{"id":4340,"date":"2022-02-08T07:46:15","date_gmt":"2022-02-08T06:46:15","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4340"},"modified":"2022-02-08T07:46:29","modified_gmt":"2022-02-08T06:46:29","slug":"las-interacciones-fundamentales","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2022\/02\/08\/las-interacciones-fundamentales\/","title":{"rendered":"Las interacciones fundamentales"},"content":{"rendered":"<p style=\"text-align: justify;\"><span style=\"text-decoration: underline;\">Las interacciones fundamentales de la naturaleza<\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Fuerzas fundamentales de la Naturaleza: Fuerza Nuclear Fuerte\" \/><img decoding=\"async\" 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\" alt=\"Definici\u00f3n y ejemplos de fuerzas nucleares d\u00e9biles\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSl68aH0VPyJC0vlBeDkCnCFnw--cnvUe9BpQp9juyur73pG7HTe3B6d1L91LrakbamAiM&amp;usqp=CAU\" alt=\"UNA BREVE HISTORIA DEL ELECTROMAGNETISMO - NUSGREM - Asociacion Nacional de  Estudiantes de F\u00edsica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQDbkkpEp69rCMafm_HWSifkXjS5H5N_T0j2vBnza0e801Ckh24-WDhVh42CKP0UJmPY58&amp;usqp=CAU\" alt=\"La galaxia m\u00e1s lejana? | Ciencia | elmundo.es\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<table style=\"text-align: justify; margin: auto auto;\" border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td width=\"127\"><strong>Interacci\u00f3n<\/strong><\/td>\n<td width=\"36\"><\/td>\n<td width=\"108\"><strong>Intensidad relativa<\/strong><\/td>\n<td width=\"36\"><\/td>\n<td width=\"108\"><strong>Alcance<\/strong><\/td>\n<td width=\"36\"><\/td>\n<td width=\"130\"><strong>Part\u00edcula mediadora<\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"127\">Nuclear fuerte<\/td>\n<td width=\"36\">\u2192<\/td>\n<td width=\"108\">1<\/td>\n<td width=\"36\">\u2192<\/td>\n<td width=\"108\">Corto<\/td>\n<td width=\"36\">\u2192<\/td>\n<td width=\"130\">Glu\u00f3n<\/td>\n<\/tr>\n<tr>\n<td width=\"127\">Electromagn\u00e9tica<\/td>\n<td width=\"36\">\u2192<\/td>\n<td width=\"108\">0\u20190073<\/td>\n<td width=\"36\">\u2192<\/td>\n<td width=\"108\">Largo<\/td>\n<td width=\"36\">\u2192<\/td>\n<td width=\"130\">Fot\u00f3n<\/td>\n<\/tr>\n<tr>\n<td width=\"127\">Nuclear d\u00e9bil<\/td>\n<td width=\"36\">\u2192<\/td>\n<td width=\"108\">10<sup>-9<\/sup><\/td>\n<td width=\"36\">\u2192<\/td>\n<td width=\"108\">Muy corto<\/td>\n<td width=\"36\">\u2192<\/td>\n<td width=\"130\">W y Z<\/td>\n<\/tr>\n<tr>\n<td width=\"127\">Gravitacional<\/td>\n<td width=\"36\">\u2192<\/td>\n<td width=\"108\">10<sup>-38<\/sup><\/td>\n<td width=\"36\">\u2192<\/td>\n<td width=\"108\">Largo<\/td>\n<td width=\"36\">\u2192<\/td>\n<td width=\"130\">Gravit\u00f3n (No encontrado)<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Estas fuerzas de la naturaleza que rigen todas las interacciones del Universo en el que vivimos, hacen que las part\u00edculas elementales que conforman la materia se comporten como lo hacen.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"http:\/\/i3campus.co\/CONTENIDOS\/wikipedia\/content\/i\/m\/archivo-informaci%25c3%25b3n_general_de_part%25c3%25adculas.png\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Todo lo grande, todo, est\u00e1 formado por combinaciones de estos min\u00fasculos objetos que no podemos ver, pero que en realidad son tan importantes que hacen posible la existencia de los planetas, las estrellas, las galaxias, los oc\u00e9anos, los seres vivos y toda la materia inerte del universo, que regida por las fuerzas arriba rese\u00f1adas componen el cuadro que los f\u00edsicos llaman el <em>modelo est\u00e1ndar<\/em>, que aun no siendo perfecto, s\u00ed supone una herramienta poderosa para trabajar y saber sobre estas cuestiones, tanto a nivel microsc\u00f3pico (la mec\u00e1nica cu\u00e1ntica), como a nivel cosmol\u00f3gico (la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>).