{"id":26324,"date":"2026-03-15T07:01:55","date_gmt":"2026-03-15T06:01:55","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=26324"},"modified":"2026-03-15T07:01:32","modified_gmt":"2026-03-15T06:01:32","slug":"existen-enigmas-en-el-sol-que-debemos-conocer-5","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2026\/03\/15\/existen-enigmas-en-el-sol-que-debemos-conocer-5\/","title":{"rendered":"Existen enigmas en el Sol que debemos conocer"},"content":{"rendered":"<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/_RycEA3Xd4Ck\/SwQlBZDBDqI\/AAAAAAAAAJY\/Esxx_HqA-Bk\/s1600\/los-invernaderos-verticales-en-los-rascacielos.jpg\" alt=\"\" width=\"500\" height=\"495\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Gracias al Sol, podemos tener una serie de mejoras y tecnolog\u00edas que aprovechan sus rayos de luz y su calor para obtener la energ\u00eda limpia que necesitamos, y, cierto es que, teni\u00e9ndolo tan cerca (es la estrella m\u00e1s cercana a nosotros), a\u00fan nos queda por desvelar muchos secretos que esconde. Pero ve\u00e1moslo desde otras perspectivas.<\/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=\"Un filamento gigante se adue\u00f1a del Sol\" width=\"330\" height=\"165\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSxxnUfkZqLmfPdiVRa9ysDXhXNaoVrska1XuoekmWQdM4GHTBY0L53gGlD5y8-TTwzlaM&amp;usqp=CAU\" alt=\"Erupci\u00f3n solar del 14 de marzo \u2013 Nuestroclima\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Capta NASA im\u00e1genes de 'plumas' en la corona del Sol \u2013 InsurgentePress\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/skycr.org\/wp-content\/uploads\/2023\/05\/solar.gif\" alt=\"Vistas en primer plano de chorros de part\u00edculas energ\u00e9ticas expulsados por  el Sol - SKYCR.ORG: NASA, exploraci\u00f3n espacial y noticias astron\u00f3micas\" width=\"629\" height=\"353\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Se han programado modelos donde la composici\u00f3n de la Corona del Sol ha sido alterada digitalmente y que, mediante la combinaci\u00f3n de 30 fotograf\u00edas se nos hace ver las perif\u00e9ricas olas y filamentos y, por mi parte, con el modelo por delante en la pantalla de mi ordenador, estoy viendo esa parte interior brillante de la corona (corona K), provocada por la luz del Sol difundida por <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>. Es la aut\u00e9ntica corona, al rev\u00e9s que la corona F, que es debida a la luz difundida por las part\u00edculas de polvo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/apod.nasa.gov\/apod\/image\/0202\/coronahole_020108eit.jpg\" alt=\"\" width=\"563\" height=\"489\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Debido a las velocidades extremadamente altas de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> libres (en promedio unos 10.000 Km\/s para una temperatura coronal de unos 2 millones de K, las <a href=\"#\" onclick=\"referencia('lineas de Fraunhofer',event); return false;\">l\u00edneas de Fraunhofer<\/a> del espectro fotosf\u00e9rico se encuentran difuminadas de manera que el espectro de la corona K es casi un puro continuo.<\/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;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/eltamiz.com\/images\/2007\/September\/corona.jpg\" alt=\"\" width=\"609\" height=\"600\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Ante la imagen de arriba y las figuras que est\u00e1n presenten en ese resplandor de la corona del Sol, estoy viendo la propiedad del espacio-tiempo en la que las leyes familiares de la geometr\u00eda no son aplicables en regiones donde los campos gravitacionales son intensos, como es el caso de la fuerza de Gravedad que produce la inmensa masa de nuestro Sol y, a su alrededor, el espacio se curva y el tiempo se distorsiona.