglaterra detectaron una emisi\u00f3n bastante menos penetrante que el flujo electr\u00f3nico. Rutherford la llam\u00f3\u00a0<em>rayos alfa<\/em>, y denomin\u00f3\u00a0<em>rayos beta\u00a0<\/em>a la emisi\u00f3n de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/09\/17\/atomos-isotopos-quimica-elementos\/#\">electrones<\/a>.<\/p>\n<p style=\"text-align: justify;\"><strong>Pero el trabajo de hoy se titula: El colapso del n\u00facleo de las estrellas<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"https:\/\/farm9.staticflickr.com\/8214\/8276151290_b6a71f339c_o.jpg\" alt=\"\" width=\"699\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">En la imagen podemos contemplar\u00a0 lo que se clasifica NGC 3603,\u00a0 es un c\u00famulo abierto de estrellas en una vasta zona estelar, rodeada de una regi\u00f3n H II (una enorme nube de gas y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-colapso-del-nucleo-de-las-estrellas-3\/#\"><a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a><\/a>\u00a0en el que constantemente est\u00e1n naciendo estrellas), situado en el brazo espiral Carina de la V\u00eda L\u00e1ctea, a unos 20.000 a\u00f1os-luz de distancia en la constelaci\u00f3n de Carina. Es uno de los j\u00f3venes c\u00famulos de estrellas m\u00e1s luminosas e impresionante en la V\u00eda L\u00e1ctea, y la concentraci\u00f3n m\u00e1s densa de estrellas muy masivas conocidas en la galaxia. Se estima que se ha formado hace alrededor de un mill\u00f3n de a\u00f1os. Las estrellas azules calientes en el n\u00facleo son responsables de la fuerte radiaci\u00f3n ultravioleta y los vientos estelares, tallando una gran cavidad en el gas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.nasa.gov\/images\/content\/384522main_ero_carina_label_full.jpg\" alt=\"\" width=\"340\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">NGC 3603 alberga miles de estrellas de todo tipo: la mayor\u00eda tienen masas similares o menores a la de nuestro Sol, pero las m\u00e1s espectaculares son algunas de las estrellas muy masivas que est\u00e1n cerca del final de sus vidas. Ah\u00ed est\u00e1n presentes algunas estrellas\u00a0 supergigantes que se agolpan en un volumen de menos de un a\u00f1o luz c\u00fabico, se han localizado en la misma zona a tres llamadas Wolf-Rayet, estrellas muy brillantes y masivas que expulsan grandes cantidades de material antes de convertirse en supernovas.<\/p>\n<p style=\"text-align: justify;\">Una de estas estrellas (NGC 3603-A1), una estrella doble azul que orbita alrededor de la otra una vez cada 3,77 d\u00edas, es la estrella m\u00e1s masiva conocida hasta en la V\u00eda L\u00e1ctea. La m\u00e1s masiva de estas dos estrellas tiene una masa estimada de 116 masas solares, mientras que su compa\u00f1era tiene una masa de 89 masas solares. Hay que decir que la m\u00e1xima m\u00e1xima de las estrellas est\u00e1 calculada en 120 masas solares, ya que, a partir de ah\u00ed, su propia radiaci\u00f3n las destruir\u00eda.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/-fWPPIW7k_fo\/T0pqRfSgyHI\/AAAAAAAAH4k\/hXIelt94QAg\/s1600\/sn1987a_hst.jpg\" alt=\"http:\/\/2.bp.blogspot.com\/-fWPPIW7k_fo\/T0pqRfSgyHI\/AAAAAAAAH4k\/hXIelt94QAg\/s1600\/sn1987a_hst.jpg\" width=\"767\" height=\"601\" \/><\/p>\n<p style=\"text-align: justify;\">En el centro de la imagen podemos contemplar ese &#8220;collar de diamantes&#8221; que es el resultado evolucionado de aquella tremenda explosi\u00f3n estelar contemplada en 1987, cuando una estrella super-masiva, habiendo agotado todo su combustible nuclear de fusi\u00f3n, se contrae sobre s\u00ed misma al quedar sin defensa, en &#8220;manos&#8221; de la Gravedad que ya no se ve frenada por la inercia explosiva de la fusi\u00f3n que tend\u00eda a expandir la estrella.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/j.gifs.com\/59YLvq.gif\" alt=\"Descubre la nebulosa del reloj de arena\" \/><\/p>\n<p style=\"text-align: justify;\">Las capas exteriores son eyectadas al Espacio Interestelar con violencia para formar una nebulosa, mientras el grueso de la masa de la estrella se contrae m\u00e1s y m\u00e1s para formar una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> o un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> dependiendo de su masa.<\/p>\n<p style=\"text-align: justify;\">Las estrellas super-masivas cuando colapsan forman extra\u00f1as y, a veces, fant\u00e1sticas im\u00e1genes que podemos captar por nuestros m\u00e1s sofisticados telescopios.