{"id":690,"date":"2021-12-27T09:45:16","date_gmt":"2021-12-27T08:45:16","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=690"},"modified":"2021-12-27T09:45:49","modified_gmt":"2021-12-27T08:45:49","slug":"sobre-el-modelo-estandard-de-la-fisica","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/12\/27\/sobre-el-modelo-estandard-de-la-fisica\/","title":{"rendered":"Sobre el Modelo Est\u00e1ndard de la F\u00edsica"},"content":{"rendered":"<p style=\"text-align: justify;\">Puedo ver los \u00e1tomos, los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> y, en su interior, los diminutos <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> enfangados en un mar de <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>. Pensar que esas peque\u00f1as cositas son capaces (con la ayuda de las fuerzas fundamentales de la Naturaleza) de construir todo lo que podemos ver&#8230;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/4.bp.blogspot.com\/-Ppnex3bSgso\/TbBmTHhdGxI\/AAAAAAAAALQ\/DSGLwM4Z4HU\/s1600\/mar%2Bnocturno.png\" alt=\"\" width=\"470\" height=\"356\" \/><\/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 Me resulta, siempre sorprendente. \u00a1Qu\u00e9 maravilla!<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">Claro que, todo eso es posible, por el hecho de que, dicha imagen, me es muy familiar. Creo que cada uno construir\u00e1 sus propias im\u00e1genes conforme \u00e9l las vea a partir de las ecuaciones o bien de c\u00f3mo las form\u00f3 en su mente a partir de sus lecturas o explicaciones o\u00eddas en charlas cient\u00edficas.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.physlink.com\/news\/images\/ACFDB2.jpg\" alt=\"The Nobel Prize in Physics for 2004 Announced\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"David_Gross (@David_Gross01) \/ Twitter\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Cuando entraron en escena David Politzer, de Harvard, y Davil Gross y Frank Wilczek, de Princeton, el panorama de lo que ocurr\u00eda en el interior del n\u00facleo, se aclar\u00f3 bastante. Ellos, descubrieron algo que llamaron <span style=\"text-decoration: underline;\"><a href=\"#\" onclick=\"referencia('asintotica libertad',event); return false;\">libertad asint\u00f3tica<\/a><\/span>. Asint\u00f3tico significa, burdamente, \u201cque se acerca cada vez m\u00e1s, pero no toca nunca\u201d. Los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, seg\u00fan descubrieron los tres, tienen <a href=\"#\" onclick=\"referencia('asintotica libertad',event); return false;\">libertad asint\u00f3tica<\/a>. La interacci\u00f3n fuerte se debilita m\u00e1s y m\u00e1s a medida que un <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> se aproxima a otro. Esto significa parad\u00f3jicamente, que cuando los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> est\u00e1n muy juntos se portan casi como si fuesen libres. Pero cuando se apartan, las fuerzas se hacen efectivamente mayores. Las distancias cortas suponen energ\u00edas altas, as\u00ed que la interacci\u00f3n fuerte se debilita a altas energ\u00edas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" 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alt=\"Fuerzas fundamentales de la Naturaleza: Fuerza Nuclear Fuerte\" \/><\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/upload.wikimedia.org\/math\/1\/f\/b\/1fb8c54710873c7ecdecb49510549312.png\" alt=\"\\beta_1(\\alpha) = { \\alpha^2 \\over \\pi} \\left( -{11N \\over 6} + {n_f \\over 3} \\right) \" width=\"235\" height=\"47\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">donde\u00a0\u03b1\u00a0es el equivalente en la teor\u00eda de la constante de estructura fuina, <em>g<\/em><sup>2<\/sup> \/ (4\u03c0)\u00a0en las unidades preferidas por los f\u00edsicos de part\u00edculas. Si esta funci\u00f3n es negativa, la teor\u00eda es asint\u00f3ticamente libre. Para SU(3), el grupo <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> de la carga de color de QCD, la teor\u00eda es por lo tanto asint\u00f3ticamente libre si hay 16 o menos sabores de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. Pero sigamos&#8230;<\/p>\n<p style=\"text-align: justify;\">Esto es justo lo contrario de lo que pasa con la fuerza el\u00e9ctrica.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Fuerzas fundamentales\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">A\u00fan m\u00e1s importante era que la interacci\u00f3n fuerte necesitase una part\u00edcula mensajera, como las otras fuerzas y, en alguna parte le dieron al mensajero el nombre de <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">glu\u00f3n<\/a> (de las ingles Blue, pegamento).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"STRONG-2020: el nuevo proyecto europeo en la vanguardia de los estudios  sobre la interacci\u00f3n fuerte | CPAN - Centro Nacional de F\u00edsica de  Part\u00edculas, Astropart\u00edculas y Nuclear\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQgXTisC99UYQaBwlaU9j5ozpXZsl8MKDnogA&amp;usqp=CAU\" alt=\"Interacciones extremas: La fuerza m\u00e1s fuerte \u2013 Instituto Carlos I de F\u00edsica  Te\u00f3rica y Computacional\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">A todo esto, lleg\u00f3 Murray Gell-Mann con sus <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> para completar el panorama, adjudic\u00f3 a estas diminutas part\u00edculas color y sabor (nada que ver con el gusto y los colores reales) y lleg\u00f3 la teor\u00eda denominada cromo-din\u00e1mica cu\u00e1ntica. Todo aquello dio mucho que hablar y mucho trabajo a los te\u00f3ricos y experimentadores y, al entrar en los a\u00f1os ochenta, se hab\u00eda dado ya con todas las part\u00edculas de la materia (los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> y los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a>), y ten\u00edamos las part\u00edculas mensajeras, o <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>, de las tres fuerzas, a excepci\u00f3n de la Gravedad.