{"id":28199,"date":"2025-09-04T06:49:44","date_gmt":"2025-09-04T05:49:44","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28199"},"modified":"2025-09-04T06:50:07","modified_gmt":"2025-09-04T05:50:07","slug":"particulas-ii","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/09\/04\/particulas-ii\/","title":{"rendered":"Part\u00edculas II"},"content":{"rendered":"<p style=\"text-align: justify;\"><strong>Part\u00edculas<\/strong><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Caracterizaci\u00f3n de las part\u00edculas de la atm\u00f3sfera de - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">El universo de las part\u00edculas es fascinante. Cuando las part\u00edculas primarias chocan con \u00e1tomos y mol\u00e9culas en el aire, aplastan sus n\u00facleos y producen toda clase de part\u00edculas secundarias. En esta radiaci\u00f3n secundaria (a\u00fan muy energ\u00e9tica) la que detectamos cerca de la Tierra, por los globos enviados a la atm\u00f3sfera superior, han registrado la radiaci\u00f3n primaria.<\/p>\n<p style=\"text-align: justify;\">El f\u00edsico estadounidense Robert Andrews Millikan, que recogi\u00f3 una gran cantidad de informaci\u00f3n acerca de esta radiaci\u00f3n (y que le dio el nombre de rayos c\u00f3smicos), decidi\u00f3 que deber\u00eda haber una clase de radiaci\u00f3n electromagn\u00e9tica. Su poder de penetraci\u00f3n era tal que, parte del mismo, atravesaba muchos cent\u00edmetros de plomo. Para Millikan, esto suger\u00eda que la radiaci\u00f3n se parec\u00eda a la de los penetrantes <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a>, pero con una longitud de onda m\u00e1s corta.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"http:\/\/www.uco.es\/hbarra\/Blog\/rayos_cosmicos.jpg\" alt=\"Rayos c\u00f3smicos y meteorolog\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">Otros, sobre todo el f\u00edsico norteamericano Holly Compton, no estaban de acuerdo en que los rayos c\u00f3smicos fuesen part\u00edculas. Hab\u00eda un medio para investigar este asunto; si se trataba de part\u00edculas cargadas, deber\u00edan ser rechazadas por el campo magn\u00e9tico de la Tierra al aproximarse a nuestro planeta desde el espacio exterior. Compton estudi\u00f3 las mediciones de la radiaci\u00f3n c\u00f3smica en varias latitudes y descubri\u00f3 que en realidad se curvaban con el campo magn\u00e9tico: era m\u00e1s d\u00e9bil cera del ecuador magn\u00e9tico y m\u00e1s fuerte cerca de los polos, donde las l\u00edneas de fuerza magn\u00e9tica se hund\u00edan m\u00e1s en la Tierra.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Qu\u00e9 son los rayos c\u00f3smicos? - Observatorio Pierre Auger\" \/><\/p>\n<p style=\"text-align: justify;\">Las part\u00edculas c\u00f3smicas primarias, cuando entran en nuestra atm\u00f3sfera, llevan consigo unas energ\u00edas fant\u00e1sticas, muy elevadas. En general, cuanto m\u00e1s pesado es el n\u00facleo, m\u00e1s raro resulta entre las part\u00edculas c\u00f3smicas. N\u00facleos tan complejos como los que forman los \u00e1tomos de hierro se detectaron con rapidez; en 1.968, otros n\u00facleos como el del uranio. Los n\u00facleos de uranio constituyen s\u00f3lo una part\u00edcula entre 10 millones. Tambi\u00e9n se incluir\u00e1n aqu\u00ed <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> de muy elevada energ\u00eda.<\/p>\n<p style=\"text-align: justify;\">Ahora bien, la siguiente part\u00edcula in\u00e9dita (despu\u00e9s del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>) se descubri\u00f3 en los rayos c\u00f3smicos. A decir verdad, cierto f\u00edsico te\u00f3rico hab\u00eda predicho ya este descubrimiento. Paul Adrien Dirac hab\u00eda aducido, fund\u00e1ndose en un an\u00e1lisis matem\u00e1tico de las propiedades inherentes a las part\u00edculas subat\u00f3micas, que cada part\u00edcula deber\u00eda tener su\u00a0<em>antipart\u00edcula<\/em>\u00a0(los cient\u00edficos desean no s\u00f3lo que la naturaleza sea simple, sino tambi\u00e9n sim\u00e9trica). As\u00ed pues, deber\u00eda haber un\u00a0<em>antielectr\u00f3n<\/em>, salvo por su carga que ser\u00eda positiva y no negativa, id\u00e9ntico al electr\u00f3n; y un\u00a0<em>anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/em>, con carga negativa en vez de positiva.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Dirac y la antimateria \u2013 Blog del Instituto de Matem\u00e1ticas de la Universidad de Sevilla\" \/><img decoding=\"async\" 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\" alt=\"El fascinante \u201cuniverso\u201d de las part\u00edculas : Blog de Emilio Silvera V.