{"id":3433,"date":"2022-01-11T05:51:53","date_gmt":"2022-01-11T04:51:53","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=3433"},"modified":"2022-02-11T06:15:37","modified_gmt":"2022-02-11T05:15:37","slug":"las-particulas-y-sus-propiedades","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/01\/11\/las-particulas-y-sus-propiedades\/","title":{"rendered":"Las part\u00edculas y sus propiedades"},"content":{"rendered":"<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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VaOWZcr\/Eu4+vaJV7QweUtPQ9QKYTKJJikloUiTiBWnrajmF7ay9JLYWkadK0R6mOFcD+I7CDeCxv4BKVltylgWcdh4PcD50J+sHV9Kam2GXB\/Q+xkdhOWLZsx2kFSxHaMxtJDUtYdicE64sYJuLXHSdKt\/DVWqMqoAPVjiVtR8DXAUsoV\/RTvK7oeM5e6SIwtf2jISCCCNiCMH2IgxlxGUmNF+7KlAqBlcYTi4vNxIRls5yfWU\/FlZnqqXAVuAZVVwF3Plzyb3lOvqL1EKkIvCMgqOE54hue8pI5Y+Ylj6kn7ycKbL1hSJbMfdF02q6gqjEdwP8yl4L0pOH8RVGVzhFPUj94+k6hpFXjzg4A5AY\/3tMq5l26olY3gAt7V0+dSNuohGkNuUPu6kHODjnBvCpbCbZ3xDsvgUsIQNpBWEIfBPt7y1bW644iN\/WUJTop3NlUbJVGP0inrNuy7MpU+oxOvtUAIXqftK2paZTuEKVFyDyPUHuDBV6X1Pnm5U5xI4c8UaW1tWem2+N1PdTyMB4l\/RhnTaPKdY8FacqURUI87537KDsJzTTk2Ef9G1bgRFzsoI\/WK2Zx9D2ramKJQEHznGcbe3vCSPkA94leLdSL0kZBkioOQz0MbrSuGRd9+EHf2Ej9Gib1kV7YBvMuzfeDxp5zg7QtWulXgBO7nhXAzk4z9OUi1O\/SinFUOFJC5xkZY4Ge0QOV9LFvQVBhRiSMwAyeUDXOrcLAA+4mt\/qbNTPABxdom8Qb4GK1NXUqwBUjBB7GcS8UaX8Gu9MclPl\/lPKdpsnyi8WOLAyPWc08csGuXx+6AD7y4Yq+aIT28tW1vvLLUxLNtSm3wz0JaTaAsAeW5PsNzD1trGWGPKg2GOg5QNTbhRyP4DAdtq2MZGRnl3E5rr09H8OJqXv07jblQo3G4B58\/WV9Wr01XD435cs\/SKGs+Laa0aPwd2I7\/KoGMH1gF9XNzURWbG4x13zmJ0OfxaadV4hwW2DjKeZe\/9j2lV3RCTzIP0H+Ze8IXamnVXhOFqMA2Nm33x7GB9Uukd3Oy4bhIPQ8PWTy01Ph53N\/R+BrS70u4Unn+cYadZTsDy7znGn3eXUBguDsf7Rtt9SfjKsoKAbvjH6zLivz0XFyJr0W\/2l6KrU\/xKgBkIV8dVJwCfr95yG4Tedn1nVVe2uF7rge\/FtORXqYM6+K+06Psn8KVMeV\/Yf1CetxvModn\/AJf\/AGE1oNNS2dJ0q6C0KS9FXf3Jjd4Wu18+Wwccu3rOW6ddMEwu5HId+4hG01kZIJKHkek83klzfbDlp1NaPdzr6kMoJJzgDPPtt\/vWFPD1UuMt0z\/+RAoNxEFdycYxHbT7VgyvxFQF5DmSeZMOLs61ji6qhoZARuBBr6hwuU6LJXrnGMxa1U1EAdjk8mKjAIzsSOk7Gjp3X4GL3UKfGmSwY8iNxj1ly2vSanwyQTw8WRET\/kkfZjt+ohbTtTp0AX\/M5yT6TJKuwf2T\/wCC7+1Xh\/EJjnwDP5nEQYc8Uam1xWao3XYDsByECTpS8KQ06cOX+9IcSmWXynBG47e0X9OflGG1fl+UVIwl4b2106bOCD7bfSMVpUdtlydpUtXG2QD7iGtNqKpOBz3+sjDTtvhtpFs\/G7vyBwg6jbzE+phC9t1qIyMMqwII+k2osxGWGMn8h6yUjMReeCJQsaozxg5Qlc9GUHytnvjEgqXpR8b\/AFEcK1ZlDBlJHQ9u0WLlVA2Hr\/mGaS3hltbZFPDz6ZifeOWYljkkkk+sKXbwLcvNJWGdPSu0t26ygXlq2qby2AbtkB2PIj7xW1vQalBiyAtTJ2K7lfQiNVo0O2jjkZjU6a8XK4fhy2wRn4tvkGcb5O\/IQxYafVLpwqwLsFU42XP7xb07TodTTKLjBUDfOV8uSO+OcJX+r0bdAPKOEAhds8tsDvJmDor8uqWF2109KVNKaDZRj\/J94oeLdOIdXQbOeCoRzBAJR\/uPqIftPElOquQGBxupG8oU\/ECNVKEY6gsNm74lOG1hyXlCRWpvR3bIx1xnl1lqjqjuvCGbHL\/qNesCnUYMByBzjYH3HWALhVXZQB7CYPg1\/cMP4\/8AGC9QqHg4ByGCfUjlE\/UV3jTfNsYragcmdUSpnEaSs8KK8n\/l\/wDYSGnJ15P\/ACj+oSsJZqG9Kqb4jdaWqPjiRSe5ESdMbzCPOmtsJNJNENDJpdqiY4VAPoIdpQNZNC9IyMS+CzC24XEqXHL3kshrGAAK\/tEzngXPfEXdSOxjPfHaLGqjYxpejTFG7bzGV5JefMZEJRog1p1aMVnUESbKvgxhs7qVS0x\/Y22taHtLwzBTuImULmFtP1DgYHMyZU\/ToPDNEYHkQcdpSstQDjB5wV4cvw9e4pqMBG29d5GnQp1N\/wCBvUVzTf2+0RLmtHvU6wSk7HkFP2nLrm5lyjGvpHd1YAurjeWr265xdubjJmqM\/pc+PvLltV3i\/wDFlu0rYMbHg62lTlDdpVijY3MN21xM2gGmjWEV\/EldDVJx5uEAHtjsIQpXUUL6ufiuW\/iP3l8a9AP+GtKeoWw5HEDnB3x3MsW+gVEcq+GTffO2ehHUGbfs+v8AFWomB8hbPXYjb2lO98UFmbAxueXLnK1umhteBQgIgQHln7wXd1JBb3zOhY95Uu7mZteiKV\/Ui1dvkwlfXPrAtV8yho9TbZ\/5f\/YSFRN0+V\/YfcTWmsCwlpieYfpOjaPo1dlDLTbHc7Z9szX9mHhtWX8VVGQDimpG2RsXM6Ja34qEimMqpwTnAyO0zqhqd9F+