{"id":4942,"date":"2012-08-01T04:10:56","date_gmt":"2012-08-01T03:10:56","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4942"},"modified":"2012-08-01T07:12:07","modified_gmt":"2012-08-01T06:12:07","slug":"de-la-vida-y-la-muerte-de-las-particulas","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/08\/01\/de-la-vida-y-la-muerte-de-las-particulas\/","title":{"rendered":"De la Vida y la Muerte de las Part\u00edculas (Carnaval de F\u00edsica)"},"content":{"rendered":"<p style=\"text-align: justify;\">\u00a0ESTOCOLMO, Suecia.- El premio Nobel de F\u00edsica (2.008) fue atribuido hoy al norteamericano Yoichiro Nambu y a los japoneses Makoto Kobayashi y Toshihide Maskawa por sus trabajos separados sobre la f\u00edsica de las part\u00edculas que mejoraron la comprensi\u00f3n de la materia, Demos un repaso hoy aqu\u00ed a esos componentes de la materia, y, profundicemos en sus propiedades., en sus &#8220;vidas&#8221;.<\/p>\n<p style=\"text-align: justify;\">\n<div><img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/_7YZoSDWeU5E\/R6MOyZQUnPI\/AAAAAAAAAfY\/ReBmwwNswds\/s1600\/cmantes_corot.jpg\" alt=\"\" \/><\/div>\n<div>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Todo lo que vemos, est\u00e1 formado por part\u00edculas elementales<\/div>\n<p style=\"text-align: justify;\">Cuando hablamos del tiempo de vida de una part\u00edcula nos estamos refiriendo al tiempo de vida medio, una part\u00edcula que no sea absolutamente estable tiene, en cada momento de su vida, la misma probabilidad de desintegrarse. Algunas part\u00edculas viven m\u00e1s que otras, pero la vida media es una caracter\u00edstica de cada familia de part\u00edculas.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n podr\u00edamos utilizar el concepto de \u201csemivida\u201d. Si tenemos un gran n\u00famero de part\u00edculas id\u00e9nticas, la semivida es el tiempo que tardan en desintegrarse la mitad de ese grupo de part\u00edculas. La semivida es 0,693 veces la vida media.<\/p>\n<p style=\"text-align: justify;\">Si miramos una tabla de las part\u00edculas m\u00e1s conocidas y familiares (<a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a> <a href=\"#\" onclick=\"referencia('particula tau',event); return false;\">tau<\/a>, la serie de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>, los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> con sus <a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a>, <a href=\"#\" onclick=\"referencia('kaon',event); return false;\">kaones<\/a>, etc., y, los Hadrones <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> como el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>, <a href=\"#\" onclick=\"referencia('lambda',event); return false;\">lambda<\/a>, <a href=\"#\" onclick=\"referencia('sigma',event); return false;\">sigma<\/a>, ksi y <a href=\"#\" onclick=\"referencia('omega',event); return false;\">omega<\/a>, en la que nos expliquen sus propiedades de masa, carga, <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>, vida media (en segundos) y sus principales manera de desintegraci\u00f3n, ver\u00edamos como difieren las unas de las otras.<\/p>\n<p style=\"text-align: justify;\">\n<table border=\"1\" cellspacing=\"0\" cellpadding=\"5\" align=\"center\">\n<tbody>\n<tr>\n<th colspan=\"5\">Quarks<\/th>\n<th colspan=\"5\">Antiquarks<\/th>\n<\/tr>\n<tr>\n<th>Nombre<\/th>\n<th>S\u00edmbolo<sup>[1]<\/sup><\/th>\n<th>Generaci\u00f3n<\/th>\n<th>Carga el\u00e9ctrica<br \/>\n(e)<\/th>\n<th>Masa en reposo<br \/>\n(MeV\/c\u00b2)<\/th>\n<th>Nombre<\/th>\n<th>S\u00edmbolo<\/th>\n<th>Generaci\u00f3n<\/th>\n<th>Carga el\u00e9ctrica<br \/>\n(e)<\/th>\n<th>Masa en reposo<br \/>\n(MeV\/c\u00b2)<\/th>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\"><a title=\"Quark arriba\" href=\"http:\/\/es.wikipedia.org\/wiki\/Quark_arriba\">Arriba<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/c\/d\/7\/cd792baaef70e0cb3fd9e1048bd7e60b.png\" alt=\"\\mathrm{u}\\,\\!\" \/><\/td>\n<td>Primera<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/7\/2\/0\/72098321f75693047d466f7cf9a4dcfc.png\" alt=\"\\begin{matrix} +\\frac{2}{3} \\end{matrix}\" \/><\/td>\n<td>&#8212;<\/td>\n<td align=\"left\">Antiarriba<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/3\/0\/9\/309fbab3e7b79c003754f918f4d56cec.png\" alt=\"\\mathrm{\\bar{u}}\\,\\!\" \/><\/td>\n<td>Primera<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/6\/0\/e\/60e602ba3fd89bf596203adf5c1407dd.png\" alt=\"\\begin{matrix} -\\frac{2}{3} \\end{matrix}\" \/><\/td>\n<td>&#8212;<\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\"><a title=\"Quark abajo\" href=\"http:\/\/es.wikipedia.org\/wiki\/Quark_abajo\">Abajo<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/7\/5\/9\/7592a20dfe43fa8a05a3b40384d0ffbc.png\" alt=\"\\mathrm{d}\\,\\!\" \/><\/td>\n<td>Primera<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/f\/c\/0\/fc073125b96c5688f6e0354ff872ae51.png\" alt=\"\\begin{matrix} -\\frac{1}{3} \\end{matrix}\" \/><\/td>\n<td>&#8212;<\/td>\n<td align=\"left\">Antiabajo<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/a\/5\/5a5d323287bbce78cd461e75e5ebb943.png\" alt=\"\\mathrm{\\bar{d}}\\,\\!\" \/><\/td>\n<td>Primera<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/f\/3\/6\/f3636585f66bf4341bff73c6095eb61d.png\" alt=\"\\begin{matrix} +\\frac{1}{3} \\end{matrix}\" \/><\/td>\n<td>&#8212;<\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\"><a title=\"Quark encantado\" href=\"http:\/\/es.wikipedia.org\/wiki\/Quark_encantado\">Encanto<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/a\/e\/c\/aeccd3804880bbf50db6a595f5ad5028.png\" alt=\"\\mathrm{c}\\,\\!\" \/><\/td>\n<td>Segunda<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/7\/2\/0\/72098321f75693047d466f7cf9a4dcfc.png\" alt=\"\\begin{matrix} +\\frac{2}{3} \\end{matrix}\" \/><\/td>\n<td>&#8212;<\/td>\n<td align=\"left\">Antiencanto<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/9\/7\/1\/971f74a251e0a3ab8e3320288fee5eb4.png\" alt=\"\\mathrm{\\bar{c}}\\,\\!\" \/><\/td>\n<td>Segunda<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/6\/0\/e\/60e602ba3fd89bf596203adf5c1407dd.png\" alt=\"\\begin{matrix} -\\frac{2}{3} \\end{matrix}\" \/><\/td>\n<td>&#8212;<\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\"><a title=\"Quark extra\u00f1o\" href=\"http:\/\/es.wikipedia.org\/wiki\/Quark_extra%C3%B1o\">Extra\u00f1o<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/0\/5\/f\/05f950af19354e44c392da95d704aa97.png\" alt=\"\\mathrm{s}\\,\\!\" \/><\/td>\n<td>Segunda<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/f\/c\/0\/fc073125b96c5688f6e0354ff872ae51.png\" alt=\"\\begin{matrix} -\\frac{1}{3} \\end{matrix}\" \/><\/td>\n<td>&#8212;<\/td>\n<td align=\"left\">Antiextra\u00f1o<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/b\/0\/1\/b0120e5500e203a0177d0c13f85818d0.png\" alt=\"\\mathrm{\\bar{s}}\\,\\!\" \/><\/td>\n<td>Segunda<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/f\/3\/6\/f3636585f66bf4341bff73c6095eb61d.png\" alt=\"\\begin{matrix} +\\frac{1}{3} \\end{matrix}\" \/><\/td>\n<td>&#8212;<\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\"><a title=\"Quark cima\" href=\"http:\/\/es.wikipedia.org\/wiki\/Quark_cima\">Cima<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/6\/d\/1\/6d17bfa031bccd327b85426f95cd3700.png\" alt=\"\\mathrm{t}\\,\\!