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.ytimg.com\/vi\/OQA0X381OSY\/maxresdefault.jpg\" alt=\"Por qu\u00e9 es curva la geometr\u00eda del Universo? \u00bfSer\u00e1 la materia la  responsable? : Blog de Emilio Silvera V.\" width=\"588\" height=\"331\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general la geometr\u00eda del espacio-tiempo est\u00e1 \u00edntimamente relacionada con la distribuci\u00f3n de materia. En un espacio de s\u00f3lo dos dimensiones, como una l\u00e1mina de goma plana, la geometr\u00eda euclidea se aplica de manera que la suma de los \u00e1ngulos internos de un tri\u00e1ngulo en la l\u00e1mina es de 180\u00ba. Si colocamos un objeto masivo sobre la l\u00e1mina de goma, la l\u00e1mina se distorsionar\u00e1 y los caminos de los objetos que se muevan sobre ella se curvar\u00e1n. Esto es, en esencia, lo que ocurre en <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/1.bp.blogspot.com\/_OCmvGmXheGk\/TNHpS5tCUSI\/AAAAAAAAAS0\/_5GMGricK6I\/s1600\/ESQUEMA+DE+LA+CURVATURA+DEL+ESPACIO-TIEMPO.png\" alt=\"\" width=\"489\" height=\"379\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Es un hecho comprobado que, la presencia de grandes masas como la de planetas (La Tierra) o estrellas (El Sol), distorsionan el espacio y dibujan la geometr\u00eda del Universo gracias a la fuerza de Gravedad. As\u00ed nos lo explica la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> largamente comprobada.<\/p>\n<p style=\"text-align: justify;\">En los modelos cosmol\u00f3gicos m\u00e1s sencillos, basados en el universo de Friedman, la curvatura del espacio-tiempo est\u00e1 relacionada simplemente con la densidad media de materia, y se describe por una funci\u00f3n matem\u00e1tica exacta denominada m\u00e9trica de Robertson-Walker.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/_VbgSWJdVZKE\/SLVuKC55lbI\/AAAAAAAAKKY\/XLzm2OGLOoM\/s400\/HyperbolicParaboloid.png\" alt=\"\" width=\"266\" height=\"362\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0M\u00e9trica de Robert-Walker<\/strong><\/p>\n<p style=\"text-align: justify;\">Si un universo tiene una densidad mayor que la <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a>, se dice que tiene curvatura positiva, queriendo decir que el espacio tiempo est\u00e1 curvado sobre s\u00ed mismo, como la superficie de una esfera; la suma de los \u00e1ngulos de un tri\u00e1ngulo dibujados sobre la esfera es entonces mayor que 180\u00ba. Dicho universo tiene tama\u00f1o y vida finita; se trata de un universo cerrado.<\/p>\n<p style=\"text-align: justify;\">Un universo con menor densidad que la cr\u00edtica se dice que tiene curvatura negativa, como la superficie de una silla de montar, en la que la suma de los \u00e1ngulos de un tri\u00e1ngulo es menor que 180\u00ba. Dicho universo ser\u00eda infinito y se expandir\u00eda para siempre, se trata de un universo abierto. El Universo del <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>-de Sitter tiene <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a> y es, por consiguiente, especialmente plano (euclideo) e infinito tanto en el espacio como en el tiempo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/_js6wgtUcfdQ\/SkPituuabHI\/AAAAAAAAGTg\/AulTYMAgASU\/s400\/los_tres_tipos_de_Universo_posible.jpg\" alt=\"\" width=\"288\" height=\"264\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Como la distorsi\u00f3n del tiempo y la curvatura espacial no la podemos ver (s\u00f3lo se dejan sentir sus efectos) al ver la Imagen distorsionada de la Corona me vino a la mente la curvatura espaciotemporal que producen las grandes masas en el espacio circundante, y, de ah\u00ed llegue a los tres modelos del universo abierto, cerrado y plano que arriba quedan significados.