\u00a0 Hace veinte a\u00f1os, los astr\u00f3nomos fueron testigos de uno de los m\u00e1s brillantes explosiones estelares en m\u00e1s de 400 a\u00f1os. La supernova tit\u00e1nica, llamada SN 1987A, ardi\u00f3 con la fuerza de 100 millones de soles varios meses despu\u00e9s de su descubrimiento el 23 de febrero de 1987.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR41ClIhUqOBVSCJ2KSd62BoRDpnPSpZhB9Dg&amp;usqp=CAU\" alt=\"ALMA encuentra indicios de estrella de neutrones en Supernova 1987A | ALMA\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS4lJFukyLebeInZgf-Swqpk4tCvmCQiEEJf5UEHeoA-wIGrlhE2OCcs1ohu_hlUKgLdbY&amp;usqp=CAU\" alt=\"X-RAY UNIVERSE :: The Tale of Supernova 1987A\" \/><\/p>\n<p style=\"text-align: justify;\">Las observaciones de SN 1987A, hechas en los \u00faltimos 20 a\u00f1os por el Telescopio Espacial\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-colapso-del-nucleo-de-las-estrellas-3\/#\"><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a>\u00a0de NASA \/ ESA y muchos otros grandes telescopios terrestres y espaciales, han servido para cambiar la perspectiva que los astr\u00f3nomos ten\u00edan de c\u00f3mo las estrellas masivas terminan sus vidas. Estudiando estos sucesos sus comienzos se pueden ver los detalles m\u00e1s significativos del acontecimiento, cosa que, estuadinado los remanentes de supernovas muy antiguas no se pod\u00edan ver.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La supernova SN 1987A y el nacimiento de la astronom\u00eda de neutrinos hace 25  a\u00f1os - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRn2tp0E1sTy0z3MKNlRBWcD_39G-DuuHOwlY4eipXLicJfPDEOqQe1kUfYbmsTp-meJIY&amp;usqp=CAU\" alt=\"UNIMAGDALENA DENTRO DE LA \u00c9LITE MUNDIAL DE LA F\u00cdSICA Y COSMOLOG\u00cdA - Canal  ZOOM\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQBOTF4RpJR7P3K0AYdpSjaPvJoGXydXLyDOuBN_KbYlai9U4hQvGNyccokY0XRae2Q9rI&amp;usqp=CAU\" alt=\"SN 1987A | Astropedia | Fandom\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT8ISr5qV8Dr79pLRaN_3psyMqfWXQwDt_AC_m-68Jn32uETO1KaIHWer7YZuqUKVJI1m8&amp;usqp=CAU\" alt=\"El 'Hubble' vuelve a contactar con la supernova 1987A | P\u00fablico\" \/><\/p>\n<p style=\"text-align: justify;\">Las estrellas super-masivas cuando colapsan forman extra\u00f1as y, a veces, fant\u00e1sticas im\u00e1genes que podemos captar por nuestros m\u00e1s sofisticados telescopios. Arriba podemos contemplar observaciones realizadas en distintas fechas que nos muestran la evoluci\u00f3n de los anillos de SN 1987 A. \u00bfQu\u00e9 pudo causar los extra\u00f1os anillos de esta Supernova. Hace 28 a\u00f1os se observ\u00f3 en la Gran Nube de Magallanes la supernova m\u00e1s brillante de la historia contempor\u00e1nea.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/1\/1e\/Life_Cycle_of_Stars_-_GPN-2000-000938.jpg\/640px-Life_Cycle_of_Stars_-_GPN-2000-000938.jpg\" alt=\"Der Emissionsnebel NGC 3603 aufgenommen vom Hubble-Weltraumteleskop (Echtfarben). Sher 25 ist der helle Stern links oberhalb des Sternenhaufens\" width=\"516\" height=\"523\" \/><\/p>\n<p style=\"text-align: justify;\">El cl\u00faster abierto NGC 3603 contiene a Sher 25, una super gigante B1a que inevitablemente morir\u00e1 en un masivo suceso supernova en los pr\u00f3ximos 20,000 . \u00a1Esto emitir\u00e1 una luz tan potente que competir\u00e1 en el cielo con el planeta Venus! Un detalle muy emocionante es que Sher 25 presenta\u00a0anillos similares a los que dej\u00f3 la supernova SN 1987 A.<\/p>\n<p style=\"text-align: justify;\">Cuando colapsa el n\u00facleo de una estrella, ocurre en la formaci\u00f3n de una estrella de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">neutrones<\/a>, es preciso que la estrella est\u00e9 evolucionada hasta el punto de que su n\u00facleo est\u00e9 compuesto completamente por hierro, que se niega a ser quemado en reacciones nucleares, no se puede producir la fusi\u00f3n y, por tanto, no produce la energ\u00eda suficiente como soportar la inmensa fuerza de gravedad que propia masa de la estrella genera y que, solamente era frenada por la energ\u00eda que produce la fusi\u00f3n nuclear que tiende a expandir la estrella, mientras que la gravedad tiende a contraerla.