<\/p>\n<p style=\"text-align: justify;\">As\u00ed las cosas, era inevitablemente necesaria una part\u00edcula de <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 0 para que la interacci\u00f3n d\u00e9bil tuviera las simetr\u00edas que tiene a trav\u00e9s del mecanismo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>-Kibble. Esta part\u00edcula de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> se acopla ahora a los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> y a los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> para dotarlos de masa. Es, pues, una alianza entre la interacci\u00f3n d\u00e9bil y la interacci\u00f3n de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> lo que permite muchos tipos de desintegraci\u00f3n de <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> extra\u00f1os y con encanto.<\/p>\n<p><!--more--><\/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=\"Los fermiones son part\u00edculas cu\u00e1nticas que se sincronizan como bandadas de  p\u00e1jaros \u2022 Tendencias21\" \/><img decoding=\"async\" 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\" alt=\"Fermi\u00f3n - Wikiwand\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuanto mayor sea el n\u00famero de <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> introducidos, m\u00e1s tipos de interacci\u00f3n puede experimentar el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> con esos <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\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<img decoding=\"async\" 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\" alt=\"Makoto Kobayashi and Toshihide Maskawa display their Nobel Prize Medals...  | Download Scientific Diagram\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los f\u00edsicos japoneses M. Kobayashi y K. Maskawa escribieron la expresi\u00f3n matem\u00e1tica m\u00e1s general que puede obtenerse para las fuerzas. Result\u00f3 que uno de los t\u00e9rminos de sus ecuaciones no tiene simetr\u00eda PC, y que ese t\u00e9rmino s\u00f3lo aparece si hay, al menos, seis tipos de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. Esto hizo que se comenzara a buscar part\u00edculas que contuvieran otro tipo de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, y se encontr\u00f3 el <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> \u201cbelleza\u201d. El descubrimiento sigui\u00f3 el mismo esquema que el de las part\u00edculas con encanto. En 1977 se encontr\u00f3 la part\u00edcula Y (<em>\u00ed<a href=\"#\" onclick=\"referencia('psi',event); return false;\">psi<\/a>lon<\/em> o <em>\u00fd<a href=\"#\" onclick=\"referencia('psi',event); return false;\">psi<\/a>lon<\/em>) que est\u00e1 formada por un <em>b<\/em> y un \u00a0y con una masa tan grande como 9.460 MeV. Tambi\u00e9n se encontraron <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> con s\u00f3lo un <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> <em>b<\/em> con m\u00e1s de 5.000 MeV de masa. Aparentemente, los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> <em>b<\/em> costaban cerca de 5.000 MeV de energ\u00eda.<\/p>\n<p style=\"text-align: justify;\">El sexto <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a>, llamado \u201ccima\u201d o \u201cverdad\u201d, fue el m\u00e1s dif\u00edcil de encontrar o detectar. Una de las principales razones para ello es que su masa era muy dif\u00edcil de predecir te\u00f3ricamente, as\u00ed que el <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> <em>c<\/em> se hizo esperar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Quarks - Concepto, descubrimiento, modelo y caracter\u00edsticas\" \/><\/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 \u00a0La familia Quarks<\/p>\n<p style=\"text-align: justify;\">As\u00ed se lleg\u00f3 al modelo de seis tipos de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> (\u201carriba\u201d, \u201cabajo\u201d, \u201cextra\u00f1o\u201d, \u201cencanto\u201d, \u201cfondo\u201d y \u201ccima\u201d) y cuatro tipo de <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> (<a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a> y sus correspondientes <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>), a los que despu\u00e9s se uni\u00f3 el <em>tau<\/em> y su <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a>, con lo cual, tambi\u00e9n esta familia estaba compuesta por seis miembros.