{"id":27234,"date":"2021-10-03T06:40:50","date_gmt":"2021-10-03T05:40:50","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27234"},"modified":"2021-10-03T06:40:50","modified_gmt":"2021-10-03T05:40:50","slug":"la-particula-beta-el-neutrino-la-luz-3","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/10\/03\/la-particula-beta-el-neutrino-la-luz-3\/","title":{"rendered":"La part\u00edcula Beta, el neutrino, la luz&#8230;"},"content":{"rendered":"<p style=\"text-align: justify;\">Los f\u00edsicos se vieron durante mucho tiempo turbados por el hecho de que a menudo, la <a href=\"#\" onclick=\"referencia('particula beta',event); return false;\">part\u00edcula beta<\/a> emitida en una desintegraci\u00f3n del n\u00facleo no alberga energ\u00eda suficiente para compensar la masa perdida por el n\u00facleo.\u00a0 En realidad, los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> no eran igualmente deficitarios.\u00a0 Emerg\u00edan con un amplio espectro de energ\u00edas, y el m\u00e1ximo (conseguido por muy pocos <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>), era casi correcto, pero todos los dem\u00e1s no llegaban a alcanzarlo en mayor o menor grado.\u00a0 Las <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a> emitidas por un nucleido particular pose\u00edan iguales energ\u00edas en cantidades inesperadas.\u00a0 En ese caso, \u00bfqu\u00e9 era err\u00f3nea en la emisi\u00f3n de <a href=\"#\" onclick=\"referencia('particula beta',event); return false;\">part\u00edculas beta<\/a>? \u00bfQu\u00e9 hab\u00eda sucedido con la energ\u00eda perdida?<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Part\u00edculas alfa, efectos de la radiaci\u00f3n alfa sobre la salud\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRT11Un7l1pmx-QDXt92t5FuUOFdVDK7YCWS_5E_Ce8pdETWRfZzBI8djfsZ2Y-eH2q9Qw&amp;usqp=CAU\" alt=\"F\u00cdSICA NUCLEAR: DESINTEGRACI\u00d3N RADIACTIVA: LEYES DE SODDY\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>&#8220;Las <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a><\/strong>\u00a0(\u03b1) son n\u00facleos completamente ionizados, es decir, sin su envoltura de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> correspondiente, de helio-4 (<sup>4<\/sup>He). Se generan habitualmente en reacciones nucleares o desintegraci\u00f3n radiactiva de otros\u00a0<strong>nucleido<\/strong>s que se transmutan en elementos m\u00e1s ligeros mediante la emisi\u00f3n de dichas\u00a0<strong>part\u00edculas<\/strong>.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">En 1922, Lise Maitner se hizo por primera vez esta pregunta, y, hacia 1.930, Niels Bohr estaba dispuesto a abandonar el gran principio de conservaci\u00f3n de la energ\u00eda, al menos en lo concerniente a part\u00edculas subat\u00f3micas.\u00a0 En 1931, Wolfgang Pauli sugiri\u00f3 una soluci\u00f3n para el enigma de la energ\u00eda desaparecida.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/-DG5JSmStb8E\/WLqmu4KCbJI\/AAAAAAAAHBs\/KA9VFbrgFgQ874WSM7eKe1jVj3RfhtjZwCLcB\/s280\/decaimiento%2Bbeta.png\" alt=\"EL F\u00cdSICO LOCO: Desintegraci\u00f3n alfa, beta y gamma\" \/><\/p>\n<p style=\"text-align: justify;\">Tal soluci\u00f3n era muy simple: junto con la <a href=\"#\" onclick=\"referencia('particula beta',event); return false;\">part\u00edcula beta<\/a> del n\u00facleo se desprend\u00eda otra, que se llevaba la energ\u00eda desaparecida.\u00a0 Esa misteriosa segunda part\u00edcula ten\u00eda propiedades bastante extra\u00f1as.\u00a0 No pose\u00eda carga ni masa.\u00a0 Lo \u00fanico que llevaba mientras se mov\u00eda a la velocidad de la luz era cierta cantidad de energ\u00eda.\u00a0 A decir verdad, aquello parec\u00eda un cuerpo ficticio creado exclusivamente para equilibrar el contraste de energ\u00edas.<\/p>\n<p style=\"text-align: justify;\">Sin embargo, tan pronto como se propuso la posibilidad de su existencia, los f\u00edsicos creyeron en ella ciegamente. Y esta certeza se increment\u00f3 al descubrirse el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> y al saberse que se desintegraba en un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y se liberaba un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, que, como en la decadencia beta, portaba insuficientes cantidades de energ\u00eda.\u00a0 Enrico <a href=\"#\" onclick=\"referencia('fermi',event); return false;\">Fermi<\/a> dio a esta part\u00edcula putativa el nombre de \u201cneutrino\u201d, palabra italiana que significa \u201cpeque\u00f1o neutro\u201d.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"9.a (izquierda) Desintegraci\u00f3n beta negativa (\u03b2 --) de un n\u00facleo y el... |  Download Scientific Diagram\" \/><\/p>\n<p style=\"text-align: justify;\">La desintegraci\u00f3n del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> dej\u00f3 al descubierto al neutrino<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> dio a los f\u00edsicos otra prueba palpable de la existencia del <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a>.