<\/p>\n<p style=\"text-align: justify;\">El n\u00facleo entonces se contrae, liberando energ\u00eda potencial gravitatoria, se rompen los n\u00facleos de los \u00e1tomos de hierro en sus\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">protones<\/a>\u00a0y sus\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">neutrones<\/a>\u00a0constituyentes. A medida que aumenta la densidad, los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">protones<\/a>\u00a0se combinan con los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">electrones<\/a>\u00a0para formar\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">neutrones<\/a>. El colapso s\u00f3lo se detiene (a veces) con la presi\u00f3n de degeneraci\u00f3n del gas de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">neutrones (Principio de exclusi\u00f3n de Pauli)<\/a>\u00a0compensa el empuje\u00a0 hacia adentro de la Gravedad. El proceso completo hasta que todo ese ingente material se transmuta en la estrella de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">neutrones<\/a>\u00a0dura muy poco tiempo, es un proceso vertiginoso.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/2.bp.blogspot.com\/-f7TEen5LziM\/TXUiKNquCUI\/AAAAAAAAG3g\/VzsDnFJ_d9M\/s1600\/sn-1987a.jpg\" alt=\"\" width=\"590\" 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 Otra perspectiva del remanente de la supernova por colapso de n\u00facleo SN 1987A.<\/p>\n<p style=\"text-align: justify;\">Han sido muy variados los grupos de astr\u00f3nomos investigadores que han realizado observaciones durante largos per\u00edodos de tiempo llevar a cabo la no f\u00e1cil tarea de comprender c\u00f3mo se forman las estrellas de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">neutrones<\/a>\u00a0y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-colapso-del-nucleo-de-las-estrellas-3\/#\"><a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a><\/a>\u00a0cuando estrellas masivas llegan al final de sus vidas y finalizan el proceso de la fusi\u00f3n nuclear, momento en el que -como explicaba antes- la estrella se contrae, implosiona sobre s\u00ed misma, se produce la explosi\u00f3n supernova y queda el remanente formado por material m\u00e1s complejo en forma de gases que han sido expulsados por la estrella en este proceso final en el que, las capas exteriores de la estrella, forman una nebulosa y la estrella en s\u00ed misma, al contraerse y hacerse m\u00e1s densa, es decir de 10<sup>17<\/sup>\u00a0kg\/m<sup>3<\/sup>.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/c.tenor.com\/p9K-bxotB8gAAAAC\/sun-solar-flare.gif\" alt=\"Sun Solar Flare GIF - Sun Solar Flare Heat - Descubre &amp; Comparte GIFs\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Actividad en el Sol<\/p>\n<p style=\"text-align: justify;\">Se ha podido llegar a saber que las supernovas por colapso de n\u00facleo suelen ocurrir en los brazos de galaxias espirales, as\u00ed como tambi\u00e9n en las regiones HII, donde se concentran regiones de formaci\u00f3n estelar. Una de las consecuencias de esto es que las estrellas, con masas a partir de 8 veces la masa del Sol, son las estrellas progenitoras de estos estos sucesos c\u00f3smicos. Tambi\u00e9n es muy interesante y se est\u00e1 estudiando c\u00f3mo se forman los inmensos campos magn\u00e9ticos alrededor de estas estrellas de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">neutrones<\/a>\u00a0y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-colapso-del-nucleo-de-las-estrellas-3\/#\"><a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a><\/a>\u00a0que se conviertan en magn\u00e9tares.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/axxon.com.ar\/noticias\/imagenes\/2013\/0530-dibujoyobservacion1.jpg\" alt=\"\" width=\"476\" height=\"366\" \/><\/p>\n<p style=\"text-align: justify;\">Cuando hace unos pocos a\u00f1os se descubri\u00f3 la estrella de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">neutrones<\/a>\u00a0SGR0418, poco pod\u00edan pensar los astr\u00f3nomos que su funcionamiento alterar\u00eda todas las teor\u00edas existentes ahora acerca del funcionamiento de los magn\u00e9tares. Sin embargo es as\u00ed, ya que funciona como uno de \u00e9stos y no como ser\u00eda propio de su condicci\u00f3n. Este hallazgo obliga a la ciencia a replantearse las teor\u00edas que se manejaban hasta ahora acerca del origen y evoluci\u00f3n de los magn\u00e9tares.