\" \/><\/td>\n<td>Tercera<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/7\/2\/0\/72098321f75693047d466f7cf9a4dcfc.png\" alt=\"\\begin{matrix} +\\frac{2}{3} \\end{matrix}\" \/><\/td>\n<td>&#8212;<\/td>\n<td align=\"left\">Anticima<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/2\/6\/526035c6bb1bec2b78799c31c47a4ba6.png\" alt=\"\\mathrm{\\bar{t}}\\,\\!\" \/><\/td>\n<td>Tercera<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/6\/0\/e\/60e602ba3fd89bf596203adf5c1407dd.png\" alt=\"\\begin{matrix} -\\frac{2}{3} \\end{matrix}\" \/><\/td>\n<td>&#8212;<\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\"><a title=\"Quark fondo\" href=\"http:\/\/es.wikipedia.org\/wiki\/Quark_fondo\">Fondo<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/e\/e\/6\/ee683d9e9c5a7365f4f6c576b405c112.png\" alt=\"\\mathrm{b}\\,\\!\" \/><\/td>\n<td>Tercera<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/f\/c\/0\/fc073125b96c5688f6e0354ff872ae51.png\" alt=\"\\begin{matrix} -\\frac{1}{3} \\end{matrix}\" \/><\/td>\n<td>&#8212;<\/td>\n<td align=\"left\">Antifondo<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/4\/2\/4\/42434ba59052af8cb9522f8df47cbcfa.png\" alt=\"\\mathrm{\\bar{b}}\\,\\!\" \/><\/td>\n<td>Tercera<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/f\/3\/6\/f3636585f66bf4341bff73c6095eb61d.png\" alt=\"\\begin{matrix} +\\frac{1}{3} \\end{matrix}\" \/><\/td>\n<td>&#8212;<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<dl>\n<dd>Las iniciales de los s\u00edmbolos los toma del ingl\u00e9s: <strong>u<\/strong>: <em>up<\/em>, arriba; <strong>d<\/strong>: <em>down<\/em>, abajo; <strong>c<\/strong>: <em>charmed<\/em>, encantado; <strong>s<\/strong>: <em>strange<\/em>, extra\u00f1o; <strong>t<\/strong>: <em>top<\/em>, alto, superior, cima; <strong>b<\/strong>: <em>bottom<\/em> bajo, fondo.<\/dd>\n<dd><\/dd>\n<\/dl>\n<p style=\"text-align: justify;\">Algunas part\u00edculas tienen una vida media mucho m\u00e1s larga que otras. De hecho, la vida media difiere enormemente. Un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> por ejemplo, vive 10\u00b9\u00b3 veces m\u00e1s que una part\u00edcula Sigma\u207a, y \u00e9sta tiene una vida 10\u2079 veces m\u00e1s larga que la part\u00edcula <a href=\"#\" onclick=\"referencia('sigma',event); return false;\">sigma<\/a> cero. Pero si uno se da cuenta de que la escala de tiempo \u201cnatural\u201d para una part\u00edcula elemental (que es el tiempo que tarda su estado mec\u00e1nico-cu\u00e1ntico, o funci\u00f3n de ondas, en evolucionar u oscilar) es aproximadamente 10\u02c9\u00b2\u2074 segundos, se puede decir con seguridad que todas las part\u00edculas son bastantes estables. En la jerga profesional de los f\u00edsicos dicen que son \u201cpart\u00edculas estables\u201d.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/eltamiz.com\/images\/2007\/June\/particulas2.png\" alt=\"Diagrama de part\u00edculas elementales\" \/> <em><\/em><\/p>\n<p style=\"text-align: justify;\"><em>Todas las part\u00edculas elementales vistas hasta ahora en esta serie, incluido el <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a>. Claro que, aqu\u00ed no est\u00e1 todav\u00eda el Bos\u00f3n de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> que ser\u00e1 confirmado en breve&#8230;al parecer. Esas son las \u00faltimas noticias, el Bos\u00f3n de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> est\u00e1 &#8220;casi&#8221; localizado y s\u00f3lo est\u00e1 a la espera de confirmar el hallazgo no una, sino miles de veces.<\/em><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.abc.es\/blogs\/nieves\/public\/Boson%20de%20Higgs.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Por fin, los f\u00edsicos empiezan a recoger los frutos de una b\u00fasqueda que dura ya casi cincuenta a\u00f1os. Dos de los principales detectores del <a href=\"http:\/\/es.wikipedia.org\/wiki\/LHC\"><strong>LHC<\/strong><\/a>, el gran acelerador europeo de part\u00edculas (el <a href=\"http:\/\/es.wikipedia.org\/wiki\/Experimento_ATLAS\"><strong>Atlas<\/strong><\/a> y el <a href=\"http:\/\/es.wikipedia.org\/wiki\/Solenoide_compacto_de_muones\"><strong>CMS<\/strong><\/a>) han encontrado se\u00f1ales que podr\u00edan delatar la presencia del esquivo <a href=\"http:\/\/es.wikipedia.org\/wiki\/Bos%C3%B3n_de_Higgs\"><strong><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a> de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/strong><\/a>, la \u00faltima particula subat\u00f3mica que queda por descubrir para completar el <a href=\"http:\/\/es.wikipedia.org\/wiki\/Modelo_est%C3%A1ndar_de_f%C3%ADsica_de_part%C3%ADculas\"><strong>Modelo Estandar<\/strong><\/a> de la F\u00edsica y la que encierra, adem\u00e1s, el secreto de por qu\u00e9 las dem\u00e1s part\u00edculas tienen masa.<em><br \/>\n<\/em><\/p>\n<p style=\"text-align: justify;\">Pero sigamos. \u00bfC\u00f3mo se determina la vida media de una part\u00edcula? Las part\u00edculas de vida larga, tales como el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a>, tienen que ser capturadas, preferiblemente en grandes cantidades, y despu\u00e9s se mide electr\u00f3nicamente su desintegraci\u00f3n. Las part\u00edculas comprendidas entre 10\u02c9\u00b9\u2070 y 10\u02c9\u2078 segundos sol\u00edan registrarse con una c\u00e1mara de burbujas, pero actualmente se utiliza con m\u00e1s frecuencia la c\u00e1mara de chispas. Una part\u00edcula que se mueve a trav\u00e9s de una c\u00e1mara de burbujas deja un rastro de peque\u00f1as burbujas que puede ser fotografiado. La C\u00e1mara de chispas contiene varios grupos de de un gran n\u00famero de alambres finos entrecruzados entre los que se aplica un alto voltaje. Una part\u00edcula cargada que pasa cerca de los cables produce una serie de descargas (chispas) que son registradas electr\u00f3nicamente. La ventaja de esta t\u00e9cnica respecto a la c\u00e1mara de burbujas es que la se\u00f1al se puede enviar directamente a una computadora que la registra de manera muy exacta.<\/p>\n<p style=\"text-align: justify;\">\n<div>\n<div><a href=\"http:\/\/es.wikipedia.org\/wiki\/Archivo:CERN_UA5_-_ppbar_interaction_at_540GeV.jpg\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/2b\/CERN_UA5_-_ppbar_interaction_at_540GeV.jpg\/220px-CERN_UA5_-_ppbar_interaction_at_540GeV.jpg\" alt=\"\" width=\"220\" height=\"173\" \/><\/a><\/div>\n<\/div>\n<div>\n<p>Una colisi\u00f3n entre un prt\u00f3n y un anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> registrada mediante una c\u00e1mara de chispas del experimento UA5 del CERN.<\/p>\n<\/div>\n<p style=\"text-align: justify;\">Una part\u00edcula el\u00e9ctricamente neutra nunca deja una traza directamente, pero si sufre alg\u00fan tipo de interacci\u00f3n que involucre part\u00edculas cargadas (bien porque colisionen con un \u00e1tomo en el detector o porque se desintegren en otras part\u00edculas), entonces desde luego que pueden ser registradas. Adem\u00e1s, realmente se coloca el aparato entre los polos de un fuerte im\u00e1n. Esto hace que la trayectoria de las part\u00edculas se curve y de aqu\u00ed se puede medir la velocidad de las part\u00edculas. Sin embargo, como la curva tambi\u00e9n depende de la masa de la part\u00edcula, es conveniente a veces medir tambi\u00e9n la velocidad de una forma diferente.