3sHT5kI+0IUlh4jMp1rMc129P8SdFU\/4U+GRVKfpmW\/hkc9veT2IBXixg5Ij0zmW2ALnTqjDyqTFTWrV0+ZSvuMTpVW9AqCmu7HcjsO8zd2yVVKOoII5H7iGs0xHz5fp5pWEY\/Fmlm3quh3A3U91PIxe4Za9Q0sKlKoRCVrdEc4JE3V5Rk0NdteesIpdZHOJlG5IhnTqyNxcbhNsLkn5u+w5CJoEmNdjrZQ4Y\/XpCmlapQou7rsz\/MSc56\/SKFuKTHHxgN8ZOAO2fUTVxSDcPxRnBO3DjbpnOMyHK00VtLBm8Q+JvijgU4Tr3MUrm99Zs6UT\/wDeMd9tttzj+0X76qA2FYsMAg8voRKlIzem91dZzB1Rph3kbNKKSPcRk9F8SuZlCYDDdldcsmHba7HeKFN8S7QuiOsCWOdO6zBmrUSTxoM\/xAc9usHUr71hazZX4SaioCuSSRscnAxBefBIp6VqzUGLoV4ivD5h0PpIkQuffcnkN4T4KBYhnU4B3wACQNsE+\/6TK0qBB\/8AkKMctxvsdgB22j7DIjWCKFB2EF3d3z3lO4vOgg+pWJiFh6vUzKpM2ZppAtIlonyv\/L\/cTWlznlfAI7jH6\/8AU9TEBs7b4J1VRZ0k2+VgffJk\/hfXKVNXo1WCOjsfNtxKeoPWc38O6kyLwZ2zkeh6iMS3lKoR8RFYj+IbzCk0zXjc9WmPmi67+JqOqL5E2D74MObZ9Yo6XqaqgSmAo7KMCFVuGLlg23CBj16mCJup3z4GXGRBv48KSvb7TDV2I5n\/AHrF3U6ToofJYjPEQMZGcjIHvGR202\/5FaN8Xc4SqgAY8gRjbML\/APMq9wtOlwvtlmByFHuInHUUfyOAw7EQxpup0aCEoqr3wN2j1MMwDftSC\/FTHzcG\/wCe055GDxNqLVqju3Mnb0HQQBmWliGmDMzGZtNWG8ozMl5IKhkQmTAZMKxmDVkSTJgBv8QyPimpnjADV5hTMkTfgEBmkyJ6eEBmwabh5p1mpgJlgVZsteVzMnlARYa4M0NaQmamAG5qSMvPGYxAZhp6bATzQGazZGmBNl5wAI2VfBjTYVlOMxLoQ7YOdomtIHmxuAOWBDltcZ2ETrRzCdvWbbeQ\/B\/RtB5jO4+0p3F1jIghbphuDvK9eu3eIWG946E54Rn2ga9uMAyS5cwHfVDKlfsf\/AdfVcmVMTZjNY2y0j\/\/2Q==\" alt=\"F\u00edsica en tu bolsillo - Bariones y mesones. Seg\u00fan la QCD (por sus siglas en  ingles de quantum chromodynamics), el prot\u00f3n, el neutr\u00f3n, y muchas otras  part\u00edculas elementales de la materia est\u00e1n\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"F\u00edsica 2\u00ba Bachillerato. IES La Magdalena. Avil\u00e9s. Asturias El Modelo  Est\u00e1ndar de part\u00edculas 1\" \/><\/p>\n<p style=\"text-align: justify;\">Las part\u00edculas elementales, como todos bien sab\u00e9is, est\u00e1n repartidas por familias y grupos que, desde los Quarks y los Leptones pasando por los Hadrones (Bariones y Mesones), conforman la materia que podemos ver, la que emite radiaci\u00f3n y forman desde estrellas y mundos hasta seres vivos como nosotros.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRP-3wDo_-YAG1ninwie8dSqR5EBIblcroCTQ&amp;usqp=CAU\" alt=\"Del \u00e1tomo al Higgs VIII: Los quarks, desde su propuesta hasta su  \u00abdescubrimiento\u00bb (1961 a 1974) | Una vista circular\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Los\u00a0<em>quarks<\/em>\u00a0son unas \u00abpart\u00edculas\u00bb propuestas por Gell-mann y Zweig en 1964 como los constituyentes de la mayor parte de los ejemplares del\u00a0<em>Zoo de part\u00edculas<\/em>. El nombre que ha subsistido es el de Murray Gell-mann, quien cuenta su origen en su libro\u00a0<em>The Quark and the Jaguar<\/em>: primero cre\u00f3 el sonido, que ser\u00eda parecido al graznido de un pato, y luego encontr\u00f3 un t\u00e9rmino que se adaptaba a ese sonido en una frase sin sentido claro,\u00a0<em>three <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> for Muster Mark<\/em>\u00a0del\u00a0<em>Finnegan\u2019s Wake<\/em>\u00a0de Joyce. Por su parte, George Zweig les denomin\u00f3\u00a0<em>aces<\/em>, un nombre que se refiere a los cuatro ases de las cartas de juego.