<\/p>\n<p style=\"text-align: justify;\">\u00a0El \u201cuniverso\u201d de los procesos que siguen al colapso de los n\u00facleos de las estrellas masivas es fascinante. As\u00ed, cuando se un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">p\u00falsar<\/a>\u00a0que es una estrella de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">neutrones<\/a>\u00a0que gira sobre s\u00ed misma a una gran velocidad y tambien una fuente de ondas de radio que vibran con periodos regulares, este de estrellas tan extra\u00f1as son fruto -como antes dec\u00eda- de una supernova o por consecuencias de la acreci\u00f3n de materia en estrellas enanas blancas en sistemas binarios. Una\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-colapso-del-nucleo-de-las-estrellas-3\/#\"><a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a><\/a>\u00a0que tambi\u00e9n es muy masiva, si tiene una estrella compa\u00f1era cercana, genera mucha fuerza gravitatoria comienza a tirar del material de la estrella vecina y se lo queda hasta tal punto que, se transforma en una estrella de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">neutrones<\/a>\u00a0en una segunda etapa en la que se producen nuevos procesos de implosi\u00f3n.<\/p>\n<blockquote><p>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Estrellas de neutrones: caracter\u00edsticas, formaci\u00f3n y curiosidades |  Meteorolog\u00eda en Red\" \/><\/p>\n<p>&#8220;Las\u00a0<strong>estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a><\/strong>\u00a0tienen\u00a0<strong>densidades<\/strong>\u00a0totales de 3,7\u00d71017\u00a0a 5,9\u00d71017\u00a0kg\/m\u00b3 (de 2,6\u00d71014\u00a0a 4,1\u00d71014\u00a0veces\u00a0<strong>la densidad<\/strong>\u00a0del Sol),\u200b comparable con\u00a0<strong>la densidad<\/strong>\u00a0aproximada de un n\u00facleo at\u00f3mico de 3\u00d71017\u00a0kg\/m\u00b3.&#8221;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">La densidad de estas estrellas son incre\u00edblemente grande, tanto que un cubo de arena lleno del material de una estrella de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">neutrones<\/a>\u00a0tendr\u00eda un peso parecido al de la monta\u00f1a mas grande de la tierra, el monte . Los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-colapso-del-nucleo-de-las-estrellas-3\/#\"><a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a><\/a>\u00a0fueron descubiertos en 1970 y hasta solo se conoce unas 300 estrellas de este tipo. Sin embargo, se calcula que s\u00f3lo en nuestra Galaxia podr\u00edan ser un mill\u00f3n. La r\u00e1pida rotaci\u00f3n de los p\u00f9lsares los mantiene fuertemente magnetizados y sus rotaciones vertiginosas generan y son inmensas fuentes de electricidad. Llegan a producir mil millones de millones de voltios. Cuando nuestros aparatos los observan y estudian detectan intensos haces de radiaci\u00f3n en toda la gama del espectro (radio, luz,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-colapso-del-nucleo-de-las-estrellas-3\/#\"><a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a><\/a>, Gamma).<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" src=\"data:image\/jpeg;base64,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\" alt=\"\" width=\"400\" height=\"384\" \/><\/p>\n<blockquote><p>&nbsp;<\/p>\n<p><em>Imagen de rayos-X en falso color de la regi\u00f3n del cielo alrededor de SGR 1627-41 obtenida con XMM-<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-colapso-del-nucleo-de-las-estrellas-3\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>. La emisi\u00f3n indicada en rojo procede de los restos de una estrella masiva que estall\u00f3. Cubre una regi\u00f3n m\u00e1s extendida de lo que se deduc\u00eda anteriormente de las observaciones de radio, alrededor del SGR. Esto sugiere que la estrella que estall\u00f3 fue el progenitor del magnetar. Cr\u00e9dito: ESA\/XMM-<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-colapso-del-nucleo-de-las-estrellas-3\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>\/EPIC (P. Esposito et al.)<\/em><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">\u00a0Por ahora se conoce que de cada diez supernovas una se convierte en magnetar,\u00a0 si la supernova posee 6 y 12 masas solares, se convierte en una estrella de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/18\/el-colapso-del-nucleo-de-las-estrellas\/#\">neutrones<\/a>\u00a0de no m\u00e1s de 10 a 20 km de di\u00e1metro. En el caso de las estrellas supermasivas de decenas de masas solares, el resultado es muy diferente y nos encontramos con los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-colapso-del-nucleo-de-las-estrellas-3\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, esos monstruos del espacio devoradores de materia.