<\/p>\n<p style=\"text-align: justify;\">\n<table border=\"1\" cellspacing=\"0\" cellpadding=\"5\" align=\"center\">\n<tbody>\n<tr>\n<th rowspan=\"2\"><\/th>\n<th colspan=\"4\">Leptones cargados<\/th>\n<th colspan=\"4\">Neutrinos<\/th>\n<\/tr>\n<tr>\n<th>Nombre<\/th>\n<th>S\u00edmbolo<\/th>\n<th>Carga<\/th>\n<th>Masa en reposo<\/th>\n<th>Nombre<\/th>\n<th>S\u00edmbolo<\/th>\n<th>Carga<\/th>\n<th>Masa en reposo<\/th>\n<\/tr>\n<tr align=\"center\">\n<td rowspan=\"2\"><strong>1\u00aa generaci\u00f3n<\/strong><\/td>\n<td>Electr\u00f3n<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/a\/e\/0\/ae0f55d93567e9f70eeee38f01d831f4.png\" alt=\"\\mathrm{e^-}\\,\\!\" \/><\/td>\n<td>\u22121<\/td>\n<td rowspan=\"2\">0,511<\/td>\n<td><a title=\"Neutrino electr\u00f3nico\" href=\"http:\/\/es.wikipedia.org\/wiki\/Neutrino_electr%C3%B3nico\"><br \/>\n<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/a\/8\/d\/a8d9562e2f0dd0a04861c30eaa26a9ba.png\" alt=\"\\mathrm{\\nu_e}\\,\\!\" \/><\/td>\n<td>0<\/td>\n<td rowspan=\"2\">&lt; 3\u00b710<sup>\u22126<\/sup><\/td>\n<\/tr>\n<tr align=\"center\">\n<td>Positr\u00f3n<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/e\/3\/8\/e381068e99952ebfe4200c644e58243d.png\" alt=\"\\mathrm{e^+}\\,\\!\" \/><\/td>\n<td>+1<\/td>\n<td><a href=\"http:\/\/es.wikipedia.org\/wiki\/Antineutrino_electr%C3%B3nico\">Neutrino electr\u00f3nico<br \/>\n<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/3\/9\/2\/3925d35fcec03c1786ab5ec5e6049334.png\" alt=\"\\mathrm{\\overline{\\nu_e}}\" \/><\/td>\n<td>0<\/td>\n<\/tr>\n<tr align=\"center\">\n<td rowspan=\"2\"><strong>2\u00aa generaci\u00f3n<\/strong><\/td>\n<td>Mu\u00f3n<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/8\/5\/585feed4a3605bdf6076ef928463b266.png\" alt=\"\\mathrm{\\mu^-}\\,\\!\" \/><\/td>\n<td>\u22121<\/td>\n<td rowspan=\"2\">105,658<\/td>\n<td><a href=\"http:\/\/es.wikipedia.org\/wiki\/Neutrino_mu%C3%B3nico\">Neutrino mu\u00f3nico<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/8\/b\/4\/8b40b02ce6da4dc7b2e1853c2f9f6fbc.png\" alt=\"\\mathrm{\\nu_\\mu}\\,\\!\" \/><\/td>\n<td>0<\/td>\n<td rowspan=\"2\">&lt; 0,19<\/td>\n<\/tr>\n<tr align=\"center\">\n<td>Antimu\u00f3n<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/0\/b\/5\/0b5a4c46aec4fd364dc4103bced120e8.png\" alt=\"\\mathrm{\\mu^+}\\,\\!\" \/><\/td>\n<td>+1<\/td>\n<td><a title=\"Antineutrino mu\u00f3nico (a\u00fan no redactado)\" href=\"http:\/\/es.wikipedia.org\/w\/index.php?title=Antineutrino_mu%C3%B3nico&amp;action=edit&amp;redlink=1\">Antineutrino mu\u00f3nico<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/a\/0\/5a0cac2d86fba775baf0a3895fd25060.png\" alt=\"\\mathrm{\\overline{\\nu_\\mu}}\" \/><\/td>\n<td>0<\/td>\n<\/tr>\n<tr align=\"center\">\n<td rowspan=\"2\"><strong>3\u00aa generaci\u00f3n<\/strong><\/td>\n<td>Tau\u00f3n<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/0\/6\/6\/066493d757e0a5fc568e34a10816a399.png\" alt=\"\\mathrm{\\tau^-}\\,\\!\" \/><\/td>\n<td>\u22121<\/td>\n<td rowspan=\"2\">1776,99<\/td>\n<td><a title=\"Neutrino tau\u00f3nico\" href=\"http:\/\/es.wikipedia.org\/wiki\/Neutrino_tau%C3%B3nico\">Neutrino tau\u00f3nico<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/e\/f\/7\/ef71f5c676441f0c28ce826f8d453909.png\" alt=\"\\mathrm{\\nu_\\tau}\\,\\!\" \/><\/td>\n<td>0<\/td>\n<td rowspan=\"2\">&lt; 18,2<\/td>\n<\/tr>\n<tr align=\"center\">\n<td>Antitau\u00f3n<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/e\/5\/f\/e5f2b3ce3ae91ec3d4382430421bd896.png\" alt=\"\\mathrm{\\tau^+}\\,\\!\" \/><\/td>\n<td>+1<\/td>\n<td><a title=\"Antineutrino tau\u00f3nico (a\u00fan no redactado)\" href=\"http:\/\/es.wikipedia.org\/w\/index.php?title=Antineutrino_tau%C3%B3nico&amp;action=edit&amp;redlink=1\">Antineutrino tau\u00f3nico<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/8\/6\/4\/864b3938be5de5597af9bb90aba0efbf.png\" alt=\"\\mathrm{\\overline{\\nu_\\tau}}\" \/><\/td>\n<td>0<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En un experimento de altas energ\u00edas, la mayor\u00eda de las part\u00edculas no se mueven mucho m\u00e1s despacio que la velocidad de la luz. Durante su carta vida pueden llegar a viajar algunos cent\u00edmetros y a partir de la longitud media de sus trazas se puede calcular su vida. Aunque las vidas comprendidas entre 10\u02c9\u00b9\u00b3 y 10\u02c9\u00b2\u2070 segundos son muy dif\u00edciles de medir directamente, se pueden determinar indirectamente midiendo las fuerzas por las que las part\u00edculas se pueden transformar en otras. Estas fuerzas son las responsables de la desintegraci\u00f3n y, por lo tanto, conoci\u00e9ndolas se puede calcular la vida de las part\u00edculas, As\u00ed, con una pericia ilimitada los experimentadores han desarrollado todo un arsenal de t\u00e9cnicas para deducir hasta donde sea posible todas las propiedades de las part\u00edculas. En algunos de estos procedimientos ha sido extremadamente dif\u00edcil alcanzar una precisi\u00f3n alta. Y, los datos y n\u00fameros que actualmente tenemos de cada una de las part\u00edculas conocidas, son los resultados acumulados durante much\u00edsimos a\u00f1os de medidas\u00a0 experimentales y de esa manera, se puede presentar una informaci\u00f3n que, si se valorara en horas de trabajo y coste de los proyectos, alcanzar\u00eda un precio descomunal pero, esa era, la \u00fanica manera de ir conociendo las propiedades de los peque\u00f1os componentes de la materia.<\/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\/png;base64,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\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Que la mayor\u00eda de las part\u00edculas tenga una vida media de 10\u02c9\u2078 segundos significa que son \u00a1extremadamente estables! La funci\u00f3n de onda interna oscila m\u00e1s de 10\u00b2\u00b2 veces\/segundo. Este es el \u201clatido natural de su coraz\u00f3n\u201d con el cual se compara su vida. Estas ondas cu\u00e1nticas pueden oscilar 10\u02c9\u2078 x 10\u00b2\u00b2, que es 1\u00b9\u2074 o 100.000.000.000.000 veces antes de desintegrarse de una u otra manera. Podemos decir con toda la seguridad que la interacci\u00f3n responsable de tal desintegraci\u00f3n es extremadamente d\u00e9bil.