&#8221;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRxy2NmJDWPpsxRYeA2EkRByEyLgZTJMrQlTCzT7efUfSabYCpF74dkUTZjJOCZREhRNYo&amp;usqp=CAU\" alt=\"Configuraci\u00f3n y n\u00fameros cu\u00e1nticos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRmenlSIjbaZD1mSK257FTDg1j4h_Tqsv0idNOi3yh4gV6XNXLtmFljOXH1nqoqEBCdXcc&amp;usqp=CAU\" alt=\"N\u00famero cu\u00e1ntico Spin Magn\u00e9tico (ms) - Quimica | Quimica Inorganica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRhU77GN-dYZi5lxI3AG0vhQsA1pD_F6lWrZmWlTcc8Bx2MGFJwtzd5aGhuhuiR0h8bCTM&amp;usqp=CAU\" alt=\"Gira girando GIF en GIFER - de Metilar\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSRR8cGzaiPO-2nOOVg7gWFJ7f11mWhtVjguI83q468EDMaICtbQOwCSSlCT--4plBaRxM&amp;usqp=CAU\" alt=\"Danzad, danzad malditas (3) | Lleida.com\" \/><\/p>\n<\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\">En este bonito dibujo (la \u00faltima imagen) se ve un rollizo <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> en compa\u00f1\u00eda de su antipart\u00edcula, el positr\u00f3n. Obs\u00e9rvese que son igualitos, excepto en la carga, que viene dada por el distinto <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>, giro.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Una propiedad digna de menci\u00f3n de todas estas part\u00edculas peque\u00f1as es que pueden rotar alrededor de un eje, igual que las bolas de tenis o de billar pueden tener <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>; pero hay una diferencia importante entre estas part\u00edculas y las bolas de tenis o billar. El <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> (o, con m\u00e1s precisi\u00f3n, el momento angular, que es aproximadamente la masa por el radio por la velocidad de rotaci\u00f3n) se puede medir como un m\u00faltiplo de la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">Constante de Planck<\/a> dividido por 2\u03c0. Medido en esta unidad y de acuerdo con la mec\u00e1nica cu\u00e1ntica, el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de cualquier objeto tiene que ser o un\u00a0 entero o un entero m\u00e1s un medio. El <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> total de cada tipo de part\u00edculas \u2013aunque no la direcci\u00f3n del mismo- es fijo.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Francis Villatoro on Twitter: &quot;\u00bfQu\u00e9 es el esp\u00edn del electr\u00f3n? Imagina una  bolita que est\u00e1 girando, excepto que no es una bolita y que no est\u00e1  girando. https:\/\/t.co\/peM764WA4p Al grano, @NotEvenWrong &quot;What\" \/><\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> por ejemplo, tiene <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> \u00bd. Esto lo descubrieron dos estudiantes holandeses. Samuel Goudsmit (1902-1978) y George Uhlenbeck (1900-1988), que escribieron sus tesis conjuntamente sobre este problema en 1927. Fue una idea audaz que part\u00edculas m\u00e1s peque\u00f1as como los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> pudieran tener <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> y, de hecho, bastante grande. Al principio, la idea fue recibida con escepticismo porque la \u201csuperficie del electr\u00f3n\u201d se tendr\u00eda que mover con una velocidad 137 veces mayor que la de la luz. Hoy d\u00eda, tales objeciones son sencillamente ignoradas porque no existe tal superficie de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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alt=\"e)- LOS FOTONES - 1- S\u00cdNTESIS de la TEOR\u00cdA TIEMPO-ESPACIO\" \/><img decoding=\"async\" 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\" alt=\"Los