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/8\/87\/Murray_Gell-Mann.jpg\/250px-Murray_Gell-Mann.jpg\" alt=\"Murray Gell-Mann.jpg\" width=\"250\" height=\"291\" \/><\/p>\n<p style=\"text-align: center;\"><em>Murray Gell-Mann<\/em><\/p>\n<p class=\"MsoNormal\" style=\"margin: 0cm 0cm 0pt; text-align: center;\"><span style=\"font-family: &amp;amp;\"><span style=\"font-size: small;\">MATERIA<\/span><\/span><\/p>\n<p class=\"MsoNormal\" style=\"margin: 0cm 0cm 0pt; text-align: center;\">\n<p class=\"MsoNormal\" style=\"margin: 0cm 0cm 0pt; text-align: center;\">\n<p class=\"MsoNormal\" style=\"margin: 0cm 0cm 0pt; text-align: center;\">\n<table style=\"margin: auto;\" border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr style=\"mso-yfti-irow: 0; mso-yfti-firstrow: yes;\">\n<td style=\"padding: 0cm 5.4pt; width: 460.55pt; background-color: transparent; border: 1pt solid windowtext;\" valign=\"top\" width=\"614\">\n<p class=\"MsoNormal\" style=\"margin: 0cm 0cm 0pt; tab-stops: 1.0cm right 10.0cm;\"><span style=\"font-family: &amp;amp;\"><span style=\"font-size: small;\">PrimeraSegundaTercera\u00a0<\/span><\/span><span style=\"font-size: small;\">Generaci\u00f3n<\/span><\/p>\n<\/td>\n<\/tr>\n<tr style=\"mso-yfti-irow: 1; mso-yfti-lastrow: yes;\">\n<td style=\"border-right: 1pt solid windowtext; padding: 0cm 5.4pt; width: 460.55pt; background-color: transparent; border: medium 1pt 1pt none solid solid #ffffff windowtext windowtext;\" valign=\"top\" width=\"614\">\n<p class=\"MsoNormal\" style=\"margin: 0cm 0cm 0pt; tab-stops: 33.75pt;\"><span style=\"font-family: &amp;amp;\"><span style=\"font-size: small;\">uct ?<\/span><\/span><\/p>\n<p class=\"MsoNormal\" style=\"margin: 0cm 0cm 0pt; tab-stops: 33.75pt;\"><span style=\"font-family: &amp;amp; amp; mso-ansi-language: EN-GB;\"><span style=\"font-size: small;\">dsb<\/span><\/span><\/p>\n<p class=\"MsoNormal\" style=\"margin: 0cm 0cm 0pt; tab-stops: 33.75pt;\"><span style=\"font-family: &amp;amp; amp; mso-ansi-language: EN-GB;\"><span style=\"font-size: small;\">Son los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> up, down, charmed, strange, top y bottom<\/span><\/span><\/p>\n<p class=\"MsoNormal\" style=\"margin: 0cm 0cm 0pt; tab-stops: 33.75pt;\"><span style=\"font-family: &amp;amp;\"><span style=\"font-size: small;\">Los Leptones son: <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a> y <a href=\"#\" onclick=\"referencia('particula tau',event); return false;\">tau<\/a> con sus <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> asociados.<\/span><\/span><\/p>\n<p class=\"MsoNormal\" style=\"margin: 0cm 0cm 0pt; tab-stops: 33.75pt;\"><span style=\"font-family: &amp;amp;\"><span style=\"font-size: small;\"><span style=\"text-decoration: underline;\">FUERZAS<\/span><\/span><\/span><\/p>\n<p class=\"MsoNormal\" style=\"margin: 0cm 0cm 0pt; tab-stops: 33.75pt;\"><span style=\"font-size: small;\"><span style=\"font-family: &amp;amp;\">Los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> Gauge: <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> (y) electromagnetismo w<sup>+<\/sup> w<sup>&#8211;<\/sup> z<\/span><sup><span style=\"font-family: Symbol; mso-ascii-font-family: 'Comic Sans MS'; mso-hansi-font-family: 'Comic Sans MS'; mso-char-type: symbol; mso-symbol-font-family: Symbol;\"><span style=\"mso-char-type: symbol; mso-symbol-font-family: Symbol;\">\u00b0<\/span><\/span><\/sup><span style=\"font-family: &amp;amp;\"> interacci\u00f3n d\u00e9bil ocho <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> interacci\u00f3n fuerte<\/span><\/span><\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">La familia de los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> est\u00e1 compuesta por el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a> y <a href=\"#\" onclick=\"referencia('particula tau',event); return false;\">tau<\/a> con sus correspondientes <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Lept\u00f3n - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSnKZwZ-E_B3zIVtsTLGAKJLJPoKSt9iQs1bg&amp;usqp=CAU\" alt=\"Archivo:Interacciones del modelo est\u00e1ndar de la f\u00edsica de particulas.png -  Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTRkklUGcTfOSS2xF_5w5SCr5YLcWW8G5JUmw&amp;usqp=CAU\" alt=\"13050104fuerzasuniverso\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">As\u00ed qued\u00f3 pr\u00e1cticamente completo el llamado modelo est\u00e1ndar que describe las part\u00edculas que forman la materia conocida y las fuerzas que intervienen e interaccionan con ellas. La gravedad, qued\u00f3 <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>da en la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00bfPor qu\u00e9 es incompleto el modelo est\u00e1ndar? Una carencia era que no se hubiese visto todav\u00eda el <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> top que, por fin fue localizado en Europa en 1005. Otra la ausencia de una de las cuatro fuerzas fundamentales, la Gravedad. Otro defecto est\u00e9tico es que no es lo bastante simple; deber\u00eda parecerse m\u00e1s a la tierra, aire, fuego y agua, de Emp\u00e9docles. Hay demasiados par\u00e1metros y demasiados controles que ajustar.