<\/p>\n<h3><\/h3>\n<h3><\/h3>\n<h3><\/h3>\n<h3><a title=\"Bariones\" href=\"http:\/\/es.wikipedia.org\/wiki\/Bariones\">Bariones<\/a><\/h3>\n<p>&nbsp;<\/p>\n<table border=\"1\" cellspacing=\"0\" cellpadding=\"5\" align=\"center\">\n<tbody>\n<tr>\n<th>Part\u00edcula<\/th>\n<th>S\u00edmbolo<sup>[1]<\/sup><\/th>\n<th><a title=\"Quark\" href=\"http:\/\/es.wikipedia.org\/wiki\/Quark\">Quarks<\/a><sup>[2]<\/sup><\/th>\n<th><a href=\"http:\/\/es.wikipedia.org\/wiki\/Spin\">Spin<\/a><\/th>\n<th><a title=\"Masa en reposo\" href=\"http:\/\/es.wikipedia.org\/wiki\/Masa_en_reposo\">Masa en reposo<\/a><br \/>\n(MeV\/c\u00b2)<\/th>\n<th><a title=\"Extra\u00f1eza (f\u00edsica)\" href=\"http:\/\/es.wikipedia.org\/wiki\/Extra%C3%B1eza_%28f%C3%ADsica%29\">S<\/a><\/th>\n<th><a title=\"Encanto (f\u00edsica) (a\u00fan no redactado)\" href=\"http:\/\/es.wikipedia.org\/w\/index.php?title=Encanto_%28f%C3%ADsica%29&amp;action=edit&amp;redlink=1\">C<\/a><\/th>\n<th><a title=\"Inferioridad (f\u00edsica) (a\u00fan no redactado)\" href=\"http:\/\/es.wikipedia.org\/w\/index.php?title=Inferioridad_%28f%C3%ADsica%29&amp;action=edit&amp;redlink=1\">B<\/a><\/th>\n<th><a href=\"http:\/\/es.wikipedia.org\/wiki\/Vida_media\">Vida media<\/a><br \/>\n(s)<\/th>\n<th>Desintegraciones m\u00e1s importantes<\/th>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\"><a href=\"http:\/\/es.wikipedia.org\/wiki\/Prot%C3%B3n\">Prot\u00f3n<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/9\/2\/d\/92d83b3ca7b6f189235473e9085f7ccb.png\" alt=\"\\mathrm{p}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/e\/9\/0\/e902fa18b48026037d52b86b115634d8.png\" alt=\"\\mathrm{uud}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/b\/1\/5b13567b38be9c20d4420c513aae8e2e.png\" alt=\"\\begin{matrix} \\frac{1}{2} \\end{matrix}\" \/><\/td>\n<td>938,27<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>Estable <sup>[3]<\/sup><\/td>\n<td>&#8212;<\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\"><a href=\"http:\/\/es.wikipedia.org\/wiki\/Neutr%C3%B3n\">Neutr\u00f3n<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/e\/9\/0\/e90148369560483224498442738c560f.png\" alt=\"\\mathrm{n}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/6\/f\/6\/6f67de568e9e36934b18c6845e69612a.png\" alt=\"\\mathrm{udd}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/b\/1\/5b13567b38be9c20d4420c513aae8e2e.png\" alt=\"\\begin{matrix} \\frac{1}{2} \\end{matrix}\" \/><\/td>\n<td>939,56<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>885,7 <sup>[4]<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/4\/6\/6\/46662c13f298279ebc5b289c7a180b0b.png\" alt=\"\\begin{matrix}                         {}_{n\\,\\rightarrow\\,p + e^- + \\bar{\\nu}_e} &amp;                         {}_{100%}                   \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\"><a title=\"Delta (part\u00edcula) (a\u00fan no redactado)\" href=\"http:\/\/es.wikipedia.org\/w\/index.php?title=Delta_%28part%C3%ADcula%29&amp;action=edit&amp;redlink=1\">Delta<\/a> doble positiva<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/7\/f\/4\/7f4fde99be6dc6b95fb674270dfffc93.png\" alt=\"\\mathrm{\\Delta^{++}}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/7\/b\/57b057afd430f9cf5b03c7989be398bc.png\" alt=\"\\mathrm{uuu}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/9\/5\/1\/9515fe82996fff96032174f31ec673a0.png\" alt=\"\\begin{matrix} \\frac{3}{2} \\end{matrix}\" \/><\/td>\n<td>\u22481.232<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>6\u00b710<sup>-24<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/8\/0\/4\/804b13f128ed9c4ad127eb0e6f8c1fc4.png\" alt=\"\\begin{matrix}                         {}_{\\Delta^{++}\\,\\rightarrow\\,p + \\pi^+} &amp;                         {}_{100%}                   \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Delta positiva<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/2\/b\/f\/2bf81de76f4466b032512dd2a83b38ee.png\" alt=\"\\mathrm{\\Delta^+}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/e\/9\/0\/e902fa18b48026037d52b86b115634d8.png\" alt=\"\\mathrm{uud}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/9\/5\/1\/9515fe82996fff96032174f31ec673a0.png\" alt=\"\\begin{matrix} \\frac{3}{2} \\end{matrix}\" \/><\/td>\n<td>\u22481.232<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>6\u00b710<sup>-24<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/a\/4\/9\/a49ee062bd9a793ec7254e2d707fc551.png\" alt=\"\\begin{matrix}                         {}_{\\Delta^{+}\\,\\rightarrow\\,Nucle\\acute{o}n + pi\\acute{o}n} &amp;                         {}_{100%}                   \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Delta neutra<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/1\/b\/6\/1b64a46dbf3bf7096962380d3f61ff7d.png\" alt=\"\\mathrm{\\Delta^0}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/6\/f\/6\/6f67de568e9e36934b18c6845e69612a.png\" alt=\"\\mathrm{udd}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/9\/5\/1\/9515fe82996fff96032174f31ec673a0.png\" alt=\"\\begin{matrix} \\frac{3}{2} \\end{matrix}\" \/><\/td>\n<td>\u22481.232<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>6\u00b710<sup>-24<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/8\/d\/4\/8d4447a16d416f0f48cad68837cfc574.png\" alt=\"\\begin{matrix}                         {}_{\\Delta^{0}\\,\\rightarrow\\,Nucle\\acute{o}n + pi\\acute{o}n} &amp;                         {}_{100%}                   \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Delta negativa<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/4\/4\/f\/44ff1ede4d51a63837b705c0ec3f01c1.png\" alt=\"\\mathrm{\\Delta^{-}}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/c\/2\/e\/c2ef3a48a8edfa235bafe62761c9d75c.png\" alt=\"\\mathrm{ddd}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/9\/5\/1\/9515fe82996fff96032174f31ec673a0.png\" alt=\"\\begin{matrix} \\frac{3}{2} \\end{matrix}\" \/><\/td>\n<td>\u22481.232<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>6\u00b710<sup>-24<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/b\/7\/b\/b7bfff483bf5920b060a12cc57bd581f.png\" alt=\"\\begin{matrix}                         {}_{\\Delta^{-}\\,\\rightarrow\\,n + \\pi^-} &amp;                         {}_{100%}                   \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Lambda neutra<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/e\/5\/4\/e549c294fe11b2366931f89cbbd12d67.png\" alt=\"\\mathrm{\\Lambda^0}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/6\/4\/c\/64c75a6fa848b6807788f6e26c48d058.png\" alt=\"\\mathrm{uds}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/b\/1\/5b13567b38be9c20d4420c513aae8e2e.png\" alt=\"\\begin{matrix} \\frac{1}{2} \\end{matrix}\" \/><\/td>\n<td>1.115,68<\/td>\n<td>\u22121<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>2,63\u00b710<sup>-10<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/a\/4\/3\/a43b704ffa8c71ee49553dfeeaa7e0ce.png\" alt=\"\\begin{matrix}                         {}_{\\Lambda^{0}\\,\\rightarrow\\,p + \\pi^-} &amp;                         {}_{63,9%} \\\\                        {}_{\\Lambda^{0}\\,\\rightarrow\\,n + \\pi^0} &amp;                         {}_{35,8%}                  \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Sigma positiva<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/a\/9\/6\/a962fb3ce2459b0a77b990cbe2f77e83.png\" alt=\"\\mathrm{\\Sigma^+}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/4\/a\/f\/4af4cacde22908b1d251536536327a7c.png\" alt=\"\\mathrm{uus}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/b\/1\/5b13567b38be9c20d4420c513aae8e2e.png\" alt=\"\\begin{matrix} \\frac{1}{2} \\end{matrix}\" \/><\/td>\n<td>1.189,37<\/td>\n<td>\u22121<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>8,01\u00b710<sup>-11<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/e\/b\/5eb7e3d2c982c4dfce2dc25c0f2c70be.png\" alt=\"\\begin{matrix}                         {}_{\\Sigma^{+}\\,\\rightarrow\\,p + \\pi^0} &amp;                         {}_{51,57%} \\\\                        {}_{\\Sigma^{+}\\,\\rightarrow\\,n + \\pi^+} &amp;                         {}_{48,31%}                  \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Sigma