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/ircamera.as.arizona.edu\/astr_250\/images\/eggnic.jpg\" alt=\"\" width=\"435\" height=\"298\" \/><\/p>\n<p style=\"text-align: justify;\">Cuando una estrella super-masiva muere, las consecuencias energ\u00e9ticas son inmensas. Ah\u00ed, en esa explosi\u00f3n se producen transiciones de fase que producen materiales pesados y complejos. En una supernova, en orden decreciente tenemos la secuencia de n\u00facleos H, He, O, C, N, Fe, que coincide bastante bien con una ordenaci\u00f3n en la tabla peri\u00f3dica de elementos.<\/p>\n<p style=\"text-align: justify;\">Las estrellas mueren cuando dejan la secuencia principal, es decir, cuando no tienen material de fusi\u00f3n y quedan a merced de la fuerza de gravedad que hace comprimirse a la estrella m\u00e1s y m\u00e1s, en algunos casos, cuando son super-masivas, llegan a desaparecer de nuestra vista, y, su \u00fanico destino es convertirse en temibles Agujeros Negros.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"Testigos de c\u00f3mo una estrella colapsa | RTVE.es\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Agujero negro supermasivo absorbe y destruye una estrella\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Colapso de la estrella super-masiva que finaliza con la creaci\u00f3n del Agujero Negro<\/p>\n<p style=\"text-align: justify;\">La explosi\u00f3n de una estrella gigante y super-masiva hace que brille m\u00e1s que la propia galaxia que la acoge y, en su ese tr\u00e1nsito de estrella a\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/astrofisica\/#\">p\u00falsar<\/a>\u00a0o\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-colapso-del-nucleo-de-las-estrellas-3\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>, se forman elementos que, el oro o el platino, se riegan por el espacio interestelar en las inmensas nebulosas de las que, m\u00e1s tarde, nacer\u00e1n nuevas estrellas y nuevos mundos.<\/p>\n<p style=\"text-align: justify;\">Pero est\u00e1 claro que todo el proceso estelar evolutivo inorg\u00e1nico nos condujo el simple gas y polvo c\u00f3smico a la formaci\u00f3n de estrellas y nebulosas solares hasta los planetas, la Tierra en particular, en cuyo medio \u00edgneo describimos la formaci\u00f3n de las estructuras de los silicatos, despleg\u00e1ndose con ello una enorme diversidad de composiciones, formas y colores, asisti\u00e9ndose, por primera vez en la historia de la materia, a unas manifestaciones que contrastan con las que hemos mencionado en relaci\u00f3n al proceso de las estrellas. Porque, en \u00faltima instancia, debemos ser conscientes de un hecho cierto: En las estrellas se \u00a1 \u201cfabrican los materiales que dar\u00e1n lugar al surgir de la vida\u201d!.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/3.bp.blogspot.com\/-JaOAhXKqWNM\/TVkdfSRSFtI\/AAAAAAAABlY\/2VUMavlstPc\/s1600\/Supernova_en_Cassiopeia_segun_Chandra.jpg\" alt=\"\" width=\"635\" height=\"483\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El remanente estelar despu\u00e9s de la explosi\u00f3n puede ser muy variado<\/p>\n<p style=\"text-align: justify;\">Es posible que lo que nosotros llamamos materia inerte, no lo sea tanto, y, puede que incluso tenga memoria que transmite por medios que no sabemos reconocer. Esta clase de materia, se al\u00eda con el tiempo y, en momento adopta una forma predeterminada y de esa manera sigue evolucionando hasta llegar a su m\u00e1ximo ciclo o nivel en el que, de \u201cmateria inerte\u201d llega a la categor\u00eda de \u201cmateria viva\u201d, y, por el camino, ocupar\u00e1 siempre el lugar que le corresponda. No olvidemos de aquel sabio que nos dijo: \u201ctodas las cosas son\u201d. El hombre, con aquellas sencillas palabras, elev\u00f3 a todas las cosas a la categor\u00eda de \u00a1SER!<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcQRvKw-kVDOl0r1SNKMi-GFRy0vGCwMPcK4e8MI448S73a_ppbd\" alt=\"Imagen de miniatura de un resultado de Lens\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00bfNo os pensar que nosotros estemos hechos, precisamente, de lo que llamamos materia inerte?