<\/p>\n<p style=\"text-align: justify;\">Necesitamos una nueva teor\u00eda que sea menos complicada, m\u00e1s sencilla y bella, sin vericuetos intrincados que salvar, con la limpieza y serena majestad de la teor\u00eda de la Gravedad que, con enorme simpleza y aplicando principios naturales, trata los temas m\u00e1s profundos del Universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/5\/5f\/HubbleDeepField.800px.jpg\/594px-HubbleDeepField.800px.jpg\" alt=\"\" width=\"594\" height=\"600\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfCu\u00e1ntos misterios nos estar\u00e1 escondiendo esta imagen del Universo profundo? Esperemos que continu\u00e9 desarroll\u00e1ndose la teor\u00eda de cuerdas y que, como parece, incluya todas las fuerzas, todas las part\u00edculas y, en fin, todos los par\u00e1metros que dan sentido al Universo.<\/p>\n<p style=\"text-align: justify;\">A todo esto y como la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> est\u00e1 perdida, el <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> no sabemos a ciencia cierta si tiene alguna masa, el <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a> se esconde y no se ha detectado directamente, y muchos de los n\u00fameros que nos hacen falta conocer los tenemos de forma imprecisa. Por ejemplo, como os dec\u00eda,\u00a0 no sabemos si los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> tienen alguna masa en reposo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.lhc-closer.es\/webapp\/files\/1435504516_d949b20791cebc71d11b1b4f7d8ee4ec.jpg\" alt=\"Acerc\u00e1ndonos al LHC - Violaci\u00f3n CP\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR9Pw9bepUSm9zlY9CpZdAStTcxoucnLUOpLFNMVLudlx_7HUrLWmT72LUGkEPU0mlQWTI&amp;usqp=CAU\" alt=\"Simetria CP \u2013 Wikip\u00e9dia, a enciclop\u00e9dia livre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;\u00bfQu\u00e9 es\u00a0<strong>la violaci\u00f3n<\/strong>\u00a0de\u00a0<strong>CP<\/strong>? La\u00a0<strong>simetr\u00eda CP<\/strong>\u00a0establece que las leyes de la f\u00edsica tendr\u00edan que ser iguales si se intercambian las part\u00edculas y las antipart\u00edculas (<strong>simetr\u00eda<\/strong>\u00a0C), y derecha e izquierda (<strong>simetr\u00eda<\/strong>\u00a0P).&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Tenemos que saber c\u00f3mo la violaci\u00f3n de la simetr\u00eda CP (el proceso que origin\u00f3 la materia) aparece, y, lo que es m\u00e1s importante, hemos de introducir un nuevo fen\u00f3meno, al que llamamos campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, para preservar la coherencia matem\u00e1tica del modelo est\u00e1ndar. La idea de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, y su part\u00edcula asociada, el <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a> de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, cuenta en todos los problemas que he mencionado antes. Parece, con tantos par\u00e1metros imprecisos (19) que, el modelo est\u00e1ndar se mueve bajo nuestros pies.<\/p>\n<p style=\"text-align: justify;\">Entre los te\u00f3ricos, el casamiento de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y la teor\u00eda cu\u00e1ntica es el problema central de la f\u00edsica moderna. A los esfuerzos te\u00f3ricos que se realizan con ese prop\u00f3sito se les llama \u201csuper-gravedad\u201d, \u201cs\u00faper-simetr\u00eda\u201d, \u201csupercuerdas\u201d \u201c<a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>\u201d o, en \u00faltimo caso, \u201cteor\u00eda de todo o gran teor\u00eda unificada\u201d.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Teor\u00eda del todo o teor\u00eda unificada\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Supergravedad : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/www.blogodisea.com\/wp-content\/uploads\/2009\/12\/teoria-supercuerdas-superstring.jpg\" alt=\"teoria supercuerdas superstring\" width=\"400\" height=\"400\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Como pod\u00e9is ver en las diferentes im\u00e1genes, cuando no sabemos, es nuestra imaginaci\u00f3n la que libremente dibuja lo que su mente le dicta y, de esa manera, creamos mundos diferentes que pretenden representar lo que nuestras ideas nos dictan. Al igual que dentro de un \u00e1tomo hay n\u00facleos, y dentro de estos, hay Quarks, lo m\u00e1s natural es pensar que esa evoluci\u00f3n seguir\u00e1 hacia algo m\u00e1s peque\u00f1o sucesivamente. Si la teor\u00eda de las supercuerdas fuese cierta, existir\u00edan otras dimensiones m\u00e1s peque\u00f1as que un \u00e1tomo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Perelman, el ser humano m\u00e1s inteligente | elmundo.es\" \/><img decoding=\"async\" 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\" alt=\"Matem\u00e1ticos\/as influyentes: Grigori Perelman \u2013 Impulso Informativo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">Grigori Perelman: Que no quiso venir a recoger un premio de un mill\u00f3n de d\u00f3lares por resolver la problema de Poincar\u00e9. Vive en un piso de 60 m\/2 con su madre en San Petersburgo y sale a pasear o al campo con un canastito a buscar setas.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Ah\u00ed tenemos unas matem\u00e1ticas ex\u00f3ticas que ponen de punta hasta los pelos de las cejas de algunos de los mejores matem\u00e1ticos del mundo (\u00bfy Perelman? \u00bfPor qu\u00e9 nos se ha implicado?).Hablan de 10, 11 y 26 dimensiones, siempre, todas ellas espaciales menos una que es la temporal. Vivimos en cuatro: tres de espacio (este-oeste, norte-sur y arriba-abajo) y una temporal. No podemos, ni sabemos o no es posible instruir, en nuestro cerebro (tambi\u00e9n tridimensional), ver m\u00e1s dimensiones. Pero llegaron Kaluza y Klein y compactaron, en la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a> las dimensiones que no pod\u00edamos ver. \u00a1Problema solucionado!