neutra<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/9\/2\/9\/929a64e9653afc61dcd2691a19edf528.png\" alt=\"\\mathrm{\\Sigma^0}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/6\/4\/c\/64c75a6fa848b6807788f6e26c48d058.png\" alt=\"\\mathrm{uds}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/b\/1\/5b13567b38be9c20d4420c513aae8e2e.png\" alt=\"\\begin{matrix} \\frac{1}{2} \\end{matrix}\" \/><\/td>\n<td>1.192,64<\/td>\n<td>\u22121<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>7,4\u00b710<sup>-20<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/6\/f\/7\/6f7dd1790e20892e0ed550973b03bcde.png\" alt=\"\\begin{matrix}                         {}_{\\Sigma^{0}\\,\\rightarrow\\,\\Lambda^0 + \\gamma} &amp;                         {}_{100%}                  \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Sigma negativa<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/3\/7\/c\/37ceff7c79f8086524b8113f5fff314a.png\" alt=\"\\mathrm{\\Sigma^-}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/8\/c\/8\/8c822feac235387dc9f54f0324eda9d7.png\" alt=\"\\mathrm{dds}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/b\/1\/5b13567b38be9c20d4420c513aae8e2e.png\" alt=\"\\begin{matrix} \\frac{1}{2} \\end{matrix}\" \/><\/td>\n<td>1.197,45<\/td>\n<td>\u22121<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>1,48\u00b710<sup>-10<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/d\/0\/3\/d034a4b0d9f0e2fa43725b38ef03eaa5.png\" alt=\"\\begin{matrix}                         {}_{\\Sigma^{-}\\,\\rightarrow\\,n + \\pi^-} &amp;                         {}_{99,84%} \\\\                        {}_{\\Sigma^{-}\\,\\rightarrow\\,n + e^- + \\bar{\\nu}_e} &amp;                         {}_{0,1%}                  \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Xi neutra<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/7\/2\/7\/727f6bc67eb8d932befb780b89a4c5ca.png\" alt=\"\\mathrm{\\Xi^0}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/8\/3\/5\/835402a797067f63ad3b4d70feb03292.png\" alt=\"\\mathrm{uss}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/b\/1\/5b13567b38be9c20d4420c513aae8e2e.png\" alt=\"\\begin{matrix} \\frac{1}{2} \\end{matrix}\" \/><\/td>\n<td>1.314,83<\/td>\n<td>\u22122<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>2,90\u00b710<sup>-10<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/1\/1\/3\/11396cc45bff1115435fa0ade61717ed.png\" alt=\"\\begin{matrix}                         {}_{\\Xi^{0}\\,\\rightarrow\\,\\Lambda^0 + \\pi^0} &amp;                         {}_{99,52%} \\\\                        {}_{\\Xi^{0}\\,\\rightarrow\\,\\Sigma^0 + \\gamma} &amp;                         {}_{0,33%}                  \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Xi negativa<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/c\/8\/e\/c8e89a497850847d0f9274d6a2c620ea.png\" alt=\"\\mathrm{\\Xi^-}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/0\/8\/a\/08a50a8dc38f16fd7489d42b99ba92e3.png\" alt=\"\\mathrm{dss}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/b\/1\/5b13567b38be9c20d4420c513aae8e2e.png\" alt=\"\\begin{matrix} \\frac{1}{2} \\end{matrix}\" \/><\/td>\n<td>1.321,31<\/td>\n<td>\u22122<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>1,64\u00b710<sup>-10<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/8\/e\/9\/8e9bae731af651cf17aec3d265b09a16.png\" alt=\"\\begin{matrix}                         {}_{\\Xi^{-}\\,\\rightarrow\\,\\Lambda^0 + \\pi^-} &amp;                         {}_{99,88%}                  \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Omega<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/c\/6\/5c63b9e4f3683e73666f14964ac5b186.png\" alt=\"\\mathrm{\\Omega^-}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/c\/1\/a\/c1a76216c9ecdb01d1ba8124fd9038c7.png\" alt=\"\\mathrm{sss}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/9\/5\/1\/9515fe82996fff96032174f31ec673a0.png\" alt=\"\\begin{matrix} \\frac{3}{2} \\end{matrix}\" \/><\/td>\n<td>1.672,45<\/td>\n<td>\u22123<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>8,21\u00b710<sup>-11<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/8\/a\/c\/8acc481bc440aa0da3c215f48ab5e930.png\" alt=\"\\begin{matrix}                         {}_{\\Omega^{-}\\,\\rightarrow\\,\\Lambda^0 + K^-} &amp;                         {}_{67,8%} \\\\                        {}_{\\Omega^{-}\\,\\rightarrow\\,\\Xi^0 + \\pi^-} &amp;                         {}_{23,6%} \\\\                  \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Omega encantada<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/c\/b\/c\/cbc7fe5b411e4c97618609b55c7af9ea.png\" alt=\"\\mathrm{\\Omega^0_c}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/f\/0\/3\/f0323699b4511e12839b0e9035b06da2.png\" alt=\"\\mathrm{ssc}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/b\/1\/5b13567b38be9c20d4420c513aae8e2e.png\" alt=\"\\begin{matrix} \\frac{1}{2} \\end{matrix}\" \/><\/td>\n<td>2.697,5<\/td>\n<td>\u22122<\/td>\n<td>+1<\/td>\n<td>0<\/td>\n<td>6,90\u00b710<sup>-14<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/d\/3\/9\/d39a9545184ad9b172615955400f92a9.png\" alt=\"\\begin{matrix}                         {}_{\\Omega^0_c\\,\\rightarrow\\,\\Sigma^+ + K^- + K^- + \\pi^+} &amp;                         {}_{??\\,%} \\\\                        {}_{\\Omega^0_c\\,\\rightarrow\\,\\Xi^0 + K^- + \\pi^+} &amp;                         {}_{??\\,%} \\\\                  \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Xi positiva encantada<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/d\/6\/2\/d629b36458ff0db84d9b5aa94b297414.png\" alt=\"\\mathrm{\\Xi^+_c}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/b\/1\/4\/b145c371642b73dd2b6b66b28ffcdd6b.png\" alt=\"\\mathrm{usc}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/b\/1\/5b13567b38be9c20d4420c513aae8e2e.png\" alt=\"\\begin{matrix} \\frac{1}{2} \\end{matrix}\" \/><\/td>\n<td>2.468<\/td>\n<td>\u22121<\/td>\n<td>+1<\/td>\n<td>0<\/td>\n<td>4,42\u00b710<sup>-13<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/6\/c\/56c196259be30cea48669d38ae6da032.png\" alt=\"\\begin{matrix}                         {}_{\\Xi^+_c\\,\\rightarrow\\,\\Xi^0 + \\pi^+ + \\pi^0} &amp;                         {}_{??\\,%} \\\\                        {}_{\\Xi^+_c\\,\\rightarrow\\,\\Xi^0 + e^+ + \\nu_e} &amp;                         {}_{??\\,%} \\\\                  \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Xi neutra encantada<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/3\/6\/d\/36df7d7d8fd94fe9c53574b018adaa7e.png\" alt=\"\\mathrm{\\Xi^0_c}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/d\/c\/6\/dc6cfb9ce52b99bd9451d94f5a565673.png\" alt=\"\\mathrm{dsc}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/b\/1\/5b13567b38be9c20d4420c513aae8e2e.png\" alt=\"\\begin{matrix} \\frac{1}{2} \\end{matrix}\" \/><\/td>\n<td>2.471<\/td>\n<td>\u22121<\/td>\n<td>+1<\/td>\n<td>0<\/td>\n<td>1,12\u00b710<sup>-13<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/6\/2\/5\/6257a2ed4e3440b966131eb00cd626e5.png\" alt=\"\\begin{matrix}                         {}_{\\Xi^0_c\\,\\rightarrow\\,p + K^- + K^- + \\pi^+} &amp;                         {}_{??\\,%} \\\\                        {}_{\\Xi^0_c\\,\\rightarrow\\,\\Lambda^0 + K^0_S} &amp;                         {}_{??