neutrinos podr\u00edan explicar nuestra existencia - Ciencia UNAM\" \/><\/p>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> y los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>, al ser part\u00edculas sin masa, comparten la propiedad de que su eje de rotaci\u00f3n es siempre paralelo a la direcci\u00f3n del movimiento, mientras que otras part\u00edculas rotan en direcciones arbitrarias. Siempre ser\u00e1 dif\u00edcil describir el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> con palabras sencillas. La mec\u00e1nica cu\u00e1ntica hace imposible definir con precisi\u00f3n la direcci\u00f3n del eje de rotaci\u00f3n, excepto para los dos casos mencionados. Sin embargo, para objetos grandes que rotan con velocidades altas, la direcci\u00f3n de rotaci\u00f3n puede tener un significado m\u00e1s preciso.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Fermiones y Bosones - De Verdad digital\" \/><\/p>\n<p style=\"text-align: justify;\">Las part\u00edculas con <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> entero se llaman \u201cBosones\u201d y las que tienen <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> entero m\u00e1s un medio se llaman \u201cFermiones\u201d. As\u00ed, si miramos una tabla de part\u00edculas, comprobamos que los Leptones y los Bariones son <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>, y que los Mesones y los Fotones son Bosones. En muchos aspectos, los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> se comportan de manera diferente de los Bosones. Los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> tienen una propiedad de que cada uno de ellos requiere su propio espacio: dos <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> del mismo tipo no pueden estar en el mismo punto, y su movimiento est\u00e1 regido por ecuaciones tales que se evitan los unos a los otros. Curiosamente no se necesita ninguna fuerza para conseguir esto. De hecho, la fuerza entre los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> puede ser atractiva o repulsiva. El fen\u00f3meno por el cual cada <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a> tiene que estar en un \u201cestado\u201d diferente se conoce como el Principio de exclusi\u00f3n de Pauli.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Definici\u00f3n del principio de exclusi\u00f3n de Pauli - Aplicaciones - YuBrain\" \/><img decoding=\"async\" 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\" alt=\"Pauli Exclusion Principle\" \/><\/p>\n<p style=\"text-align: justify;\">Cada \u00e1tomo est\u00e1 rodeado por una nube de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, que son <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> (<a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> \u00bd). Si dos \u00e1tomos se aproximan entre s\u00ed, los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> se mueven de tal manera que las dos nubes se evitan una a otra, dando como resultado una fuerza repulsiva. Cuando alguno de nosotros aplaudimos, notamos que las manos no se traspasan la una a trav\u00e9s de la otra. Esto es debido al <a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli para los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> de nuestras manos.