<\/p>\n<p style=\"text-align: justify;\">Los f\u00edsicos te\u00f3ricos fueron perturbados por la existencia de cinco diferentes teor\u00edas de cuerdas. Esto aconteci\u00f3 bajo la denominada segunda revoluci\u00f3n de las super-cuerdas en los a\u00f1os 1990 donde fueron descubiertas las 5 teor\u00edas de cuerdas, siendo diferentes casos l\u00edmite de una \u00fanica teor\u00eda: la Teor\u00eda M.<\/p>\n<p style=\"text-align: justify;\">\n<table style=\"margin: auto;\" border=\"1\" cellspacing=\"1\" cellpadding=\"1\" bgcolor=\"#ccffcc\">\n<tbody>\n<tr bgcolor=\"#ffffff\">\n<th colspan=\"3\">Teor\u00eda de Cuerdas<\/th>\n<\/tr>\n<tr>\n<th>Tipos<\/th>\n<th>Dimensiones Espaciales<\/th>\n<th>Detalles<\/th>\n<\/tr>\n<tr>\n<th>Bosonica<\/th>\n<td align=\"center\">26<\/td>\n<td bgcolor=\"#ffffcc\">Solo\u00a0<a title=\"Bos\u00f3n\" href=\"http:\/\/portalhispanos.com\/wiki\/Bos%C3%B3n\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a> no\u00a0<a title=\"Fermi\u00f3n\" href=\"http:\/\/portalhispanos.com\/wiki\/Fermi%C3%B3n\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a>, significa solo fuerzas, no materia, con cuerdas abiertas y cerradas; mayor defecto: una\u00a0<a title=\"Part\u00edcula elemental\" href=\"http:\/\/portalhispanos.com\/wiki\/Part%C3%ADcula_elemental\">particula<\/a> con masa imaginaria llamada\u00a0<a title=\"Taqui\u00f3n\" href=\"http:\/\/portalhispanos.com\/wiki\/Taqui%C3%B3n\">taqui\u00f3n<\/a><\/td>\n<\/tr>\n<tr>\n<th>I<\/th>\n<td align=\"center\">10<\/td>\n<td bgcolor=\"#ffffcc\"><a title=\"Supersimetr\u00eda\" href=\"http:\/\/portalhispanos.com\/wiki\/Supersimetr%C3%ADa\">Supersimetr\u00eda<\/a> entre fuerza y materia, con cuerdas abiertas y cerradas, libre de taquiones, grupo de simetr\u00eda\u00a0<a title=\"Grupo especial ortogonal\" href=\"http:\/\/portalhispanos.com\/wiki\/Grupo_especial_ortogonal\">SO(32)<\/a><\/td>\n<\/tr>\n<tr>\n<th>IIA<\/th>\n<td align=\"center\">10<\/td>\n<td bgcolor=\"#ffffcc\"><a title=\"Supersimetr\u00eda\" href=\"http:\/\/portalhispanos.com\/wiki\/Supersimetr%C3%ADa\">Supersimetr\u00eda<\/a> entre fuerza y materia, solo con cuerdas cerradas, libre de taquiones,\u00a0<a title=\"Fermi\u00f3n\" href=\"http:\/\/portalhispanos.com\/wiki\/Fermi%C3%B3n\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a> sin masa que giran a ambas direcciones<\/td>\n<\/tr>\n<tr>\n<th>IIB<\/th>\n<td align=\"center\">10<\/td>\n<td bgcolor=\"#ffffcc\"><a title=\"Supersimetr\u00eda\" href=\"http:\/\/portalhispanos.com\/wiki\/Supersimetr%C3%ADa\">Supersimetr\u00eda<\/a> entre fuerza y materia, solo con cuerdas cerradas, libre de taquiones.\u00a0<a title=\"Fermi\u00f3n\" href=\"http:\/\/portalhispanos.com\/wiki\/Fermi%C3%B3n\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a> sin masa que giran en una sola direcci\u00f3n<\/td>\n<\/tr>\n<tr>\n<th>HO<\/th>\n<td align=\"center\">10<\/td>\n<td bgcolor=\"#ffffcc\"><a title=\"Supersimetr\u00eda\" href=\"http:\/\/portalhispanos.com\/wiki\/Supersimetr%C3%ADa\">Supersimetr\u00eda<\/a> entre fuerza y materia, solo con cuerdas cerradas, libre de taquiones,\u00a0<a title=\"Cuerda heter\u00f3tica\" href=\"http:\/\/portalhispanos.com\/wiki\/Cuerda_heter%C3%B3tica\">heter\u00f3tica<\/a>, difieren entre cuerdas de movimiento derecho e izquierdo, grupo de simetr\u00eda es\u00a0<a title=\"Grupo especial ortogonal) (a\u00fan no redactado)\" href=\"http:\/\/portalhispanos.com\/w\/index.php?title=Grupo_especial_ortogonal%29&amp;action=edit&amp;redlink=1\">SO(32)<\/a><\/td>\n<\/tr>\n<tr>\n<th>HE<\/th>\n<td align=\"center\">10<\/td>\n<td bgcolor=\"#ffffcc\"><a title=\"Supersimetr\u00eda\" href=\"http:\/\/portalhispanos.com\/wiki\/Supersimetr%C3%ADa\">Supersimetr\u00eda<\/a> entre fuerza y materia, solo con cuerdas cerradas, libre de taquiones,\u00a0<a title=\"Cuerda heter\u00f3tica\" href=\"http:\/\/portalhispanos.com\/wiki\/Cuerda_heter%C3%B3tica\">heter\u00f3tica<\/a>, difieren entre cuerdas de movimiento derecho e izquierdo, grupo de simetr\u00eda\u00a0<a title=\"E8 (matem\u00e1ticas)\" href=\"http:\/\/portalhispanos.com\/wiki\/E8_%28matem%C3%A1ticas%29\"><em>E<\/em><sub>8<\/sub>\u00d7<em>E<\/em><sub>8<\/sub><\/a><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">\u00bfQui\u00e9n puede ir a la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a> para verlas?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"La Teor\u00eda de la Relatividad: Las escalas de Planck\" \/><img decoding=\"async\" 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\" alt=\"F\u00edsica en tu bolsillo - \u00a1Unidades de Planck b\u00e1sicas! Al dar valor 1 a las  cinco constantes fundamentales, las unidades de tiempo, longitud, masa,  carga y temperatura se definen as\u00ed: | Facebook\" \/><\/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 Las unidades de Planck<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La puerta de las dimensiones m\u00e1s altas qued\u00f3 abierta y, a los te\u00f3ricos, se les regal\u00f3 una herramienta maravillosa. En el Hiperespacio, todo es posible. Hasta el matrimonio de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y la mec\u00e1nica cu\u00e1ntica, all\u00ed si es posible encontrar esa so\u00f1ada teor\u00eda de la Gravedad cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">As\u00ed que, los te\u00f3ricos, se han embarcado a la b\u00fasqueda de un objetivo audaz: buscan una teor\u00eda que describa la simplicidad primigenia que reinaba en el intento calor del universo en sus primeros tiempos, una teor\u00eda carente de par\u00e1metros, donde est\u00e9n presentes todas las respuestas.