\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En 1.930, cuando Dirac expuso su teor\u00eda, no llam\u00f3 demasiado la atenci\u00f3n en el mundo de la ciencia. Pero, fiel a la cita, dos a\u00f1os despu\u00e9s apareci\u00f3 el anti<a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. Por entonces, el f\u00edsico americano Carl David Anderson trabajaba con Millikan en un intento por averiguar si los rayos c\u00f3smicos eran radiaci\u00f3n electromagn\u00e9tica o part\u00edculas. Por aquellas fechas, casi todo el mundo estaba dispuesto a aceptar las pruebas presentadas por Compton, seg\u00fan las cuales, se tratar\u00eda de part\u00edculas cargadas; pero Millikan no acababa de darse por satisfecho con tal soluci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"FAEC - Hewnrik Svensmark: Influencia de los Rayos C\u00f3smicos en el Clima Terrestre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRqSnCCgUKCN7T-ZlzVPcHtg9HSblf7VzNT5g&amp;usqp=CAU\" alt=\"Detectores de la radiaci\u00f3n e instrumentaci\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">Anderson se propuso averiguar si los rayos c\u00f3smicos que penetraban en una c\u00e1mara de ionizaci\u00f3n se curvaban bajo la acci\u00f3n de un potente campo magn\u00e9tico. Al objeto de frenar dichos rayos lo suficiente como para detectar la curvatura, si la hab\u00eda, puso en la c\u00e1mara una barrera de plomo de 6\u201935 mm de espesor. Descubri\u00f3 que, cuando cruzaba el plomo, la radiaci\u00f3n c\u00f3smica trazaba una estela curva a trav\u00e9s de la c\u00e1mara; y descubri\u00f3 algo m\u00e1s. A su paso por el plomo, los rayos c\u00f3smicos energ\u00e9ticos arrancaban part\u00edculas de los \u00e1tomos de plomo. Una de esas part\u00edculas dej\u00f3 una estela similar a la del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. \u00a1All\u00ed estaba, pues, el anti<a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> de Dirac! Anderson le dio el nombre de positr\u00f3n. Tenemos aqu\u00ed un ejemplo de radiaci\u00f3n secundaria producida por rayos c\u00f3smicos. Pero a\u00fan hab\u00eda m\u00e1s, pues en 1.963 se descubri\u00f3 que los positrones figuraban tambi\u00e9n entre las radiaciones primarias.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS5zZA6PdY1qlkASAKLYhwIT804CzPeE6s1yA&amp;usqp=CAU\" alt=\"Qu\u00e9 son los rayos c\u00f3smicos? - Observatorio Pierre Auger\" width=\"300\" height=\"191\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTeYMTnsXmbxFH6sNImoQjTf3EfpPBHHScmEQ&amp;usqp=CAU\" alt=\"China's bid for a circular electron\u2013positron collider \u2013 CERN Courier\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Una buena fuente de producci\u00f3n de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y positrones<\/p>\n<p style=\"text-align: justify;\">Abandonado a sus propios medios, el positr\u00f3n es tan estable como el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (\u00bfy por qu\u00e9 no habr\u00eda de serlo si el id\u00e9ntico al <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, excepto en su carga el\u00e9ctrica?). Adem\u00e1s, su existencia puede ser indefinida. Ahora bien, en realidad no queda abandonado nunca a sus propios medios, ya que se mueve en un universo repleto de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>. Apenas inicia su veloz carrera (cuya duraci\u00f3n ronda la millon\u00e9sima de segundo), se encuentra ya con uno.<\/p>\n<p style=\"text-align: justify;\">As\u00ed, durante un momento relampagueante quedaron asociados el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y el positr\u00f3n; ambas part\u00edculas girar\u00e1n en torno a un centro de fuerza com\u00fan. En 1.945, el f\u00edsico americano Arthur Edwed Ruark sugiri\u00f3 que se diera el nombre de\u00a0<em>positronio<\/em>\u00a0a este sistema de dos part\u00edculas, y en 1.951, el f\u00edsico americano de origen austriaco\u00a0 Martin Deutsch consigui\u00f3 detectarlo gui\u00e1ndose por los <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a> caracter\u00edsticos del conjunto.