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/resizer.glanacion.com\/resizer\/v2\/el-eclipse-total-de-sol-sera-el-proximo-8-de-LLVXH7QIKBGBFNDZ6BFJIWUEC4.jpg?auth=76357f47117322ca38d4720f5b7f38a0c73cfde312fc94be58b33cabdf3b7137&amp;width=1200&amp;quality=85&amp;smart=true&amp;height=675\" alt=\"Qu\u00e9 es la corona del Sol y c\u00f3mo se podr\u00e1 ver durante el eclipse total de sol  del 8 de abril de 2024 - LA NACION\" width=\"605\" height=\"340\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En realidad, lo que aqu\u00ed arriba estamos viendo es la corona visible en luz blanca,<strong> la Corona del Sol<\/strong> observada en longitudes de onda visibles durante los eclipses totales de Sol y con coron\u00f3grafos. La emisi\u00f3n en luz blanca tiene su origen en la luz de la fotosfera del Sol que se difunde por los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> libres (la corona K) y el polvo (la corona F). Una peque\u00f1a cantidad de luz visible procede de las l\u00edneas de emisi\u00f3n (la corona E).<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/liniguez.files.wordpress.com\/2011\/05\/fondo3.jpg\" alt=\"Espacio-tiempo curvo y los secretos del Universo : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">En presencia de grandes masas de materia, tales como planetas, estrellas y galaxias, est\u00e1 presente el fen\u00f3meno descrito por <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> en su teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, la curvatura del espacio\u2013tiempo, eso que conocemos como gravedad, una fuerza de atracci\u00f3n que act\u00faa entre todos los cuerpos y cuya intensidad depende de las masas y de las distancias que los separan; la <a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a> disminuye con el cuadrado. La gravitaci\u00f3n es la m\u00e1s d\u00e9bil de las cuatro fuerzas fundamentales de la naturaleza. Isaac <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> formul\u00f3 las leyes de la atracci\u00f3n gravitacional y mostr\u00f3 que un cuerpo se comporta gravitacionalmente como si toda su masa estuviera concentrada en su centro de gravedad. As\u00ed, pues, la <a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a> act\u00faa a lo largo de la l\u00ednea que une los centros de gravedad de las dos masas (como la Tierra y la Luna, por ejemplo).<\/p>\n<p style=\"text-align: justify;\">En la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, la gravitaci\u00f3n se interpreta como una distorsi\u00f3n del espacio que se forma alrededor de la masa que provoca dicha distorsi\u00f3n, cuya importancia ir\u00eda en funci\u00f3n de la importancia de la masa que distorsiona el espacio que, en el caso de estrellas con gran volumen y densidad, tendr\u00e1n una importancia considerable, igualmente, la fuerza de gravedad de planetas, sat\u00e9lites y grandes objetos cosmol\u00f3gicos, es importante.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/_Yvyh4LizYOM\/TMRZCu3sgpI\/AAAAAAAAAxE\/c00PJrkI8p0\/s1600\/galaxiaschoque.jpg\" alt=\"Existen enigmas en el Sol que debemos conocer : Blog de Emilio Silvera V.\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Esta fuerza es la responsable de tener cohesionado todo el universo, de hacer posible que existan las galaxias, los sistemas solares y que nosotros mismos tengamos bien asentados los pies a la superficie de nuestro planeta Tierra, cuya gravedad tira de nosotros para que as\u00ed sea.<\/p>\n<p style=\"text-align: justify;\">No obstante, a escala at\u00f3mica la <a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a> resulta ser unos 10<sup>40<\/sup>\u00a0veces m\u00e1s d\u00e9bil que la fuerza de atracci\u00f3n electromagn\u00e9tica, muy potente en el \u00e1mbito de la mec\u00e1nica cu\u00e1ntica donde las masas de las part\u00edculas son tan enormemente peque\u00f1as que la gravedad es despreciable.