\u00a0 Todo debe ser contestado a partir de una ecuaci\u00f3n b\u00e1sica.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/3.bp.blogspot.com\/_FQGdlgfwKVI\/TPfOL04dhpI\/AAAAAAAABn4\/M4y1hyFnECg\/s1600\/teoria+de+las+cuerdas.gif\" alt=\"\" width=\"378\" height=\"302\" \/><\/p>\n<p style=\"text-align: justify;\">En el fondo de la Teor\u00eda de Supercuerdas, subyace una teor\u00eda cu\u00e1ntica de la Gravedad, y, sonriente <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> (all\u00ed donde est\u00e9), ver\u00e1 como de su original trabajo, emerge \u00e9ste m\u00e1s moderno que, por sus avanzados conceptos, a\u00fan es pronto para que puedan caer en nuestras ignorantes manos. \u00bfQu\u00e9 har\u00edamos con adelantos tan avanzados en nuestra actual situaci\u00f3n en la que, en realidad, no estamos lo suficientemente evolucionados como para saber manejar ciertas cuestiones que nos hablan de cosas muy ser\u00edas y de conocimientos muy profundos&#8230;demasiado para este momento.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTxCZaa50g71-GPloPqJsDr5e5dMHIU0jMRJg&amp;usqp=CAU\" alt=\"La teor\u00eda de cuerdas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfD\u00f3nde radica el problema? Verificarla requerir\u00eda una energ\u00eda de 10<sup>19<\/sup>\u00a0GeV que es imposible obtener<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El problema est\u00e1 en que la \u00fanica teor\u00eda candidata no tiene conexi\u00f3n directa con el mundo de la observaci\u00f3n, o no lo tiene todav\u00eda si queremos expresarnos con propiedad. La energ\u00eda necesaria para ello, no la tiene ni el nuevo acelerador de part\u00edculas LHC, el m\u00e1s potente del que disponemos en la actualidad y que algunos (ilusos) cre\u00edan que podr\u00eda traernos el fin del mundo (que no pocos lo dejaron en el 2,012 de la profec\u00eda de los Mayas.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTdA17liGeGDje9g-_PQWsC8anAvbTVz5YV8w&amp;usqp=CAU\" alt=\"Qu\u00e9 es la teor\u00eda de cuerdas? \u2013 Ciencia de Sof\u00e1\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">La verdad es que, la teor\u00eda que ahora tenemos, el Modelo Est\u00e1ndar, concuerda de manera exacta con todos los datos a bajas energ\u00edas y contesta cosas sin sentido a altas energ\u00edas.<\/p>\n<p style=\"text-align: justify;\">\u00a1Necesitamos algo m\u00e1s avanzado (tengo muchas esperanzas en una teor\u00eda (interacci\u00f3n Luz-Luz fuerte\u2026) que, de salir como la piensa su autor, podr\u00eda darnos muchas alegr\u00edas y, desde luego, contestar\u00eda a muchas preguntas planteadas que hasta el momento nadie ha sabido contestar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El Bos\u00f3n de Higgs o Part\u00edcula de Higgs - (Explicaci\u00f3n Breve). - YouTube\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Todo lo que observamos en la naturaleza tiene una propiedad llamada masa. Incluso el aire del ambiente tiene un peso dado por su masa. Sin embargo, a pesar de que es un concepto que manejamos a diario, los cient\u00edficos todav\u00eda no se ponen de acuerdo en qu\u00e9 es lo que hace que los objetos tengan masa. Aqu\u00ed es donde entra el Boson de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>.<\/p>\n<p style=\"text-align: justify;\">Se ha dicho que la funci\u00f3n de la part\u00edcula de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> es la de dar masa a las otras part\u00edculas. Cuando su autor lanz\u00f3 la idea al mundo, result\u00f3 adem\u00e1s de nueva muy extra\u00f1a. El secreto de todo radica en conseguir la simplicidad: el \u00e1tomo resulto ser complejo lleno de esas infinitesimales part\u00edculas electromagn\u00e9ticas que bautizamos con el nombre de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, result\u00f3 que ten\u00eda un n\u00facleo que conten\u00eda, a pesar de ser tan peque\u00f1o, casi toda la masa del \u00e1tomo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"C\u00f3mo est\u00e1 constituido el n\u00facleo de los \u00e1tomos? - Foro Nuclear\" \/><img decoding=\"async\" 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\" alt=\"IS\u00d3TOPOS Y RADIOACTIVIDAD\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El n\u00facleo, tan peque\u00f1o, estaba compuesto de otros objetos m\u00e1s peque\u00f1os a\u00fan, los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> que estaban instalados en nubes de otras part\u00edculas llamadas <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> y, ahora, queremos continuar profundizando, sospechamos, que despu\u00e9s de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> puede haber algo m\u00e1s.<\/p>\n<p style=\"text-align: justify;\">Bueno, la idea nueva que surgi\u00f3 es que el espacio entero contiene un campo, el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, que impregna el vac\u00edo y es el mismo en todas partes. Es decir, que si miramos a las estrellas en una noche clara estamos mirando el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>. Las part\u00edculas influidas por este campo, toman masa. Esto no es por s\u00ed mismo destacable, pues las part\u00edculas pueden tomar energ\u00eda de los campos (<a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>) de los que hemos comentado, del campo gravitatorio o del electromagn\u00e9tico. Si llevamos un bloque de plomo a lo alto de la Torre Eiffel, el bloque adquirir\u00eda energ\u00eda potencial a causa de la alteraci\u00f3n de su posici\u00f3n en el campo gravitatorio de la Tierra.