{"id":17118,"date":"2026-04-28T06:04:24","date_gmt":"2026-04-28T05:04:24","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=17118"},"modified":"2026-04-28T06:04:37","modified_gmt":"2026-04-28T05:04:37","slug":"el-%e2%80%9cuniverso%e2%80%9d-de-las-particulas","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2026\/04\/28\/el-%e2%80%9cuniverso%e2%80%9d-de-las-particulas\/","title":{"rendered":"El \u201cuniverso\u201d de las part\u00edculas"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/los35milimetros.files.wordpress.com\/2011\/12\/tree-of-life-arbol-de-la-vida-efectos-visuales-oscar-2011.jpg\" alt=\"\" width=\"650\" height=\"375\" \/><\/p>\n<p style=\"text-align: justify;\">Solo el 1% de las formas de vida que han vivido en la Tierra est\u00e1n ahora presentes, el 99%, por una u otra raz\u00f3n se han extinguido. Sin embargo, ese peque\u00f1o tanto por ciento de la vida actual, supone unos cinco millones de especies seg\u00fan algunas estimaciones. La\u00a0 Tierra acoge a todas esas especies u palpita de vida que prolifera por doquier. Hay seres vivos por todas partes y por todos los rincones del inmenso mosaico de ambientes que constituye nuestro planeta encontramos formas de vida, cuyos dise\u00f1os parecen hechos a prop\u00f3sito para adaptarse a su h\u00e1bitat, desde las profundidades abisales de los oc\u00e9anos hasta las m\u00e1s altas cumbres, desde las espesas selvas tropicales a las planicies de hielo de los casquetes polares. Se ha estimado la edad de 3.800 millones de a\u00f1os desde que aparecieron los primeros \u201cseres vivos\u201d sobre el planeta (dato de los primeros microf\u00f3siles). Desde entonces no han dejado de aparecer m\u00e1s y m\u00e1s especies, de las que la mayor\u00eda se han ido extinguiendo. Desde el siglo XVIII en que Carlos Linneo propuso su <em>Systema Naturae<\/em> no han cesado los intentos por conocer la Biodiversidad\u2026, de la que por cierto nuestra especie, bautizada como <em>Homo sapiens<\/em> por el propio Linneo, es una reci\u00e9n llegada de apenas 200.000 a\u00f1os.<\/p>\n<div style=\"text-align: justify;\">\n<div><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/05\/el-arbol-de-la-vida\/\" rel=\"next\">El \u00e1rbol de la Vida<\/a><\/div>\n<\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/rmhm.files.wordpress.com\/2009\/09\/particulas-elementales.jpg\" alt=\"\" width=\"497\" height=\"393\" \/><\/p>\n<div>\n<p style=\"text-align: justify;\">Ahora, hablaremos de la vida media de las part\u00edculas elementales (algunas no tanto). Cuando hablamos del tiempo de vida de una part\u00edcula nos estamos refiriendo al tiempo de vida media, 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 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<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.monografias.com\/trabajos75\/agua-pesada\/image003.gif\" alt=\"http:\/\/www.monografias.com\/trabajos75\/agua-pesada\/image003.gif\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Si miramos una tabla de las part\u00edculas m\u00e1s conocidas y familiares (<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/05\/la-vida-de-las-particulas\/#\">fot\u00f3n<\/a>, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/05\/la-vida-de-las-particulas\/#\">electr\u00f3n<\/a> <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/05\/la-vida-de-las-particulas\/#\">mu\u00f3n<\/a> <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/05\/la-vida-de-las-particulas\/#\">tau<\/a>, la serie de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/05\/la-vida-de-las-particulas\/#\">neutrinos<\/a>, los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a><\/a> con sus <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a><\/a>, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('kaon',event); return false;\">kaones<\/a><\/a>, etc., y, los Hadrones <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/05\/la-vida-de-las-particulas\/#\">bariones<\/a> como el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('lambda',event); return false;\">lambda<\/a><\/a>, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('sigma',event); return false;\">sigma<\/a><\/a>, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('psi',event); return false;\">psi<\/a><\/a> y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('omega',event); return false;\">omega<\/a><\/a>, en la que nos expliquen sus propiedades de masa, carga, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a>, vida media (en segundos) y sus principales maneras de desintegraci\u00f3n, ver\u00edamos como difieren las unas de las otras.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/portafolio-3-fisica-moderna-eli.weebly.com\/uploads\/3\/1\/2\/0\/31202455\/743130872.gif\" alt=\"Resultado de imagen de Vida media de las part\u00edculas\" width=\"400\" height=\"200\" \/><\/p>\n<\/blockquote>\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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('sigma',event); return false;\">sigma<\/a><\/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<\/div>\n<p style=\"text-align: justify;\">\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.imgur.com\/858jWzK.png\" alt=\"La Vida Media de las Part\u00edculas : Blog de Emilio Silvera V.\" width=\"629\" height=\"424\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/francis.naukas.com\/files\/2010\/03\/dibujo20100313_combined_cdf_dzero_tevatron_mass_and_width_w_boson_particle.jpg\" alt=\"La dificultad de medir con precisi\u00f3n la masa en reposo de ...\" width=\"640\" height=\"251\" \/><\/p>\n<p>&nbsp;<\/p>\n<div>\n<p style=\"text-align: justify;\">\u00bfC\u00f3mo se determina la vida media de una part\u00edcula? Las part\u00edculas de vida larga, tales como el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a> y el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/05\/la-vida-de-las-particulas\/#\">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;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/revistakokoro.com\/colisi%F3n%20subat%F3mica.jpg\" alt=\"\" width=\"574\" height=\"393\" \/><\/p>\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>&nbsp;<\/p>\n<p style=\"text-align: center;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/-qpQmerEXpcE\/UZsq3cGpy-I\/AAAAAAAACIw\/bawy6nY4tow\/s400\/El-LHC-muestra-en-Barcelona-los-datos-de-sus-tres-primeros-anos-de-funcionamiento.jpg\" alt=\"\" width=\"365\" height=\"287\" \/><\/p>\n<p style=\"text-align: justify;\">Una colisi\u00f3n entre un prt\u00f3n y un anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> registrada mediante una c\u00e1mara de chispas del experimento UA5 del CERN.