<\/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=\"Gravedad cu\u00e1ntica, pesando lo muy peque\u00f1o (Tercera parte) - Naukas\" width=\"232\" height=\"189\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQHa2brI7cNM3VH0RgZyuALl4fo_7cEdedo2A&amp;usqp=CAU\" alt=\"Teor\u00eda de cuerdas VS gravedad cu\u00e1ntica de bucles \u2013 Universo Cu\u00e1ntico\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ9RV87-MVvs2RQGC3Adtfx8VVUACt8UF2oHw&amp;usqp=CAU\" alt=\"ENCUENTRAN EVIDENCIAS DE GRAVEDAD CUANTICA EN ESTALLIDOS DE RAYOS GAMMA \u2013 UNIVERSITAM\" width=\"283\" height=\"188\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR1CuVGLYcCkcn1R5HNui003ok9H2GAbNUPfQ&amp;usqp=CAU\" alt=\"7. QFT sobre variedades curvas. Descomposici\u00f3n 3+1. Parte 1 - YouTube\" width=\"255\" height=\"191\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La gravitaci\u00f3n cu\u00e1ntica es la teor\u00eda en la que las interacciones gravitacionales entre los cuerpos son descritas por el intercambio de part\u00edculas elementales hipot\u00e9ticas denominadas <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>. El <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a> es el cuanto del campo gravitacional. Los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a> no han sido observados, aunque se presume que existen por analog\u00eda a los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> de luz.<\/p>\n<p style=\"text-align: justify;\">Cuando hablamos de la Corona del Sol nos estamos refiriendo a un gas altamente ionizado y extremadamente caliente (alrededor de los 2 millones de K) que rodea al Sol. Existen otras estrellas que tambi\u00e9n presentan coronas. La corona solar (como podemos comprobar arriba) son visible durante los eclipses totales como una regi\u00f3n blanca que se extiende varios radios solares, mostrando filamentos, penachos, plumas y burbujas o bucles.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/einsteinio.files.wordpress.com\/2007\/10\/2006figura06.jpg?w=364&amp;h=447\" alt=\"Corona Solar fotografiada durante un eclipse.\" \/><\/p>\n<p style=\"text-align: justify;\">La Corona solar es un misterio sin resolver<\/p>\n<p style=\"text-align: justify;\">La radiaci\u00f3n de la corona en luz blanca tiene componentes debidas a l\u00edneas de emisi\u00f3n (la corona E) a la difusi\u00f3n de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> (la corona K) y a part\u00edculas de polvo (la corona F). La extensi\u00f3n externa de la corona es el viento solar.<\/p>\n<p style=\"text-align: justify;\">Las im\u00e1genes de <a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a> de la corona solar muestran estructuras complejas con bucles cerca de los grupos de manchas solares, y cerca de los puntos brillantes de <a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a>, m\u00e1s peque\u00f1os. La emisi\u00f3n de <a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a>, adem\u00e1s de las l\u00edneas de emisi\u00f3n de los \u00e1tomos altamente ionizados (l\u00edneas coronales), indican que la temperatura es de unos 2 millones de K; pueden ser encontradas temperaturas incluso mayores de 4 millones K en las condensaciones coronales.<\/p>\n<p style=\"text-align: justify;\">Los campos magn\u00e9ticos con una intensidad de 10<sup>3<\/sup>\u00a0tesla, gobiernan la forma de la corona. Los campos magn\u00e9ticos forman bucles cerrados en las regiones activas, y en la mayor parte de la corona tranquila (es decir, regiones no activas), si bien en los agujeros coronales las l\u00edneas de campo magn\u00e9ticos son abiertas y se extienden por el espacio, no volviendo al Sol.