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Conoce qu\u00e9 significa E=MC2 y por qu\u00e9 es tan importante en la historia -  INVDES\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Como E=mc2, ese aumento de la energ\u00eda potencial equivale a un aumento de la masa, en este caso la masa del Sistema Tierra-bloque de plomo. Aqu\u00ed hemos de a\u00f1adirle amablemente un poco de complejidad a la venerable ecuaci\u00f3n de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. La masa, m, tiene en realidad dos partes. Una es la masa en reposo, m0, la que se mide en el laboratorio cuando la part\u00edcula est\u00e1 en reposo. La part\u00edcula adquiere la otra parte de la masa en virtud de su movimiento (como los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> en el acelerador de part\u00edculas, o los <a href=\"#\" onclick=\"referencia('muon',event); return false;\">muones<\/a>, que aumentan varias veces su masa cuando son lanzados a velocidades cercanas a c) o en virtud de su energ\u00eda potencial de campo. Vemos una din\u00e1mica similar en los n\u00facleos at\u00f3micos. Por ejemplo, si separamos el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> que componen un n\u00facleo de <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a>, la suma de las masas aumenta.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/3\/30\/Wooden_roller_coaster_txgi.jpg\/250px-Wooden_roller_coaster_txgi.jpg\" alt=\"\" width=\"250\" height=\"308\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Los carros de una monta\u00f1a rusa alcanzan su m\u00e1xima\u00a0<strong>energ\u00eda potencial gravitacional\u00a0<\/strong> en la parte m\u00e1s alta del recorrido. Al descender, \u00e9sta es convertida en energ\u00eda cin\u00e9tica la que llega a ser m\u00e1xima en el fondo de la trayectoria (y la energ\u00eda potencial m\u00ednima). Luego, al volver a elevarse debido a la inercia del movimiento, el traspaso de energ\u00edas se invierte. Si se asume una fricci\u00f3n insignificante, la energ\u00eda total del sistema permanece constante. En los oc\u00e9anos de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, seg\u00fan la teor\u00eda de Ram\u00f3n M\u00e1rquez (nuestro compa\u00f1ero contertulio), cuando la part\u00edcula fricciona con esos campos de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, se ve frenada y, ese contacto y frenado es, precisamente, el que le da la masa.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"NeoFronteras \u00bb El Higgs sugiere un universo metaestable - Portada -\" \/><img decoding=\"async\" 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\" alt=\"Introducci\u00f3n al mecanismo de Higgs - SGCG\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Pero la energ\u00eda potencial tomada del campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> difiere en varios aspectos de la acci\u00f3n de los campos familiares. La masa tomada de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> es en realidad masa en reposo. De hecho, en la que quiz\u00e1 sea la versi\u00f3n m\u00e1s apasionante de la teor\u00eda del campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, \u00e9ste genera toda la masa en reposo. Otra diferencia es que la cantidad de masa que se traga del campo es distinta para las distintas part\u00edculas.<\/p>\n<p style=\"text-align: justify;\">Los te\u00f3ricos dicen que las masas de las part\u00edculas de nuestro modelo est\u00e1ndar miden con qu\u00e9 intensidad se acoplan \u00e9stas al campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>.<\/p>\n<p style=\"text-align: justify;\">La influencia de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> en las masas de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> y de los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a>, nos recuerda el descubrimiento por Pietez Zeeman, en 1.896, de la divisi\u00f3n de los niveles de energ\u00eda de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> cuando se aplica un campo magn\u00e9tico al \u00e1tomo. El campo (que representa metaf\u00f3ricamente el papel de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>) rompe la simetr\u00eda del espacio de la que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> disfrutaba.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Se ha descubierto una quinta fuerza fundamental del universo? | Enterarse\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Hasta ahora no tenemos ni idea de que reglas controlan los incrementos de masa generados por el <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> (de ah\u00ed la expectaci\u00f3n creada por el nuevo acelerador de part\u00edculas LHC). Pero el problema es irritante: \u00bfpor qu\u00e9 s\u00f3lo esas masas \u2013Las masas de los W+, W-, y Z\u00ba, y el up, el down, el encanto, el extra\u00f1o, el top y el bottom, as\u00ed como los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> \u2013 que no forman ning\u00fan patr\u00f3n obvio?