\\,%} \\\\                  \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Lambda encantada<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/3\/7\/1\/3711741ac378a21fc6a7f63cc7918f66.png\" alt=\"\\mathrm{\\Lambda^+_c}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/3\/0\/a\/30ad5cc9440148c53176ee501c8ca3a7.png\" alt=\"\\mathrm{udc}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/b\/1\/5b13567b38be9c20d4420c513aae8e2e.png\" alt=\"\\begin{matrix} \\frac{1}{2} \\end{matrix}\" \/><\/td>\n<td>2.284,9<\/td>\n<td>0<\/td>\n<td>+1<\/td>\n<td>0<\/td>\n<td>2,00\u00b710<sup>-13<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/6\/8\/6\/686031775b511ffc6240a77cfc062be4.png\" alt=\"\\begin{matrix}                         {}_{\\Lambda^+_c\\,\\rightarrow\\,p + K^- + \\pi^+} &amp;                         {}_{??\\,%} \\\\                        {}_{\\Lambda^+_c\\,\\rightarrow\\,p + \\bar{K^0} + \\pi^0} &amp;                         {}_{??\\,%} \\\\                  \\end{matrix}\" \/><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Xi doble encantada<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/8\/8\/d\/88dc86b7afbc925fd2b445b5c589cd23.png\" alt=\"\\mathrm{\\Xi^+_{cc}}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/2\/c\/6\/2c693d18ce3444675879e872390a6ecc.png\" alt=\"\\mathrm{dcc}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/2\/7\/b\/27b99116e0152b115eba317343dbf4e2.png\" alt=\"\\begin{matrix}\u00a0? \\end{matrix}\" \/><\/td>\n<td>3.519<\/td>\n<td>0<\/td>\n<td>+2<\/td>\n<td>0<\/td>\n<td>&lt;3,30\u00b710<sup>-14<\/sup><\/td>\n<td>&#8212;<\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\">Lambda inferior<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/d\/7\/c\/d7c8938cae3568e76561fb90d54c9808.png\" alt=\"\\mathrm{\\Lambda^0_b}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/c\/8\/7\/c8771876a678c0e7fe9913c78dd5e3b1.png\" alt=\"\\mathrm{udb}\\,\\!\" \/><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/5\/b\/1\/5b13567b38be9c20d4420c513aae8e2e.png\" alt=\"\\begin{matrix} \\frac{1}{2} \\end{matrix}\" \/><\/td>\n<td>5.624<\/td>\n<td>0<\/td>\n<td>0<\/td>\n<td>\u22121<\/td>\n<td>1,23\u00b710<sup>-12<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/f\/8\/b\/f8b779ca3b2c59d1fe3c2ae545fe2801.png\" alt=\"\\begin{matrix}                         {}_{\\Lambda^0_b\\,\\rightarrow\\,p + D^0 + \\pi^-} &amp;                         {}_{??\\,%} \\\\                        {}_{\\Lambda^0_b\\,\\rightarrow\\,\\Lambda^+_c + \\pi^-} &amp;                         {}_{??\\,%} \\\\                  \\end{matrix}\" \/><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<dl>\n<dd><sup>[1]<\/sup> El s\u00edmbolo de los antibariones es el mismo pero con una barra superpuesta.<\/dd>\n<dd><sup>[2]<\/sup> Los antibariones est\u00e1n formados por los respectivos antiquarks.<\/dd>\n<dd><sup>[3]<\/sup> Debe ser superior a 10<sup>30<\/sup> a\u00f1os.<\/dd>\n<dd><sup>[4]<\/sup> Vida media de los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> libres. En los n\u00facleos at\u00f3micos son estables.<\/dd>\n<dd><\/dd>\n<dd><\/dd>\n<dd><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" \/><\/dd>\n<dd><\/dd>\n<dd>Se ha conseguido observar por primera vez la desintegraci\u00f3n radiativa del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>. Dentro de los n\u00facleos de los \u00e1tomos hay <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> y <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>. En condiciones normales y mientras que est\u00e1n ah\u00ed los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> son estables. Sin embargo los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> libres son inestables, tienen una vida media de unos 10 minutos, y se desintegran produciendo un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y un antineutrino. Pero los f\u00edsicos nucleares te\u00f3ricos predijeron que una de cada mil veces los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> decaer\u00edan en todas esas part\u00edculas y adem\u00e1s en un <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>.<\/dd>\n<dd><\/dd>\n<\/dl>\n<p style=\"text-align: justify;\">Aunque la vida de un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> sea mucho m\u00e1s larga (en promedio un cuarto de hora), su desintegraci\u00f3n tambi\u00e9n se puede atribuir a la interacci\u00f3n d\u00e9bil. A prop\u00f3sito, algunos n\u00facleos at\u00f3micos radiactivos tambi\u00e9n se desintegran por interacci\u00f3n d\u00e9bil, pero pueden necesitar millones e incluso miles de millones de a\u00f1os para ello. Esta amplia variaci\u00f3n de vidas medias se puede explicar considerando la cantidad de energ\u00eda que se libera en la desintegraci\u00f3n. La energ\u00eda se almacena en las masas de las part\u00edculas seg\u00fan\u00a0 la bien conocida f\u00f3rmula de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> E = Mc\u00b2. Una desintegraci\u00f3n s\u00f3lo puede tener lugar si la masa total de todos los productos resultantes es menor que la masa de la part\u00edcula original. La diferencia entre ambas masas se invierte en energ\u00eda de movimiento. Si la diferencia es grande, el proceso puede producirse muy r\u00e1pidamente, pero a menudo la diferencia es tan peque\u00f1a que la desintegraci\u00f3n puede durar minutos o incluso millones de a\u00f1os. As\u00ed, lo que determina la velocidad con la que las part\u00edculas se desintegran no es s\u00f3lo la intensidad de la fuerza, sino tambi\u00e9n la cantidad de energ\u00eda disponible.<\/p>\n<p style=\"text-align: justify;\">Si no existiera la interacci\u00f3n d\u00e9bil, la mayor\u00eda de las part\u00edculas ser\u00edan perfectamente estables. Sin embargo, la interacci\u00f3n por la que se desintegran las part\u00edculas \u03c0\u00b0, \u03b7 y \u03a3\u00b0 es la electromagn\u00e9tica. Se observar\u00e1 que estas part\u00edculas tienen una vida media mucho m\u00e1s corta, aparentemente, la interacci\u00f3n electromagn\u00e9tica es mucho m\u00e1s fuerte que la interacci\u00f3n d\u00e9bil.<\/p>\n<p style=\"text-align: justify;\">\n<h3><a title=\"Bosones\" href=\"http:\/\/es.wikipedia.org\/wiki\/Bosones\">Bosones<\/a><\/h3>\n<table border=\"1\" cellspacing=\"0\" cellpadding=\"5\" align=\"center\">\n<tbody>\n<tr>\n<th>Nombre<\/th>\n<th>S\u00edmbolo<\/th>\n<th><a href=\"http:\/\/es.wikipedia.org\/wiki\/Carga_el%C3%A9ctrica\">Carga el\u00e9ctrica<\/a><br \/>\n(e)<\/th>\n<th><a href=\"http:\/\/es.wikipedia.org\/wiki\/Carga_de_color\">Carga de color<\/a><\/th>\n<th><a href=\"http:\/\/es.wikipedia.org\/wiki\/Spin\">Spin<\/a><\/th>\n<th><a title=\"Masa en reposo\" href=\"http:\/\/es.wikipedia.org\/wiki\/Masa_en_reposo\">Masa en reposo<\/a><br \/>\n(GeV\/c\u00b2)<\/th>\n<th>Existencia<\/th>\n<th>Vida media<\/th>\n<th>Desintegraciones m\u00e1s importantes<\/th>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\"><a href=\"http:\/\/es.wikipedia.org\/wiki\/Fot%C3%B3n\">Fot\u00f3n<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/c\/a\/b\/cabaaf489b2ed95bc5277ea378d43bfc.png\" alt=\"\\mathrm{\\gamma}\\,\\!