<\/p>\n<p style=\"text-align: justify;\">En contraste con el individualismo de los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>, los Bosones se comportan colectivamente y les gusta colocarse todos en el mismo lugar. Un <a href=\"#\" onclick=\"referencia('laser',event); return false;\">l\u00e1ser<\/a> por ejemplo, produce un haz de luz en el cual much\u00edsimos <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> llevan la misma longitud de onda y direcci\u00f3n de movimiento. Esto es posible porque los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> son Bosones. Volveremos a encontrarnos con este car\u00e1cter colectivo de las part\u00edculas con <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> entero m\u00e1s adelante.<\/p>\n<p style=\"text-align: justify;\">Hay otra regla de juego que nuestra familia de part\u00edculas elementales debe obedecer: cada part\u00edcula tiene su correspondiente antipart\u00edcula. Las part\u00edculas tienen el mismo <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> y la misma masa que sus antipart\u00edculas, pero las cargas el\u00e9ctricas y los n\u00fameros cu\u00e1nticos B y L, son opuestos. Igual que los n\u00fameros llamados S (\u201cextra\u00f1eza\u201d) \u0399\u2083 (\u201ciso<a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>\u201d) son todas opuestas. Por ejemplo, \u03c0+ y \u03c0- son antipart\u00edculas una de la otra, igual que \u039a+y K\u00af. Por otra parte, \u03a3+ Y \u03a3- no son antipart\u00edculas entre s\u00ed (ambas tienen B=1 y sus masas tampoco son id\u00e9nticas). Las part\u00edculas \u03c0\u00ba, \u00a0y el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, son excepciones a esta regla en el sentido de que son id\u00e9nticas a sus propias antipart\u00edculas.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/lacomunidadelaciencia.files.wordpress.com\/2012\/04\/zoo-de-particulas.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Los Fermiones forman la materia y los Bosones transmiten las fuerzas<\/p>\n<p style=\"text-align: justify;\">Igual que ocurre con las plantas y los animales los tipos de part\u00edculas observados fueron clasificados en especies y familias, adem\u00e1s del <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> tenemos Leptones y Hadrones, y estos \u00faltimos (como digo al principio) se subdividen en <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> y <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a>. Esta ordenaci\u00f3n se basa en las diferentes clases de interacciones que se dan entre las part\u00edculas. Las tres clases de \u201cinteracciones\u201d que encontraremos son: la \u201cinteracci\u00f3n fuerte\u201d, la \u201cinteracci\u00f3n electromagn\u00e9tica\u201d, y la \u201cinteracci\u00f3n d\u00e9bil\u201d. Debo a\u00f1adir que cuando hablamos de una \u201cinteracci\u00f3n\u201d no nos referimos necesariamente a algo que modifique el movimiento de las part\u00edculas, sino a lo que hace que las part\u00edculas se alteren de alguna manera unas a otras, incluyendo el caso en el que intercambien su propia identidad. Las part\u00edculas pueden interaccionar entre s\u00ed a distancia, pero esto sucede porque intercambian una part\u00edcula a modo de mensajero. Estos mensajeros son los llamados \u201cmediadores\u201d de la interacci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">Debo admitir que ahora todo esto debe de sonar bastante misterioso. En t\u00e9rminos matem\u00e1ticos se puede describir mejor, un lamento que ser\u00e1 frecuente, porque lo que he tratado de describir no son m\u00e1s que las consecuencias de un sistema de ecuaciones matem\u00e1ticas. En su conjunto, las ecuaciones tienen mucho m\u00e1s sentido que mis palabras.