<\/p>\n<p style=\"text-align: justify;\">Claro que, el mundo inorg\u00e1nico es s\u00f3lo una del inmenso mundo molecular. El resto lo constituye el mundo org\u00e1nico, que es el de las mol\u00e9culas que contienen carbono y otros \u00e1tomos y del que quedan excluidos, por convenio y caracter\u00edsticas especiales, los carbonatos, bicarbonatos y carburos met\u00e1licos, los cuales se incluyen en el mundo inorg\u00e1nico.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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bwdt7hzv51TQcAEqRHm4GRSbutoxablWaTLY7g\/D8vnVv3jXlPKzuAqFseX17SrF1qX6QSwN7ns+3TvzkUZ7Z7dfDtHktQXwpn8TlndmR+ppmU80Fo+a8DhULRkAKYbWtuJG7Heo38SuRazkclIsWkJQ4yRyFmTEAhhGEK7XB71JovDiyaUT8xwxTVPiIwVtpRGxGWQ3YObbdx8qzZ\/A7IzgPI2DakWERDSDT8ggwjI5FxNe3kI3IytVYoNMevorfyLW\/hG2MoUOC\/M6uachzJYZLXCi6Dk2x2\/KOb71i8a4oNQLBGUc2aQBnzA53L6FGK4qpTb7flc9G3hVZEiK8xAkJL2idpX\/G5oczEpJuqKhYAm11G17iHQeDRKYhziMuQS2Fw3PikltDdhmycvFgbWuf0bGGuw7fmFonfu9+aEVDZYEniW8jPhJvMk2JmuFKNI3LTo6YSZPg\/mrvtVYvFLDl9LgI2nOCylUIgDgoFxNkcPYjewUDesmXwkBDzxK5QxxOAImZ15sbuDKqE4pkmOXbcnyscHxH4fOlZbMZFK3L4kAHJlsw7oenswB7gXtejW4dxAH5QmoLlZR8QGBogMpFEelP5W4Ux6blMEAB5bXZge9wPQ1jfhI2PaQMYmjZhKOpmRk5vwZZ9RY3Y3Yk7XrH4LArJqiyZYQKynHIq3tECXAuL9LsLH1v5VnQcAErqSzIHnjjxEZU4PgFlAdvzsgcRfG4vYEXk06TbOH3UZ3nRWarxKH5nunUusqkrLa\/MwOb9HU4K\/FttYeVzBxLj\/O5vu8eYrrbK6jLUHUZWxF5LnHL0vtvV8PAMrXkIBWNyTGx2kfHEBSSZF7lANsX3OO8CcKHM1CszgQrkcEVyw5kcewD2\/lL\/ABHtVmtozbh39m6EvVfDvEFikCsCA8kJ5gfApy3vubG6EE3Xa+Km4tWbL4iUMQY2axAuJRYhI9RCrIChCtjNe5yF0G1tqrH4TYyFMzscczGQtxqzpSt8vi7OB55AbdzWHgPMhWwkUq0xYtC3MKgaQY8tSSQplY9+1zt5UcaLjJP3\/SkZwIC1uk4thLLIVdjIuN8lDqckYMG5ZW\/RY9O4Y9u9XHjJ56zBWBWExbPY7xNFmGC7HqytbyrL0\/hvJsebbaM3w78yF5gI7sM2GNiNrG\/pVPwc6Q+b4NhYiF2IzijlGYQnH8pYbm+DW7Vf+GfDt0hR86tbxDkCGRycGW\/N756RdK5e6HK4RXttve9+4lfxMC8jmOQh3L4tMCEus6lYrx2QDnkrsbFFvlWp4no+TK0eWVsSG2FwyhgQLm3fz39QDcDPfgNoxJmWBjRsVS73cqCqoWBIXIXY2Butrhrg6nSgE8dNVGZ5Vk\/HCykFSbxNH1MCLM+ebKqgNIOwYW2VNundoeOmKONFVgUyuQyWcMxbrV42uQTa97EBRba9X67gAiR25hYopY2ToIGpfTHF8t91yHTuDWVpOAF4sd8nfTMr8u4xkg1EpWNr3kJxVcdusWqDzOXsn391PzyrNN4owdGMTkI7sEEzBeudZ97qSexW9973PmDrNBxERRyRhXGbKwZXwbpWRcHOJ5iESbr03tU0PCznNYseSquRyiXN2RfyTEEgF977WHzrYcQ8PjnygNguchACFlVRqzpwgsblx8QQC5Fh51MUW237+\/j3pLyseXxISJrK6mUynJZCGTmvC+KHHZByQAv87vtWU3iAyjUteSNisrKRPZve6nTyiNGKiwUI5Fu9zsL76+Pg4500TO1o4mkBRVYtZA62AbsQb9727gG9tjrPDK5flcSc7ZR4RDlhDZ3zOFw+2x3IHneqltEEDx4+9Pc3Uh1RQr4n94ZGhuxO652Sw1ftYGOHe5Zb38729Y9P4kKFSFc4zRyjJ1uOWYum6Rre6x47i3wnG4uar4dvl7wi3OADJYsYig82sqtnsxIuUZdza+n1UGDlera3xKUO4B3Uk27\/AFFj51ZtKi6wVS54uVm6njBeMpid41juXuOmUS8y1vyptYtffJ9urbVWq+1LVu2mG6LMuJ1VlqWq+1LVOVQrLUq+1UplRXUqtK0hVlTz6ovHHGQLRhgLXucmLdW9u5PYDvUGR9TSlA2EJlUpaq0ooVP4\/wDVKrSpSVSq3\/j7KUokoGI7E0LH1Pe\/19aUqIUymR+fe\/19apc1WlIUSqGri59TVKUUylz+7\/3S5pSkJKE370yPqe1vp6UpSElLmmR7XNqUpCSl\/P8AjfvQsfU97\/X1+2lKQkpc3v5+tTy6tmjSMgWQsQd7kva997eQ8qgpUFspKZH1Pa309PsqlVpUwkqlKrSkJKpSq0pCSqUqtKQkpSlKlQt7wLR6Yqss8y35oj5DC3xFcZWN+qJQXZu26Kv59xTUaIzaiWIRcsLK4yCsSAMzidwtyBffEdJtYbVqdHpmlcIgubEm5AAAF2ZidlUAEknsBWQ8EoC9fR2QmQKMWLIGCuQVQ2IuQB62rAth05r9vDb2dd7LUG2i2Mnh0KQrS2azE9GwVNSdMxyLDsRl8lvvtvFH4fLoZEfJeo3CndVWd7pc3Y2gbawFyN9jbB0nFJI8irtdha+ThhchjiysCLkb77+dRS6x2YsXIJYtsSLEsWuPTck\/WpDau\/l+lEs2W51\/BgzgoQgdBiLWF00cOokL3boB5m3ffLyFY33l\/GIoeZcSC4cLfzcWxyuDdCCGxYG9xtvq2mY3uxN7A3J3t2B9bVPote8cqSizMh2zyI7WANiD\/bQMqNbE8NuPj7\/DM0nRbJfD+QhKygiYosd1sQXDH3wueWox7gtcdQ2FS6Hw8GKAvtJyOoJcqZZY4yAMxZgZBcMAflYgnQ809XUervud\/kfX61Xnt+m3kO5\/N+EfTy9KGnUOjvL3w98EDm7La\/elGiWQOQBEJGHLs2HMmjzIMh3DIq7be8T5mspfCxyVWkYZPEg92T1SyzQ9QyFgGhufOzdgRaufaRm7sTt5knbv+7zq72p\/02\/pH7aFlTg7yHomZuy2R4J7rmiQ4FEYExte784AMqFsReBhluNx8wJp+AKnNvI5EXPBtGBdoDCDYF91POBubHpO3nWmEzb9Tbix3PbvY\/L5VLqeahAdmuVVh1X2kQMDsfNSP7jUltSet5D0SW7Kfi\/Czp3KklirFWODqAwJGxYWYG1wR3FTNwW0fN5l15asQqgtdjEMAuV7jmi97fmkXDAnX+1viy5tiwUEE32TdRv5C+wqwTNcG7XAsDc7D0HoPlVgypAv5a+VvNRLdltddwPlLJeS7IrsQF6SE1R0ps99zkMh02se9++S3AxImlKlUMqxp5m7s0vXJv0JZRuL9mNtjWhWRjZQWI7BQT69gPtpzm7ZG1rdz29Ps+VRzdTfyU5m7LYvwiz6dc9psOrH4S+Nxjle65dmxP0IJ2Gp8MoglYzSYxrKx90MrwzRwkWztiTICGv2DbC1aKHVMro\/xFCpXIkjoNwO\/b5Cq6zWtI7yMd3JJsTbck2FydtztXLWoYt1RuSplaBf5Wmb6XFrTfT\/AKmVZrqYBtf9eq3\/AOCuPNylJ5YnBCpcs0ESSe7BbrQ5\/Ft2G3VcWHwpa5Mvw5XxS9yulOq931da4grfbcrtvXO8w7bnYWG52HoPQVUStt1HYWG52HewrHouOj\/kXiOo3W9\/pw7r725yn\/nzXQT+Fiq5cxiCQFtE7fFDFMokwvyyRLYXvcq3pWv45wg6Z8cs1sCJABiblxbYmx6G2JB2OwtWvMrG92O9r7ne3a\/rR5WN7sTexNyTewsCfpW9CjimOBqVQ4cRlAnSII0vPHwVXuYdGx4yrKUpXasUpSlESlKURKUpREpSlESlKURbCPjEq6ZtMCvLZsibdYBxLIG8kYojFfMotZ\/D+NrGsKkSMI3jcAhDyyr5Sclu4VwLFNh1E7kCrNNpUOngbAF3k1CdpCXwSBo1GLCxykIv8xftUU3D1eYqOhRp0mOKlu2lSZ7Akbk5dzbeud3NukEbn6GCf3+wtm5tQqcQ4oskQjGW3IxuFAXlQcqTEA7ZsA23pves6Lj0QfIpJjiFEQwwS6ojqnmUIUm21za4PxVY3hgh0Uy7SSBEIjY3u0YBaxsh94DiT6bm4vTT+G8uUGd1aR9MoBj2X2jm\/F1X2MZ8t7j6UcaBGv37tuz3JU\/yarK0vFEdd5MbLDGgKx2Urp2hkZlyF0JbPa5yA2NurV63icbjT2jJ5R6g+NnFozj09lur7Adm9SayNNwNZMERx7zlOHKkELJONOFsHIyybIrv8J3FiDhfe9eZpxkxWbE3KhWAMrxHbIi90JG+9x27VLBSDjHD0P4B7UcXkKZuKoZYHxLCOYyEsFyZS6sI7dsVxNr\/AKbbAbVOeNKVIPML4BeYVjYnGSdsGD36GWVR8uUuxGwnn8PmWT3XSL4j3ZABGpTTWc5Hq6w1\/MDtWB96+ZOY0OI5bPbCQEBELMMH6i3Se3zOwFgHNO8O\/wB8fFSc4WZNx9CHxEqGRZrkEdJlGnJC2IuoaE+l+YT8jTU+IEeQuUJAZyEIUB1aMKInA7IrZMLf9x+xsaqvBFMQCsSbSSO\/KcnGOcQjAXy\/OBIK7b77CoDwELnk8l1gE3TESpDKrKFZmFz1bggWKkeVUaKA890mooOKauOYZdSuiogFtnF3LEgGyWBX4bAm5CresgcZjsnuycUCkG1pLadIQsm\/wqULD\/8ARuxsav1XAAHIDn8q8dljOzriVUAuT1KxYH+Y1zsTVZvDgTPKVrpzjYR3uIUikJvmLErKLdxcd\/OrZ6MAT9\/T3wi0RD5mFEvGlGq08+JtCULDYZYOWsBchbg4m1h3IUdqy4\/ESBApEhcRovM92WYo0xs+YYFGWUA+nJXv2ER8LkSKjS2zmMSkRuQbSrHckbKeq+JPa2+4qzT+HRIEwkYmQ6fC8dtplmJyAY2I5LAAXyJUee3NXwuDrEPfeI\/1wJI8JJkRBtIsIu11Uae\/cLM0\/ihEwOEmQMRYhgPg0raZsfO5uH38xbyvUTeJARGtpAFhjiDArkrLIsjuh\/nhQpv6A77g6mPhuUrRqxOKM98SpISMyMAjWJbYj59+29bTWcDVmDhuWjclQBHIwyMGmdywTLC\/OuBvexFZ\/C8A1wOS9jqTpZu+gJ3njKc7VcFM3ieM2JiJXqPJ25dzq11Ki3oFBi7dj5dqjn8RIRqBi7CRMVL4hl2mtdkxvYyD4srgWsNiuOnh3qjBkNpJRGrKgddxAcnZXsq2mBFibgeV6l0vAcokVrq80mmxZkIK832pCj77JlEDlYm3lVG8m8nsu0amdXazrM26sSDMeCtzlZaCbHJsb43OOVr2vtlba9vSrK3o4DkI2zxEnJUWjci7w6eQ5WJxNph3NiVb4R2tk4IuLFZWODagNeMDbTpEzY9e5vJsNtlJNrWr1RiKdr+R9Fz805aSlbKPg7NM0WXwx80nEk48sS2xG+YDAFfIhvSr9VwYJGziQsQmduWVBX2htP3Y3DZLexXse9xVudbIG8eeijmytVStvpNPFyoHdPik1SE9ZyKxQmG4XyDybhRci\/esptDHedBGMljiZbZ\/GBDz4kYMR8RdALNcsN7gXqasHT3MfvuUimuepW61nD7z6eLlmEyYI9lfHNpGUsgka7AKUB3sWVrGxvT7wjFHEhxd0S2HWGeSSPqQMei8Z6r9yBa9wHPNgE8f3tOyjmzwWlpWdxXh4gEYzyZ1LEBekAO8fS1+vdG8gLW9awL1oHtIkKpaQYVaVSlTKQq0qlKJCrSlKlQs46edYEmuRCzsikSL8QAZlxDZDYg7gdx61hmY3vkb2te57en2V1Gj4pFptJBGx5jGSeW0TDoEsEKJmbXVsla4Uhhid7HeafxchEgRJYw\/thChhZW1LK6EWt+TKkg2vvtaufnH8GTr2bxv7K2yt4lckZmP5x3IPc7kdj8z86m0gllkVIy7PIwACkksSdv7T\/fXTazxbE5JWJkvLmwAiIkB5Jbm5o3WGiJBH6X23wj4mx18WsjjF48boS1mspR7XZilwSALtbb7KkPqEdS8Hj9OA1TK0f2WCeE6gKzAqyoJJGKTRPjy8eYxxc7jNfmb7X3rWmYkgliSO2\/12rd8O4nBpxLyRqA0kMsYclQVzKYEY23XE3a4uSLBbb7TU+K9OxmPszHmyCQqxQLcSwy2IC735bKSbmz7EDaoz1J6sjfTyJPvvsytPFcvqIZFjjkcnCbMqcgcsCFckA3BvbvbsKsDOcpct1K3YuM7m9iATk3w9xe217XF+rn8Zi64rKygT\/lHBOTyrPCQQOyOoHzUsNr2qOLxbGJJGaFjG08UiQlrqgQTZBSb2JaYsDbbBBuOzPVi7PPt7tfS8IWs\/wBLnRFKIlnBPL5jRhw42fHJgADcbHvbe9Y4mYWGTdN7bnbLvb0v511EfiaIQvEw1DlixWVmXmL7qOJSCNr2jsb3urEXvvXLzY5HDLHyytf62q9NzjOZse+39dyq4AaFOa175G973ub3HY39arz2\/Sbtbue3a32VHStVnK3fDuA66eMSQxTOjMTkp2LL0k7nuO16yPwO4l+rT+XmPI3Hn5GvUvuUW+9kX7cv+Y1deK8eryhUZUc0AWJHH1Xe3DNLQSSvn0+D+JZZezT5XvlcXv63ve9XfgjxPf8AF597X3G+Pw36vLy9K+gGFXD7Ky+J1P8ALfP1V+iM3K+fD4O4lZvxafqN23G5HYtvuap+B\/Ezf8Wn377je9736t+5\/fX0ExP0q6nxKof6jz9VAwrNyvnweD+Jfq8+9vMfm\/D+d5eXpVfwP4n+rT979x39e\/f517+Ku+2nxKp\/lvn6qeiM3K+fF8GcSDAjSzBr3BFr39bg96q3g7iVrHTT2t5kWt39e1e5ce4e2oiEaMFOaEk3PSrXYWBF7jyuK57jPhmNIryaiTF3KMzdV21Ejohe7AYjmqG9REnw23n4pU\/yPP1UdEZuV5evgziW1tLPYbjtt9m+1WfgdxIAAaaewN7XFgfUC\/f517Hp\/DFpVk9okOL5gb2N5InJPUbkiMqT5hzsPPdDTqJC92uyqtsjiApJuF7A796j4nUP9R5+qkYNm5XgsXhbiaOkx0spMZVwX3HQchfqvbaueeZizNcgtfsT2Plub2+019N6z8nJ+w3+E18wL2FduCrmvmLgLR5yufEUxTiCrmYmwJJt2ue32elUpSvQXKlKUoiUpSiJSlKIlKUoiUpSiJSlKIlKUoiUpSiJSlKIvdfuUf8ATIv25f8AMauh41xVNMmT7n81B3Y\/+h86577lB\/5ZD+3L\/mGtJxfWnUzvIfhvig9FHb9\/f6183UZnrvngT919DgaHOwDoAFLruO6mc7uUX9FOkfvG5+prACsDcM1\/UE3\/AH1lwQVknT1pIFgF7jabWiAFXh3iOeEjImVPNWO\/\/i3cfW9dxw\/XJMgkjN1Pr3B8wR5GvO9RDWb4U1xh1AT82U4kfzvzD+\/b61m9gcJGq48Vhmlpc0QQu+sKuoKxdfqCiFgCxFgqjzYkAD5bnvXIV5ULXcf4xJD0wxiR7XJY2RBva9u52O23bvXC8f4pHrYSdSXV7WXFHMKFTsw3ubkXJ39PKthxDiutDTcwR8o4iVQp8wBjG17lrEC++5G1YXiHisU10iikiUd7qCxHlYAkKPtN6k0qlVrQxvitqT6VFxNQyexS+GtbqYecumCvDtjlcojHfoAI7jyuB2NdB4Z8UvNMdPqERZLEqyXCtj8SkEmzW3772Pbz820ax5cs7g3sSLMjAE7\/ACNq2vBdLPY6lJXVoXZFYgG\/SL3yHVsxG9VJbh281UbeLEGZWxpdKJrU3QJggiPsvWtb+Tk\/Yb\/Ca+X17CvoHw7xxtXpJjIAJI80aw2PRkGHpcHt6g18+qNhXsckulryOz8ryMe0scGnUSrqVSl69eV58KtKUqVCUpSiJSlKIlKUoiUpSiJSlKIlKUoiUpSiJSlKIvb\/ALmpI4OLd\/xi325Nauf0vlXT\/cmP\/LIh\/Pl\/zGrQ8S0Z087xnsDdT6qfhI\/u+0Gvn3H+aoO0\/cr6nktwyx2BZ2lrOYC1aeCask6is3NXrq3VCtfFfmx49+YlvtyFqnnmrK8L6IzalTbpjIcn5j4R+\/8AuNX6oJWdVwawuK6vi0WpLjk6qCFbbrJDzSTc9QPNWwtYWt5d6rxwzFVSDHPZy57AIR5D1O32XqbifA9LqGDajTwSsBYNJGjkC5NgWBsLmruI6NnUcp+W6iwNrqQbXVgPLYdu1vpXGIm6+f0XHJxrUFyj6bMCYPsQVydSoyP6ORDVkalotOkkWptzyxYvYAOD2x8tvht5Wq0rqtPDNzUjlSV2vyySylegk5AGxx8txXPaDjcsk9pSjBFNueuQa