<\/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=\"Campo de Yang-Mills - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"47 - TEOR\u00cdA CU\u00c1NTICA de CAMPOS [ Yang - Mills: Introducci\u00f3n ] - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Tenemos tres tipos de campos de <a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a> <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>, cada uno con su propia \u201cconstante de interacci\u00f3n\u201d. Estos n\u00fameros, que describen las intensidades de las fuerzas que resultan de cada uno de estos sistemas, no los predice la teor\u00eda sino que tienen que ser medidos experimentalmente. Los s\u00edmbolos matem\u00e1ticos para las interacciones son U(1), SU(2) y SU(3), y las constantes de interacci\u00f3n se llaman <em>g<sub>1<\/sub><\/em>, <em>g<sub>2<\/sub><\/em> y <em>g<sub>3<\/sub><\/em>. Estas tres constantes son todo lo que necesitamos para describir todas las interacciones entre part\u00edculas. Los campos de <a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a> est\u00e1n asociados con part\u00edculas, los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>, de <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 1.<\/p>\n<p style=\"text-align: justify;\">Ahora introducimos los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>, part\u00edculas con <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> \u00bd, de los cuales hay tres generaciones. Cada generaci\u00f3n contiene un doblete de <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> (tal como <em>u<\/em> y <em>d<\/em>) y un doblete de <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> (como \u03c5<sub>e<\/sub> y e). La teor\u00eda no prescribe que tenga que haber tres generaciones; podr\u00eda haber muchas m\u00e1s, pero cuando el LEP se puso en marcha se pudo medir con tanta precisi\u00f3n el ritmo de desintegraci\u00f3n de la part\u00edcula Z<sup>0<\/sup> que el n\u00famero de especies de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> se pudo fijar exactamente en tres.<\/p>\n<p style=\"text-align: justify;\">\n<table style=\"text-align: justify; margin: auto auto;\" border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td colspan=\"2\" width=\"288\"><strong>Familias de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> (<a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>)<\/strong><\/td>\n<td colspan=\"2\" width=\"288\"><strong>Familias de <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a><\/strong><\/td>\n<\/tr>\n<tr>\n<td rowspan=\"2\" width=\"55\">1\u00aa<\/td>\n<td width=\"233\">Up (<em>u<\/em>)<\/td>\n<td rowspan=\"2\" width=\"55\">1\u00aa<\/td>\n<td width=\"233\">Electr\u00f3n (e)<\/td>\n<\/tr>\n<tr>\n<td width=\"233\">Down (<em>d<\/em>)<\/td>\n<td width=\"233\">Neutrino electr\u00f3nico (\u03c5<sub>e<\/sub>)<\/td>\n<\/tr>\n<tr>\n<td rowspan=\"2\" width=\"55\">2\u00aa<\/td>\n<td width=\"233\">Charmed (<em>c<\/em>)<\/td>\n<td rowspan=\"2\" width=\"55\">2\u00aa<\/td>\n<td width=\"233\">Mu\u00f3n (\u03bc)<\/td>\n<\/tr>\n<tr>\n<td width=\"233\">Strange (<em>s<\/em>)<\/td>\n<td width=\"233\">Neutrino mu\u00f3nico (\u03c5<sub>\u03bc<\/sub>)<\/td>\n<\/tr>\n<tr>\n<td rowspan=\"2\" width=\"55\">3\u00aa<\/td>\n<td width=\"233\">Top (<em>t<\/em>)<\/td>\n<td rowspan=\"2\" width=\"55\">3\u00aa<\/td>\n<td width=\"233\">Tau (\u03c4)<\/td>\n<\/tr>\n<tr>\n<td width=\"233\">Bottom (<em>b<\/em>)<\/td>\n<td width=\"233\">Neutrino tau\u00f3nico (\u03c5<sub>\u03c4<\/sub>)<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Todas las part\u00edculas (<a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>, <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>\u00a0 y la propia part\u00edcula <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>) deben su masa a las interacciones con la <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, que dicho sea de paso, nunca ha podido ser detectada, y se espera que cuando lleguen aceleradores de part\u00edculas m\u00e1s potentes se podr\u00e1 localizar. Pero eso s\u00ed, su campo se siente en todas partes. Si la part\u00edcula de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> no estuviera ah\u00ed, nuestro modelo ser\u00eda tan sim\u00e9trico que todas las part\u00edculas parecer\u00edan iguales; habr\u00eda demasiada poca diferenciaci\u00f3n. Para que las part\u00edculas obtengan la masa, las simetr\u00edas deben ser suficientemente reducidas. Esto tiene que ver con la conservaci\u00f3n de la helicidad, el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> a lo largo del eje paralelo a su movimiento, pero los detalles son demasiado matem\u00e1ticos como para explicarlos aqu\u00ed. Lo que es importante recordar es que todas las part\u00edculas deben su masa a las interacciones con el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>.