<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La observaci\u00f3n m\u00e1s precisa del electr\u00f3n revela que es esf\u00e9rico como predice  el Modelo Est\u00e1ndar de la F\u00edsica | Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Las masas van de la del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> 0\u20190005 GeV, a la del top, que tiene que ser mayor que 91 GeV. Deber\u00edamos recordar que esta extra\u00f1a idea (el <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>) se emple\u00f3 con mucho \u00e9xito para formular la teor\u00eda electrod\u00e9bil (Weinberg-salam). All\u00ed se propuso el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> como una forma de ocultar la unidad de las fuerzas electromagn\u00e9ticas y d\u00e9biles. En la unidad hay cuatro part\u00edculas mensajeras sin masa \u2013los W+, W-, Z\u00ba y <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> que llevan la fuerza electro-d\u00e9bil. Adem\u00e1s est\u00e1 el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, y, r\u00e1pidamente, los W y Z chupan la esencia de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> y se hacen pesados; el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> permanece intacto. La <a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza electrod\u00e9bil<\/a> se fragmenta en la d\u00e9bil (d\u00e9bil porque los mensajeros son muy gordos) y la electromagn\u00e9tica, cuyas propiedades determina el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, carente de masa. La simetr\u00eda se rompe espont\u00e1neamente, dicen los te\u00f3ricos.Prefiero la descripci\u00f3n seg\u00fan la cual el <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> oculta la simetr\u00eda con su poder dador de masa.<\/p>\n<p style=\"text-align: justify;\">Las masas de los W y el Z se predijeron con \u00e9xito a partir de los par\u00e1metros de la teor\u00eda electro-d\u00e9bil. Y las relajadas sonrisas de los f\u00edsicos te\u00f3ricos nos recuerdan que ^t Hooft y Veltman dejaron sentado que la teor\u00eda entera esta libre de infinitos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Gerardus 't Hooft, physicist - Stock Image - H408\/0309 - Science Photo  Library\" \/><img decoding=\"async\" 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\" alt=\"Martinus J.G. Veltman - EcuRed\" \/><\/p>\n<\/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 Gerard ^t Hooft y Veltman<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Todos los intentos y los esfuerzos por hallar una pista del cu\u00e1l era el origen de la masa fallaron. Feynman escribi\u00f3 su famosa pregunta: \u201c\u00bfPor qu\u00e9 pesa el mu\u00f3n?\u201d. Ahora, por lo menos, tenemos una respuesta parcial, en absoluto completa. Una vez potente y segura nos dice: \u201c!<a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>\u00a1\u201d Durante m\u00e1s de 60 a\u00f1os los f\u00edsicos experimentadores se rompieron la cabeza con el origen de la masa, y ahora el campo <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> presenta el problema en un contexto nuevo; no se trata s\u00f3lo del <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a>. Proporciona, por lo menos, una fuente com\u00fan para todas las masas. La nueva pregunta feynmariana podr\u00eda ser: \u00bfC\u00f3mo determina el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> la secuencia de masas, aparentemente sin patr\u00f3n, que da a las part\u00edculas de la materia?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Enroque de ciencia: \u00bfQu\u00e9 es el campo de Higgs? (1)\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La variaci\u00f3n de la masa con el estado de movimiento, el cambio de masa con la configuraci\u00f3n del sistema y el que algunas part\u00edculas (el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> seguramente y los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> posiblemente) tengan masa en reposo nula son tres hechos que ponen entre dicho que el concepto de masa sea una tributo fundamental de la materia. Habr\u00e1 que recordar aquel c\u00e1lculo de la masa que daba infinito y nunca pudimos resolver; los f\u00edsicos s\u00f3lo se deshicieron del \u201crenormaliz\u00e1ndolo\u201d, ese truco matem\u00e1tico que emplean cuando no saben hacerlo bien.<\/p>\n<p style=\"text-align: justify;\">Ese es el problema de trasfondo con el que tenemos que encarar el problema de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> y los veh\u00edculos de las fuerzas, que se diferencian por sus masas. Hace que la historia de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> se tenga en pie: la masa no es una propiedad intr\u00ednseca de las part\u00edculas, sino una propiedad adquirida por la interacci\u00f3n de las part\u00edculas y su entorno.<\/p>\n<p style=\"text-align: justify;\">La idea de que la masa no es intr\u00ednseca como la carga o el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> resulta a\u00fan m\u00e1s plausible por la id\u00edlica idea de que todos los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> y <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> tendr\u00edan masa cero. En ese caso, obedecer\u00edan a una simetr\u00eda satisfactoria, la quiral, en laque los espines estar\u00edan asociados para siempre con su direcci\u00f3n de movimiento. Pero ese idilio queda oculto por el fen\u00f3meno de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00a1Ah, una cosa m\u00e1s! Hemos hablado de los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> y de su <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de una unidad; hemos comentado tambi\u00e9n las part\u00edculas <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a>icas de la materia (<a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de media unidad). \u00bfCu\u00e1l es el pelaje