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/solar-center.stanford.edu\/images\/vojto1_pub_eclipse.jpg\" target=\"_blank\" rel=\"noopener\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/solar-center.stanford.edu\/images\/vojto1_pub_eclipse.jpg\" alt=\"\" width=\"604\" height=\"430\" \/><\/a><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Por el momento, se desconoce como se calienta la corona, aunque el mecanismo probablemente est\u00e1 conectado con los fuertes campos magn\u00e9ticos all\u00ed presentes. De todas las maneras de millones de K en la corona a 5.770 K en la superficie, 4.400 K en el m\u00ednimo de temperatura de la fotosfera y, una cromosfera de 20.000 K, nos da a entender que existe un aumento de temperatura con la altitud \u2013en la regi\u00f3n de transici\u00f3n- hacia la corona donde la tempera llega al m\u00e1ximo antes expresado de millones de K.<\/p>\n<p style=\"text-align: justify;\">Est\u00e1 claro que, tambi\u00e9n sobre el Sol debemos procurar profundizar en esas lagunas que se forman en nuestro entendimiento de los fen\u00f3menos que all\u00ed ocurren y, la temperatura de la Corana Solar, es una de ellas.<\/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=\"Diez datos sorprendentes que probablemente no sab\u00edas del Sol: quema la masa equivalente a un mill\u00f3n de elefantes por segundo\" width=\"525\" height=\"327\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">El Sol quema la masa de un mill\u00f3n de elefantes por segundo, es decir, el equivalente a cuatro millones de toneladas de Hidr\u00f3geno.<\/p>\n<p style=\"text-align: justify;\">La enorme presi\u00f3n gravitatoria en el interior del Sol supera la repulsi\u00f3n electrost\u00e1tica entre los n\u00facleos de hidr\u00f3geno (<a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>) y los obliga a acercarse.\u00a0Se fusionan hasta convertirse en n\u00facleos de helio.<\/p>\n<p style=\"text-align: justify;\">Cada kilogramo de hidr\u00f3geno consumido por el Sol libera la misma energ\u00eda que una bomba de hidr\u00f3geno de 1 megat\u00f3n.<\/p>\n<p style=\"text-align: justify;\">Una erupci\u00f3n solar de gran tama\u00f1o contiene suficiente energ\u00eda como\u00a0para asegurar el suministro en Estados Unidos durante 100.000 a\u00f1os.<\/p>\n<p style=\"text-align: justify;\">El Sol tiene un potente campo magn\u00e9tico que se retuerce y se enrolla, y a veces arroja al espacio gigantescas nubes de <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>. Una explosi\u00f3n registrada el 28 de octubre de 2010, por ejemplo,\u00a0lanz\u00f3 al espacio un tornado de <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a> de 350.000 km.<\/p>\n<p style=\"text-align: justify;\">El Sol contiene el 98,8% de la masa total del Sistema Solar. El otro 1,2% en su mayor parte corresponde a J\u00fapiter.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Cu\u00e1ndo y c\u00f3mo morir\u00e1 el Sistema Solar?\" width=\"225\" height=\"135\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"La Muerte del Sol C\u00f3mo y Cuando Ser\u00e1 - AreaCiencias\" width=\"383\" height=\"137\" \/><\/p>\n<p>&nbsp;<\/p>\n<h2 style=\"text-align: justify;\">Tiene una vida aproximada de 10.000 millones de a\u00f1os, y se encuentra en el ecuador de su vida. Cuando su combustible se est\u00e9 agotando, se hinchar\u00e1 y nos engullir\u00e1 a todos.\u00a0Para entonces ya deber\u00edamos haber encontrado otro planeta donde residir.<\/h2>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Nadie dir\u00eda que con este consumo tan alto de hidr\u00f3geno por segundo, el Sol pudiera durar mucho tiempo, pero es que ese c\u00e1lculo no tiene en cuenta el enorme tama\u00f1o del Sol. Su masa totaliza 2.200.000.000.000.000. 000.000.000.000 (m\u00e1s de dos mil cuatrillones) de toneladas. Un 53% de esta masa es hidr\u00f3geno, lo cual significa que el Sol contiene en la actualidad una cantidad de 1.166.000.000.000.000.000.0000.0000.000 toneladas.