<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"En qu\u00e9 consiste el PET? | Rinc\u00f3n Educativo\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Creaci\u00f3n de pares - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Creaci\u00f3n de pares<\/p>\n<p style=\"text-align: justify;\">Pero no nos confundamos, aunque se forme un sistema positronio, su existencia durar\u00e1, como m\u00e1ximo, una diezmillon\u00e9sima de segundo. El encuentro del electr\u00f3n-positr\u00f3n provoca un aniquilamiento mutuo; s\u00f3lo queda energ\u00eda en forma de radiaci\u00f3n gamma. Ocurre pues, tal como hab\u00eda sugerido <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>: la materia puede convertirse en energ\u00eda y viceversa. Por cierto, que Anderson consigui\u00f3 detectar muy pronto el fen\u00f3meno inverso: desaparici\u00f3n s\u00fabita de <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a> para dar origen a una pareja electr\u00f3n-positr\u00f3n. Este fen\u00f3meno se llama\u00a0<em>producci\u00f3n en pareja<\/em>. Anderson comparti\u00f3 con Hess el premio Nobel de F\u00edsica de 1.936.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcScbH2NWe6DodaNrXog3JDRQzL4iXY6IqE2Dg&amp;usqp=CAU\" alt=\"Ir\u00e8ne y Fr\u00e8deric Joliot Curie: Radiactividad a la carta | Rinc\u00f3n Educativo\" width=\"222\" height=\"222\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRW1-CWT4dXvHUyMPq-r-7nl4nViMFHXxLRiA&amp;usqp=CAU\" alt=\"El fascinante \u201cuniverso\u201d de las part\u00edculas : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQWpwp4wOvnIpRj7v0lXN-AqNIOcRBX7S84nQ&amp;usqp=CAU\" alt=\"El Universo de las part\u00edculas I : Blog de Emilio Silvera V.\" width=\"310\" height=\"232\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Poco despu\u00e9s, los Joliot-Curie detectaron el positr\u00f3n por otros medios, y al hacerlo as\u00ed realizaron, de paso, un importante descubrimiento. Al bombardear los \u00e1tomos de aluminio con <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a>, descubrieron que con tal sistema no s\u00f3lo se obten\u00edan <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, sino tambi\u00e9n positrones. Cuando suspendieron el bombardeo, el aluminio sigui\u00f3 emitiendo positrones, emisi\u00f3n que s\u00f3lo con el tiempo se debilit\u00f3. Aparentemente hab\u00edan creado, sin propon\u00e9rselo, una nueva sustancia radiactiva. He aqu\u00ed la interpretaci\u00f3n de lo ocurrido seg\u00fan los Joliot-Curie: cuando un n\u00facleo de aluminio absorbe una <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a>, la adici\u00f3n de los dos <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> transforma el aluminio (n\u00famero at\u00f3mico 13) en f\u00f3sforo (n\u00famero at\u00f3mico 15). Puesto que las <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a> contienen cuatro <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> en total, el n\u00famero masivo se eleva 4 unidades, es decir, del aluminio 27 al f\u00f3sforo 31. Ahora bien, si al reaccionar se expulsa un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> de ese n\u00facleo, la reducci\u00f3n en una unidad de sus n\u00fameros at\u00f3micos y masivos har\u00e1 surgir otro elemento, o sea, el silicio 30.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRZka6UQfcr5vNkw0WGEeneFNA6ZOo1uf4m_Q&amp;usqp=CAU\" alt=\"Positr\u00f3n - Escuelapedia - Recursos Educativos\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Part\u00edcula alfa - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">Puesto que la <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a> es el n\u00facleo del helio, y un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> es el n\u00facleo del hidr\u00f3geno, podemos escribir la siguiente ecuaci\u00f3n de esta\u00a0<em>reacci\u00f3n nuclear<\/em>:<\/p>\n<p style=\"text-align: justify;\">aluminio 27 + helio 4 = silicio 30 + hidr\u00f3geno 1<\/p>\n<p style=\"text-align: justify;\">N\u00f3tese que los n\u00fameros m\u00e1sicos se equilibran:<\/p>\n<p style=\"text-align: justify;\">27 + 4 = 30 + 1<\/p>\n<p style=\"text-align: justify;\">Adentrarse en el universo de las part\u00edculas que componen los elementos de la tabla peri\u00f3dica, y en definitiva, la materia conocida, es verdaderamente fant\u00e1stico.<\/p>\n<p style=\"text-align: justify;\"><strong><em>Emilio 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\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28199"}],"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=28199"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28199\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=28199"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=28199"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=28199"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}