<\/p>\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;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.la-razon.com\/sociedad\/asi_va_la_vida\/Particula-Dios_LRZIMA20120308_0017_3.jpg\" alt=\"Resultado de imagen de La vida de las part\u00edculas\" width=\"304\" height=\"171\" \/><img decoding=\"async\" id=\"5tu6yJ-jgfFDQM:\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Vida media de las part\u00edculas\" data-atf=\"4\" \/><\/p>\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<p style=\"text-align: justify;\">Se habla de ondas cu\u00e1nticas y tambi\u00e9n, de ondas gravitacionales. Las primeras han sido localizadas y las segundas est\u00e1n siendo perseguidas.<\/p>\n<p style=\"text-align: justify;\">Aunque la vida de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/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<\/div>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/cdn0.ecologiaverde.com\/es\/posts\/0\/1\/3\/fuerza_nuclear_debil_que_es_como_se_calcula_e_importancia_6310_600.jpg\" alt=\"Fuerza nuclear d\u00e9bil: qu\u00e9 es, c\u00f3mo se calcula e importancia - Resumen\" width=\"492\" height=\"328\" \/><\/p>\n<p>&nbsp;<\/p>\n<div>\n<p style=\"text-align: justify;\">Si no existiera la<strong> interacci\u00f3n d\u00e9bil<\/strong>, 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;\">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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/05\/la-vida-de-las-particulas\/#\">Fermi<\/a> cuando dijo: \u201cSi llego a adivinar esto me hubiera dedicado a la bot\u00e1nica.\u201d<\/p>\n<\/div>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/www.blogodisea.com\/wp-content\/uploads\/2010\/09\/desintegracion-radiactiva-esquema-nuclear.jpg\" alt=\"La f\u00edsica cu\u00e1ntica nos dice como es la Naturaleza : Blog de Emilio Silvera  V.\" \/><\/p>\n<p>&nbsp;<\/p>\n<div>\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>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>Bariones Delta. <\/strong>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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> o un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a> y un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/05\/la-vida-de-las-particulas\/#\">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;\">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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> o <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a> y un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/05\/la-vida-de-las-particulas\/#\">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>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" class=\"aligncenter\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/a\/aa\/Beta-minus_Decay.svg\/1280px-Beta-minus_Decay.svg.png\" alt=\"\" width=\"429\" height=\"292\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En la desintegraci\u00f3n de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>, el exceso de energ\u00eda-masa es s\u00f3lo 0,7 MeV, que se puede invertir en poner en movimiento un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>, un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/05\/la-vida-de-las-particulas\/#\">electr\u00f3n<\/a> y un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/06\/05\/la-vida-de-las-particulas\/#\">neutrino<\/a>. Un N\u00facleo radiactivo generalmente tiene mucha menos energ\u00eda a su disposici\u00f3n.<\/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 (aunque nos parezca lo contrario), son a\u00fan bastante limitados, nos queda mucho por descubrir antes de que podamos decir que dominamos la materia y sabemos de todos sus componentes. Antes de que eso llegue, tendremos que conocer, en profundidad, el verdadero origen de la Luz que esconde muchos secretos que tendremos que desvelar.<\/p>\n<p style=\"text-align: justify;\">Esperemos que con los futuros experimentos del LHC y de los grandes Aceleradores de part\u00edculas del futuro,\u00a0 se nos aclaren algo las cosas y podamos avanzar en el perfeccionamiento del Modelo Est\u00e1ndar de la F\u00edsica de Part\u00edculas que, como todos sabemos es un Modelo incompleto que no contiene a todas las fuerzas de la Naturaleza y, cerca de una veintena de sus par\u00e1metros son aleatorios y no han sido explicados. Uno de ellos era el Bos\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/08\/07\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> que pudo ser confirmado. Sin embargo, a m\u00ed particularmente me quedan muchas dudas al respecto.<\/p>\n<p style=\"text-align: justify;\"><strong><em>Emilio Silvera V.<\/em><\/strong><\/p>\n<\/div>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2026%2F04%2F28%2Fel-%25e2%2580%259cuniverso%25e2%2580%259d-de-las-particulas%2F&amp;title=El+%E2%80%9Cuniverso%E2%80%9D+de+las+part%C3%ADculas' 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%2F2026%2F04%2F28%2Fel-%25e2%2580%259cuniverso%25e2%2580%259d-de-las-particulas%2F&amp;title=El+%E2%80%9Cuniverso%E2%80%9D+de+las+part%C3%ADculas' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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Sin embargo, ese peque\u00f1o tanto por ciento de la vida actual, supone unos cinco millones de especies seg\u00fan algunas estimaciones. La\u00a0 Tierra acoge a todas esas especies u [&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\/17118"}],"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=17118"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/17118\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=17118"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=17118"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=17118"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}