<\/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: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:ANd9GcTaxs70dzQdB6bc91b5dXprkqAlae9i1ecL8g&amp;usqp=CAU\" alt=\"Breve historia del Modelo Est\u00e1ndar\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Entender las fuerzas involucradas en el modelo est\u00e1ndar es importante porque entonces tambi\u00e9n sabremos cu\u00e1les son las leyes generales a las que obedecen estrictamente. Tenemos las leyes de la conservaci\u00f3n de la energ\u00eda, de la masa, del momento e incluso de la conservaci\u00f3n de la informaci\u00f3n; esta \u00faltima implica que los llamados fen\u00f3menos paranormales tendr\u00e1n que ser explicados en t\u00e9rminos de la f\u00edsica ordinaria, biolog\u00eda, <a href=\"#\" onclick=\"referencia('psi',event); return false;\">psi<\/a>colog\u00eda y as\u00ed sucesivamente. De cualquier tema o fen\u00f3meno, tenemos la obligaci\u00f3n de dar una explicaci\u00f3n realista y cierta; la fantas\u00eda se debe dejar en manos de escritores de ciencia ficci\u00f3n, que est\u00e1 pensada para el deleite de la mente por mitos. La ciencia es otra cosa, m\u00e1s cierta, m\u00e1s seria, m\u00e1s veraz\u2026<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"De qu\u00e9 forma corrigen su estabilidad los n\u00facleos cuya relaci\u00f3n neutr\u00f3n- prot\u00f3n es muy alta? - Quora\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTU009AHXXvZ4YbABQdKdNUkJIxK7hEsVS1E_D-h5k3dNcZq--EMgG_5wG-fL4YWbS6jn4&amp;usqp=CAU\" alt=\"Producto de decaimiento - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Un <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a> neutro puede, durante un tiempo muy corto, transmutarse en un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y un anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. Estas dos part\u00edculas generalmente regresan de forma inmediata al \u201cestado <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a>\u201d, pero tambi\u00e9n pueden aniquilarse mutuamente emitiendo <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>.<\/p>\n<p style=\"text-align: justify;\">Si calculamos el proceso siguiendo las leyes conocidas en 1960, encontramos que el <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a> se desintegra en dos <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> de esta forma, y que el tiempo que necesita para hacerlo coincide bastante bien con la desintegraci\u00f3n \u03c0 \u2192 2\u03b3 (dos <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>) observada en los experimentos.<\/p>\n<p style=\"text-align: justify;\">\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<img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Allowed and Forbidden Particle Decays\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Este c\u00e1lculo fue realizado por primera vez por Jack Steinberger en 1949. Hoy d\u00eda se puede hacer con mucha m\u00e1s precisi\u00f3n y algo diferente en la forma, porque sabemos c\u00f3mo considerar el <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a> neutro como estado ligado de un <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> y un antiquark (oscilando entre \u00a0y ). El <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> y el anti-quark se aniquilan mutuamente emitiendo dos <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>, pero el resultado es exactamente el mismo de Steinberger.<\/p>\n<p>El complejo mundo de la Mec\u00e1nica cu\u00e1ntica nos dar\u00e1 aun, mucho que hablar.<\/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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F02%2F08%2Flas-interacciones-fundamentales%2F&amp;title=Las+interacciones+fundamentales' 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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