de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>? Es un <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a> de <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> cero. El <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> supone una direccionalidad en el espacio, pero el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> de masa a los objetos dondequiera que est\u00e9n y sin direccionalidad. Al <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> se le llama a veces \u201c<a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a> escalar\u201d [sin direcci\u00f3n] por esa raz\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><a href=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/2b\/AIP-Sakurai-best.JPG\/800px-AIP-Sakurai-best.JPG\"><img decoding=\"async\" loading=\"lazy\" class=\"marco aligncenter\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/2b\/AIP-Sakurai-best.JPG\/800px-AIP-Sakurai-best.JPG\" alt=\"Archivo:AIP-Sakurai-best.JPG\" width=\"620\" height=\"460\" \/><\/a><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El mecanismo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> lo que da masa al vector <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a>, fue teorizado en 1964 por Peter <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, Francois Enlegert, y Robert\u00a0 Brouty\u00a0 (quienes trabajaban en las ideas de Philip Anderson), e independientemente po G. S. Guralnik, C.R. Hagen y T. W. B. Gible. <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> -en un comentario a\u00f1adido a una carta dirigida a la Physical Review- propuso que la existencia de una part\u00edcula escalar masiva podr\u00eda ser una prueba de la teor\u00eda.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Definici\u00f3n y ejemplos de fuerzas nucleares d\u00e9biles\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">La interacci\u00f3n d\u00e9bil, recordareis, fue inventada por Enrico <a href=\"#\" onclick=\"referencia('fermi',event); return false;\">Fermi<\/a> para describir la desintegraci\u00f3n radiactiva de los n\u00facleos, que era b\u00e1sicamente un fen\u00f3meno de poca energ\u00eda, y a medida que la teor\u00eda de <a href=\"#\" onclick=\"referencia('fermi',event); return false;\">Fermi<\/a> se desarroll\u00f3, lleg\u00f3 a ser muy precisa a la hora de predecir un enorme n\u00famero de procesos en el dominio de energ\u00eda de los 100 MeV. As\u00ed que ahora, con las nuevas tecnolog\u00edas y energ\u00edas del LHC, las esperanzas son enormes para, por fin, encontrar el <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a> <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> origen de la masa\u2026 y algunas cosas m\u00e1s.<\/p>\n<p style=\"text-align: justify;\">Hay que responder montones de preguntas. \u00bfCu\u00e1les son las propiedades de las part\u00edculas de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> y, lo que es m\u00e1s importante, cu\u00e1l es su masa? \u00bfC\u00f3mo reconoceremos una si nos la encontramos en una colisi\u00f3n de LHC? \u00bfCu\u00e1ntos tipos hay? \u00bfGenera el <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> todas las masas, o solo las hace incrementarse? \u00bfY, c\u00f3mo podemos saber m\u00e1s al respecto? Como s su part\u00edcula, nos cabe esperar que la veamos ahora despu\u00e9s de gastar m\u00e1s de 50.000 millones de euros en los elementos necesarios para ello.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Campo Escalar - EcuRed\" \/><img decoding=\"async\" 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\" alt=\"Campos Escalares y Vectoriales | Compilando Conocimiento\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Tambi\u00e9n a los cosm\u00f3logos les fascina la idea de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, pues casi se dieron de bruces con la necesidad de tener campos escalares que participasen en el complejo proceso de la expansi\u00f3n del Universo, a\u00f1adiendo, pues, un peso m\u00e1s a la carga que ha de soportar el <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>.<\/p>\n<p style=\"text-align: justify;\">Todo esto es apasionante, nos lleva a descubrir los misterios de la materia y fuerzas que intervienen en los mecanismos de los que el Universo se vale parta conseguir lo que se propone, y, nosotros, simples mortales, nos asombramos de lo que la Naturaleza es capaz de realizar para hacer, las cosas maravillosas que m\u00e1s tarde, nosotros descubrimos.<\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F12%2F27%2Fsobre-el-modelo-estandard-de-la-fisica%2F&amp;title=Sobre+el+Modelo+Est%C3%A1ndard+de+la+F%C3%ADsica' 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%2F2021%2F12%2F27%2Fsobre-el-modelo-estandard-de-la-fisica%2F&amp;title=Sobre+el+Modelo+Est%C3%A1ndard+de+la+F%C3%ADsica' title='Digg' target='_blank' rel='nofollow'><img 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Pensar que esas peque\u00f1as cositas son capaces (con la ayuda de las fuerzas fundamentales de la Naturaleza) de construir todo lo que podemos ver&#8230; \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 [&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":[7],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/690"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=690"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/690\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=690"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=690"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=690"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}