<\/p>\n<p style=\"text-align: justify;\">Habr\u00e9is notado que no me he querido parar a describir los miembros de las distintas familias: Quarks, Leptones, Hadrones (Bariones y Mesones), as\u00ed como los Bosones y los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> indicando, de manera detallada, sus nombres y respectivas masas, espines y dem\u00e1s propiedades, ya que, tal empresa, es lo que hizo decir a Fermi: \u201cSi llego a saber que las part\u00edculas forman un aut\u00e9ntico zool\u00f3gico, mejor me hubiera metido a bot\u00e1nico\u201d.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Clase virtual de 2do. Grado Primaria - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">Para finalizar el apunte, tengo que Aclarar que \u00e9sta peque\u00f1a rese\u00f1a se ha puesto a solicitud de la profesora de un Instituto de Segundo Grado que, quer\u00eda exponer el tema a sus alumnos y, me pidi\u00f3 esta colaboraci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">Aqu\u00ed se la dejo amiga, y, perdone si no he podido introducir m\u00e1s sencillez en la explicaci\u00f3n que, como justifico por ah\u00ed arriba, est\u00e1 sacada de las ecuaciones matem\u00e1ticas que es el verdadero lenguaje de la F\u00edsica y, cuando hacemos la traducci\u00f3n al lenguaje ordinario, alguna esencia se pierde por el camino.<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/bio.m2osw.com\/gcartable\/physique\/fermions.jpg\" alt=\"Las part\u00edculas elementales\" \/><\/p>\n<h4><\/h4>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Todo est\u00e1 hecho de Quarks y Leptones<\/p>\n<p style=\"text-align: justify;\">De todas las maneras, espero que le sea \u00fatil y quedo a su entera disposici\u00f3n para otras lecciones que a los chicos pueda interesar.<\/p>\n<p style=\"text-align: justify;\">De la charla prometida para hablar de las Nebulosas y las Estrellas, ser\u00e1 cuando ambos podamos acoplar nuestros respectivos compromisos y buscar el hueco adecuado. Si es posible, ser\u00e1 un s\u00e1bado por la ma\u00f1ana que a todos nos vendr\u00e1 bien y, adem\u00e1s, tendremos m\u00e1s tiempo para el coloquio posterior.<\/p>\n<p style=\"text-align: justify;\">Ha sido un placer.<\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F01%2F11%2Flas-particulas-y-sus-propiedades%2F&amp;title=Las+part%C3%ADculas+y+sus+propiedades' 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%2F2022%2F01%2F11%2Flas-particulas-y-sus-propiedades%2F&amp;title=Las+part%C3%ADculas+y+sus+propiedades' 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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[&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":[6],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/3433"}],"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=3433"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/3433\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=3433"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=3433"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=3433"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}