\" \/><\/td>\n<td>Neutra<\/td>\n<td>Neutra<\/td>\n<td>1<\/td>\n<td>Nula<\/td>\n<td>Confirmada<\/td>\n<td>Estable<\/td>\n<td>&#8212;<\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\"><a title=\"Bosones W y Z\" href=\"http:\/\/es.wikipedia.org\/wiki\/Bosones_W_y_Z\">Bos\u00f3n W<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/b\/5\/a\/b5a53668920f2d57ff3f557e1d1a590b.png\" alt=\"\\mathrm{W^{\\pm}}\\,\\!\" \/><\/td>\n<td>\u00b1 1<\/td>\n<td>Neutra<\/td>\n<td>1<\/td>\n<td>80,425<\/td>\n<td>Confirmada<\/td>\n<td>3\u00b710<sup>-25<\/sup><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/f\/3\/2\/f324acf1cdf9142a0508b82bb1798219.png\" alt=\"\\begin{matrix}                         {}_{W^{+}\\,\\rightarrow\\,q + \\bar{q}} &amp;                         {}_{\\approx67%} \\\\                        {}_{W^{+}\\,\\rightarrow\\,\\ell^+ + \\nu_\\ell} &amp;                         {}_{\\approx33%}                  \\end{matrix}\" \/> <sup>[1]<\/sup><\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\"><a title=\"Bosones W y Z\" href=\"http:\/\/es.wikipedia.org\/wiki\/Bosones_W_y_Z\">Bos\u00f3n Z<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/8\/2\/3\/823b2a08a65f5a54dcbeb069ae03f8c4.png\" alt=\"\\mathrm{Z^{0}}\\,\\!\" \/><\/td>\n<td>Neutra<\/td>\n<td>Neutra<\/td>\n<td>1<\/td>\n<td>91,187<\/td>\n<td>Confirmada<\/td>\n<td>3\u00b710<sup>-25<\/sup><\/td>\n<td>&#8212;<\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\"><a title=\"Glu\u00f3n\" href=\"http:\/\/es.wikipedia.org\/wiki\/Glu%C3%B3n\">Glu\u00f3n<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/d\/4\/8\/d483c8e3a3b17357c4aa815ff65dcd27.png\" alt=\"\\mathrm{g}\\,\\!\" \/><\/td>\n<td>Neutra<\/td>\n<td>Color + Anticolor<\/td>\n<td>1<\/td>\n<td>Nula<\/td>\n<td>Confirmada<\/td>\n<td>Estable<\/td>\n<td>&#8212;<\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\"><a href=\"http:\/\/es.wikipedia.org\/wiki\/Gravit%C3%B3n\">Gravit\u00f3n<\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/f\/b\/4\/fb49f5615ec7250a06191c9872f85bc1.png\" alt=\"\\mathrm{G}\\,\\!\" \/><\/td>\n<td>Neutra<\/td>\n<td>Neutra<\/td>\n<td>2<\/td>\n<td>Nula<\/td>\n<td>Hipot\u00e9tica<\/td>\n<td>Estable<\/td>\n<td>&#8212;<\/td>\n<\/tr>\n<tr align=\"center\">\n<td align=\"left\"><a href=\"http:\/\/es.wikipedia.org\/wiki\/Bos%C3%B3n_de_Higgs\">Bos\u00f3n de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a><\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/3\/b\/0\/3b0e62eb7b2cb3436708169605298e6e.png\" alt=\"\\mathrm{H}\\,\\!\" \/><\/td>\n<td>Neutra<\/td>\n<td>Neutra<\/td>\n<td>0<\/td>\n<td>&gt; 114<\/td>\n<td>Hipot\u00e9tica<\/td>\n<td>Inestable<\/td>\n<td><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/2\/0\/c\/20c8f59fe6c79ee5f6468e32971f2318.png\" alt=\"\\begin{matrix}                         {}_{H\\,\\rightarrow\\,t + \\bar{t}} &amp;                         {}_{???\\,%} \\\\                        {}_{H\\,\\rightarrow\\,b + \\bar{b}} &amp;                         {}_{???\\,%}                  \\end{matrix}\" \/><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">Durante la d\u00e9cada de 1950 y 1960 aparecieron tal enjambre de part\u00edculas que dio lugar a esa famosa an\u00e9cdota de <a href=\"#\" onclick=\"referencia('fermi',event); return false;\">Fermi<\/a> cuando dijo: \u201cSi llego a adivinar esto me hubiera dedicado a la bot\u00e1nica.\u201d<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/neofronteras.com\/wp-content\/photos\/decaimientos_neutron.jpg\" alt=\"Foto\" border=\"0\" hspace=\"10\" vspace=\"5\" \/><\/p>\n<p style=\"text-align: justify;\">T\u00edpicamente el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> decae en un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, un antineutrino y un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. Muy raramente lo hace radiativamente emitiendo adem\u00e1s un <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>. Diagrama: Zina Deretsky, National Science Foundation.\u00a0 Fue dif\u00edcil observar los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> porque el haz est\u00e1 contaminado con <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> que fondo que producen mucho \u201cruido\u201d en las medidas, por lo que era como buscar una aguja en un pajar. El decaimiento radiativo del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> es importante porque conecta directamente con el modelo est\u00e1ndar de part\u00edculas.<\/p>\n<p style=\"text-align: justify;\">Si la vida de una part\u00edcula\u00a0 es tan corta como 10\u02c9\u00b2\u00b3 segundos, el proceso de desintegraci\u00f3n tiene un efecto en la energ\u00eda necesaria para producir las part\u00edculas ante de que se desintegre. Para explicar esto, comparemos la part\u00edcula con un diapas\u00f3n que vibra en un determinado modo. Si la \u201cfuerza de fricci\u00f3n\u201d que tiende a eliminar este modo de vibraci\u00f3n es fuerte, \u00e9sta puede afectar a la forma en la que el diapas\u00f3n oscila, porque la altura, o la frecuencia de oscilaci\u00f3n, est\u00e1 peor definida. Para una part\u00edcula elemental, esta frecuencia corresponde a su energ\u00eda. El diapas\u00f3n resonar\u00e1 con menor precisi\u00f3n; se ensancha su curva de resonancia. Dado que para esas part\u00edculas extremadamente inestable se miden curvas parecidas, a medida se las denomina resonancias. Sus vidas medias se pueden deducir directamente de la forma de sus curvas de resonancia.<\/p>\n<p style=\"text-align: justify;\">Un ejemplo t\u00edpico de una resonancia es la delta (\u2206), de la cual hay cuatro especies \u2206\u02c9, \u2206\u2070, \u2206\u207a y \u2206\u207a\u207a(esta \u00faltima tiene doble carga el\u00e9ctrica). Las masas de las deltas son casi iguales 1.230 MeV. Se desintegran por la interacci\u00f3n fuerte en un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> o un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">Existen tanto resonancias mes\u00f3nicas como bari\u00f3nicas . Las resonancias deltas son bari\u00f3nicas. Las resonancias deltas son bari\u00f3nicas. (Tambi\u00e9n est\u00e1n las resonancias mes\u00f3nicas rho, P).<\/p>\n<p style=\"text-align: justify;\">\n<div><img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/-A3b3Udww-wQ\/TdQmRmxTU9I\/AAAAAAAAFd4\/IroAwMovWqM\/s1600\/delta-goodrem-novia-nick-jonas-1.jpg\" alt=\"\" \/><\/div>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 En el Universo existen muchas clases de resonancias&#8230;inesperadas<\/p>\n<p style=\"text-align: justify;\">Las resonancias parecen ser solamente una especie de versi\u00f3n excitada de los Hadrones estable. Son r\u00e9plicas que rotan m\u00e1s r\u00e1pidamente de lo normal o que vibran de diferente manera. An\u00e1logamente a lo que sucede cuando golpeamos un gong, que emite sonido mientras pierde energ\u00eda hasta que finalmente cesa de vibrar, una resonancia termina su existencia emitiendo <a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a>, seg\u00fan se transforma en una forma m\u00e1s estable de materia.<\/p>\n<p style=\"text-align: justify;\">Por ejemplo, la desintegraci\u00f3n de una resonancia \u2206 (delta) que se desintegra por una interacci\u00f3n fuerte en un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> o <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a>, por ejemplo:<\/p>\n<p style=\"text-align: justify;\">\u2206\u207a\u207a\u2192\u0440 + \u03c0\u207a;\u00a0 \u2206\u2070\u2192\u0440 + \u03c0\u02c9; o \u043f+\u03c0\u2070<\/p>\n<p style=\"text-align: justify;\">En la desintegraci\u00f3n de un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>, el exceso de energ\u00eda-masa es s\u00f3lo 0,7 MeV, que se puede invertir en poner en movimiento un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a>. Un N\u00facleo radiactivo generalmente tiene mucha menos energ\u00eda a su disposici\u00f3n.