<\/p>\n<p style=\"text-align: justify;\">Para completar datos dir\u00e9 que el resto de la masa del Sol es casi todo helio. Menos del 0\u20191 por 100 de su masa est\u00e1 constituido por \u00e1tomos m\u00e1s complicados que el helio. El helio es m\u00e1s compacto que el hidr\u00f3geno. En condiciones id\u00e9nticas, un n\u00famero dado de \u00e1tomos de helio tiene una masa cuatro veces mayor el mismo n\u00famero de \u00e1tomos de hidr\u00f3geno. O dicho de otra manera: una masa dada de helio ocupa menos espacio que la misma masa de hidr\u00f3geno. En funci\u00f3n del volumen \u2013 el espacio ocupado \u2013, el Sol es hidr\u00f3geno en un 80 por ciento.<\/p>\n<p style=\"text-align: justify;\">Si suponemos que el Sol fue en origen todo hidr\u00f3geno, que siempre ha convertido hidr\u00f3geno en helio al ritmo dicho de 654 millones de toneladas por segundo y que lo seguir\u00e1 haciendo hasta el final, se calcula que ha estado radiando desde hace unos 4.000 millones de a\u00f1os y que seguir\u00e1 haci\u00e9ndolo durante otros cinco mil millones de a\u00f1os m\u00e1s.<\/p>\n<p style=\"text-align: justify;\">Pero las cosas no son tan simples. El Sol es una estrella de segunda generaci\u00f3n, constituida a partir de gas y polvo c\u00f3smico desperdigado por estrellas que se hab\u00edan quemado y explotado miles de millones de a\u00f1os atr\u00e1s. As\u00ed pues, la materia prima del Sol conten\u00eda ya mucho helio desde el principio, lo que nos lleva a pensar que el final puede estar algo m\u00e1s cercano.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"5. Balance de radiaci\u00f3n neta | Temas de Ecologia\" width=\"222\" height=\"188\" \/><img decoding=\"async\" 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\" alt=\"Todo lo que debes saber sobre la radiaci\u00f3n solar | Meteorolog\u00eda en Red\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"El Sol fuente b\u00e1sica de la energ\u00eda - Enciclopedia Medioambiental\" width=\"186\" height=\"185\" \/><img decoding=\"async\" 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\" alt=\"Glosario: Balance de energ\u00eda - Definici\u00f3n\" \/><img decoding=\"async\" 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\" alt=\"CARACTER\u00cdSTICAS DE LA RADIACI\u00d3N SOLAR - IDEAM\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0 La radiaci\u00f3n solar incide en la Tierra y produce una serie de fen\u00f3menos que contribuyen a que las cosas sean tal como las podemos ver<\/p>\n<p style=\"text-align: justify;\">Por otra parte, el Sol no continuar\u00e1 radiando exactamente al mismo ritmo que ahora. El hidr\u00f3geno y el helio no est\u00e1n perfectamente entremezclados. El helio est\u00e1 concentrado en el n\u00facleo central y la reacci\u00f3n de fusi\u00f3n se produce en la superficie del n\u00facleo.<\/p>\n<p style=\"text-align: justify;\">La complejidad que encierra los mecanismos de una simple estrella es tan profunda que, para conocer los entresijos de la m\u00e1s cercana a nosotros (el Sol, del que por cierto depende la vida en la Tierra), necesitamos investigar m\u00e1s, hacer nuevos modelos y nuevas observaciones que, a trav\u00e9s de sondas espaciales rob\u00f3ticas nos puedan decir lo que realmente all\u00ed ocurre.<\/p>\n<p style=\"text-align: justify;\">Fuente: Isaac Asimov y alguna otra.<\/p>\n<p><strong>Publica: Emilio Silvera V.<\/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%2F2026%2F03%2F15%2Fexisten-enigmas-en-el-sol-que-debemos-conocer-5%2F&amp;title=Existen+enigmas+en+el+Sol+que+debemos+conocer' 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; 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Pero ve\u00e1moslo desde otras [&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\/26324"}],"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=26324"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26324\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=26324"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=26324"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=26324"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}