+wVr3Ck2+L5dq3zMY2QbDtuVAY+o+w1+gWh1ZBl5guI1NmdfnttfvbethHqNRGTpY5OgB2AKqd+7b2vve\/8WqXjeok1LrCkQUscQqlbAedgvYAb+lU02mmXVCIYPJMCik3ULYFzY77EL\/YPrjTxdKq8mqBeAJXXWwdSlSa2mTIkm667wKU9gnsDnlLzSfNsBYj0XHH63rw5ewr6H4BwX2PSSoWDO4kd2HbIray\/IAAfvNfPC9hXr8mBoNQN0t+V4+MLnZXON+KrVrCrr1YWFem4hcQVVq6os6puarnAsFOVTXpVmNUqcx2UQFJSlKuoSlKURKUpREpSlESlKURKUpREpSlEXuv3Jx\/yyL9uX\/MNb3jnB11SAHZ1vg48vkfUVovuU\/8ATIv25f8AMareJeNmimkjWFSEdluWNzibE7DbcV85UpvfXeGayfuvU6UzDU2veY0vc8OxafX8Mn0594ht+mvUp+o7fW1YXtNbo\/dAcfyMf9M\/6VQeO2v\/APHiv65n93w1sKVbizzC6G\/\/AEeHi58neixuG8En1BFlKJ+m4IH0HdvpXdcL4amnjCRj5lj3Y+prkR4\/kP8AIRn\/AM2\/0reeF\/EbatpFaMIUUMLMSDckb3AtWNalWDZcIHgszyxSxLhTa7wg\/kLenvV4FjVDvSxrkWi0vF\/D\/PJaOZ4i3xCwZSexNiRY2+f09ed4rpouGaeUGNpDIyHnPuGyKpgxAstrkged\/Peuw4txEaePmMrP1KuK43JY2HxED+2ud13i3TSoVZZrc1ABZFzaOeIqoyPm1vniCahrGtdmi6u6q8tyTZc\/4W4NLLNJPp8YkCFFZlIWQsQcRbyFr5C\/lXT8A8LNDP7RO6vIAQiqDiuQsWu25NrjsLXPeqL42iEYkaKVQUZ7gxNcIiu2Fnu4GVthtYk2G9bjScVWSIS4yWMjxlcS7Bo5HibLl5dIZD1Xta1WqAPfmhGVXtaWzrr\/AO6rJ135KT9h\/wDCa+XVvYV9Q8QI5cn7Df4TXzCvYV6vJYkP8PyvPxh6vircKqFq6letlC4ZKWpSlWUJSlKIlKUoiUpSiJSlKIlKUoiUpSiJSlKIlKUoi7\/wh90JNDpUgbTu5VnOQcAdTFuxHzrT8S8UrJNLIsbAO7NYkEjIliNh6muYpWDcNTa8vGp1ulb+ZgY+4C3h48p\/kz\/S\/j0qv3+X\/tn+lWipWmQLn6LS28z6rfLx8D+TP763fhfx6mkeRmgZ81AADAWsSSTcb+VcLVaq+ix7crtFpSospPD2C47z9160PuwR\/qkn9Yv+2qN916M\/\/Vk\/rF\/215NSuf4fQ28yuzpVT2F6yPuvR\/qsn9Yv+2q\/8Xov1ST+sX\/bXktKfD6G3mU6VU38l60Puuxfqkn9Yv8Atp\/xei\/VJP6xf9teS0p8PobeZTpVTderaj7rUbKy+yv1KR+UXzFv0a8oAqtK3o4enRnINVm+q5\/WSlKVss0pSlESlKURKUpREpSlESlK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alt=\"F\u00cdSICA NUCLEAR. - ppt video online descargar\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 son los nucleones? - Quora\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTegxMUHBvOfwk8ysrGB9p4Lk8zlJLYDtKupa3Cu81pHP1js3jSLTub4e_bSBp4FGCx0dc&amp;usqp=CAU\" alt=\"UNIDAD DIDCTICA FSICA NUCLEAR Y RADIACTIVIDAD Nivel 2\" \/><\/p>\n<p style=\"text-align: justify;\">Seg\u00fan expliqu\u00e9 muchas veces, los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/12\/maravillas-de-la-naturaleza\/#\">quarks<\/a>\u00a0<em>u<\/em>\u00a0y\u00a0<em>d<\/em>\u00a0se hallan en el seno de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-colapso-del-nucleo-de-las-estrellas-3\/#\"><a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a><\/a>\u00a0(<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/12\/maravillas-de-la-naturaleza\/#\">protones<\/a>\u00a0y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/12\/maravillas-de-la-naturaleza\/#\">neutrones<\/a>) y, por tanto, en los n\u00facleos at\u00f3micos. Hoy d\u00eda, \u00e9stos se consideran una subclase de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/06\/17\/el-colapso-del-nucleo-de-las-estrellas-3\/#\"><a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a><\/a>. La composici\u00f3n de los n\u00facleos (lo que en qu\u00edmica se llama an\u00e1lisis cualitativo) es extraordinariamente sencilla, ya que como es sabido, constan de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/12\/maravillas-de-la-naturaleza\/#\">neutrones<\/a>\u00a0y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/12\/maravillas-de-la-naturaleza\/#\">protones<\/a>\u00a0que se pueden considerar como unidades que dentro del n\u00facleo mantienen su identidad. Tal simplicidad cualitativa recuerda, por ejemplo, el caso de las series org\u00e1nicas, siendo la de los hidrocarburos saturados la m\u00e1s conocida. Recordad que su f\u00f3rmula general es C<sub>n<\/sub>H<sub>2n+2<\/sub>, lo que significa que una mol\u00e9cula de hidrocarburo contiene\u00a0<em>n<\/em>\u00a0\u00e1tomos de carbono (s\u00edmbolo C) y (2<em>n<\/em>+2) \u00e1tomos de hidr\u00f3geno (s\u00edmbolo H).<\/p>\n<p style=\"text-align: justify;\">Bueno, otra vez, como tantas veces me pasa, me desv\u00edo del camino que al principio del me propuse seguir y me pierdo en las elucubraciones que imaginan mis pensamientos. Mejor lo dejamos aqu\u00ed.<\/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%2F2022%2F04%2F15%2Fel-colapso-del-nucleo-de-las-estrellas-15%2F&amp;title=El+colapso+del+n%C3%BAcleo+de+las+estrellas' 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%2F2022%2F04%2F15%2Fel-colapso-del-nucleo-de-las-estrellas-15%2F&amp;title=El+colapso+del+n%C3%BAcleo+de+las+estrellas' 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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