<\/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=\"\" \/><\/p>\n<p style=\"text-align: justify;\">El estudio de los componentes de la materia tiene una larga historia en su haber, y, muchos son los logros conseguidos y muchos m\u00e1s los que nos quedan por conseguir, ya que, nuestros conocimientos de la masa y de la energ\u00eda (materia), es a\u00fan limitado. Los cuadros que aparecen arriba, est\u00e1n referidos a las part\u00edculas m\u00e1s usuales como los Quarks y los Leptones (verdaderos componentes de la materia) que a su vez, son: Los Quarks los que forman a los Hadrones y los Leptones los que completan el n\u00facleo at\u00f3mico de la materia para conformar los \u00e1tomos. He dejado a los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> y a las supuestas part\u00edculas supersim\u00e9tricas centr\u00e1ndome en las que me parecen principales en la conformaci\u00f3n de la materia.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/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%2F2012%2F08%2F01%2Fde-la-vida-y-la-muerte-de-las-particulas%2F&amp;title=De+la+Vida+y+la+Muerte+de+las+Part%C3%ADculas+%28Carnaval+de+F%C3%ADsica%29' 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%2F2012%2F08%2F01%2Fde-la-vida-y-la-muerte-de-las-particulas%2F&amp;title=De+la+Vida+y+la+Muerte+de+las+Part%C3%ADculas+%28Carnaval+de+F%C3%ADsica%29' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.google.com\/bookmarks\/mark?op=edit&amp;bkmk=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2012%2F08%2F01%2Fde-la-vida-y-la-muerte-de-las-particulas%2F&amp;title=De+la+Vida+y+la+Muerte+de+las+Part%C3%ADculas+%28Carnaval+de+F%C3%ADsica%29' title='Google' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/google.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/myweb2.search.yahoo.com\/myresults\/bookmarklet?u=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2012%2F08%2F01%2Fde-la-vida-y-la-muerte-de-las-particulas%2F&amp;t=De+la+Vida+y+la+Muerte+de+las+Part%C3%ADculas+%28Carnaval+de+F%C3%ADsica%29' title='Yahoo' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/yahoo.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.technorati.com\/faves?add=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2012%2F08%2F01%2Fde-la-vida-y-la-muerte-de-las-particulas%2F' title='Technorati' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/technorati.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/meneame.net\/submit.php?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2012%2F08%2F01%2Fde-la-vida-y-la-muerte-de-las-particulas%2F' title='Meneame' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/meneame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/enchilame.com\/submit.php?url=http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/08\/01\/de-la-vida-y-la-muerte-de-las-particulas\/' target='_blank' rel='nofollow'><img title='Enchilame' src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/enchilame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.blinklist.com\/index.php?Action=Blink\/addblink.php&amp;Description=&amp;Url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2012%2F08%2F01%2Fde-la-vida-y-la-muerte-de-las-particulas%2F&amp;title=De+la+Vida+y+la+Muerte+de+las+Part%C3%ADculas+%28Carnaval+de+F%C3%ADsica%29' title='BlinkList' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/blinklist.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/reddit.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2012%2F08%2F01%2Fde-la-vida-y-la-muerte-de-las-particulas%2F&amp;title=De+la+Vida+y+la+Muerte+de+las+Part%C3%ADculas+%28Carnaval+de+F%C3%ADsica%29' title='Reddit' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/reddit.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.tecnologiadiaria.com\/2009\/07\/abrir-com-hotmail-correo.html' target='_blank' title='hotmail'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/linklove.png' alt='hotmail correo' class='book_img' border='none' style='margin:1px; padding: 0;' \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/bitacoras.com\/votar\/anotacion\/externo\/mini\/www.emiliosilveravazquez.com\/blog\/2012\/08\/01\/de-la-vida-y-la-muerte-de-las-particulas\/' title='Bitacoras.com' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/bitacoras.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.wikio.es\/vote?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2012%2F08%2F01%2Fde-la-vida-y-la-muerte-de-las-particulas%2F' title='Wikio' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/wikio.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'   \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/friendfeed.com\/?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2012%2F08%2F01%2Fde-la-vida-y-la-muerte-de-las-particulas%2F&amp;title=De+la+Vida+y+la+Muerte+de+las+Part%C3%ADculas+%28Carnaval+de+F%C3%ADsica%29' title='Friend Feed' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/friendfeed.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.facebook.com\/share.php?u=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2012%2F08%2F01%2Fde-la-vida-y-la-muerte-de-las-particulas%2F&amp;t=De+la+Vida+y+la+Muerte+de+las+Part%C3%ADculas+%28Carnaval+de+F%C3%ADsica%29' title='Facebook' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/facebook.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/twitter.com\/home?status=De+la+Vida+y+la+Muerte+de+las+Part%C3%ADculas+%28Carnaval+de+F%C3%ADsica%29: http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2012%2F08%2F01%2Fde-la-vida-y-la-muerte-de-las-particulas%2F' title='Twitter' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/twitter.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=De+la+Vida+y+la+Muerte+de+las+Part%C3%ADculas+%28Carnaval+de+F%C3%ADsica%29&amp;uri=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2012%2F08%2F01%2Fde-la-vida-y-la-muerte-de-las-particulas%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/email.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span style='font-weight:bold; padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>\u00a0ESTOCOLMO, Suecia.- El premio Nobel de F\u00edsica (2.008) fue atribuido hoy al norteamericano Yoichiro Nambu y a los japoneses Makoto Kobayashi y Toshihide Maskawa por sus trabajos separados sobre la f\u00edsica de las part\u00edculas que mejoraron la comprensi\u00f3n de la materia, Demos un repaso hoy aqu\u00ed a esos componentes de la materia, y, profundicemos en [&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\/4942"}],"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=4942"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4942\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=4942"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=4942"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=4942"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}