\u00a0 Como ya he comentado en otra p\u00e1gina de este trabajo, casi todas las part\u00edculas describen un movimiento rotatorio. Esta rotaci\u00f3n se expresa, m\u00e1s o menos, en m\u00faltiples de una mitad seg\u00fan la direcci\u00f3n del giro.\u00a0 Ahora bien, el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> tienen rotaci\u00f3n de una mitad. Por tanto, si el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> con rotaci\u00f3n de una mitad origina un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, cada uno con rotaci\u00f3n de una mitad, \u00bfQu\u00e9 sucede con la ley sobre conservaci\u00f3n del momento angular? Aqu\u00ed hay alg\u00fan error. El <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> totalizan una mitad con sus rotaciones (si ambas rotaciones siguen la misma direcci\u00f3n) o cero (si sus rotaciones son opuestas); pero sus rotaciones no pueden sumar jam\u00e1s una mitad. Sin embargo, por otra parte, el <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> viene a solventar la cuesti\u00f3n.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSoGFoLa2_6cyzOb-o7mYVD2ekr9UjWvcgL_-AkpHjRbadu9zJj98dgGdDWTXDjGJLAII4&amp;usqp=CAU\" alt=\"Momento magn\u00e9tico nuclear\" \/><\/p>\n<p style=\"text-align: justify;\">Supongamos que la rotaci\u00f3n del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> sea +\u00bd. Y admitamos tambi\u00e9n que la rotaci\u00f3n del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> sea +\u00bd y la del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> -\u00bd, para dar un resultado neto de o. Demos ahora al <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> una rotaci\u00f3n de +\u00bd, y la balanza quedar\u00e1 equilibrada.<\/p>\n<p style=\"text-align: justify;\">+\u00bd(n)=+\u00bd(p)-\u00bd(e)+\u00bd(neutrino)<\/p>\n<p style=\"text-align: justify;\">Pero aun queda algo por equilibrar.\u00a0 Una sola part\u00edcula (el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>) ha formado dos part\u00edculas (el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>), y, si incluimos el <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a>, tres part\u00edculas.\u00a0 Parece m\u00e1s razonable suponer que el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> se convierte en dos part\u00edculas y una antipart\u00edcula.\u00a0 En otras palabras: lo que realmente necesitamos equilibrar no es un <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a>, sino un antineutrino.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/-p6yKGVTH1kw\/UaB60oGwOYI\/AAAAAAAACvI\/gbF4Du6TSo8\/s1600\/Decaimiento+del+neutr%C3%B3n+seg%C3%BAn+Fermi.jpg\" alt=\"Obstinados navegantes en oc\u00e9anos de incertidumbre: DESDE LA RADIACTIVIDAD  AL DESCUBRIMIENTO DEL NEUTRINO-1\" \/><\/p>\n<p style=\"text-align: justify;\">El propio <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> surgir\u00eda de la conversaci\u00f3n de un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> en un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>.\u00a0 As\u00ed, pues, los productos ser\u00edan un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> (part\u00edcula), un positr\u00f3n (antipart\u00edcula) y un <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> (part\u00edcula). Esto tambi\u00e9n equilibra la balanza.<\/p>\n<p style=\"text-align: justify;\">En otras palabras, la existencia de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> y antineutrinos deber\u00eda salvar no una, sino tres, importantes leyes de conservaci\u00f3n: la conservaci\u00f3n de la energ\u00eda, la de conservaci\u00f3n del <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> y la de conservaci\u00f3n de part\u00edcula\/antipart\u00edcula.<\/p>\n<p style=\"text-align: justify;\">Es importante conservar esas leyes puesto que parece estar presentes en toda clase de reacciones nucleares que no impliquen <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> o positrones, y ser\u00eda muy \u00fatil si tambi\u00e9n se hallasen presentes en reacciones que incluyesen esas part\u00edculas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Fusi\u00f3n nuclear - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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z1HAzsMZyqFyci8yg2FY3YE2w5llvSq\/fmU4\/gJcJy3JPmSejv9V7PqQNe7WEBrv7gmhPr8OpboSbrtGGKkGiP6TJ8BIqzO5ZKikjxZYuaUm1fYicO1gA5WbcGhfp2kwacFi1bmQcXDupPW5Y4XlZ0naLYuZqpr3GjX42K7dpwXGMuVQzU4T0yaY8v\/Xv\/AEnoGtzhVJJH1NTzTi\/OykHIKP8AD47ZPyWq+k4uKyNQr8nueD4IzzuTXZa8r661zfdaruc\/quIsxYA7HY1sv0Bqh8tpHx6rkflI\/gL9QByqd5jlwlWogj3BF\/MX1ExGl58oLfg8JkO9G2I9O1XPnZvm\/kfbZo+zx\/0vTt3LnQ6gMSpASvVl6nsQDY\/WSl1ac\/KeXlCc5fnWq2\/huwN\/xEVt85Tnhjvlykkqr8tFTuK5bNfQzB+EZi7f+0C9atwyGiB2IUj6zinCDf8AKtu+l169DyJ5clvR6N\/d+haftaFQzEJvVMyg3V1sav5SJqACAVIIO4IOxvvYmninDXc2o28fmo7eTwuU7e\/aXHwho8PKy6o8oVRy21C7AqaYcalVP4djfDxE4W5RbS7ddttu5Z8MyaXBpfF8RXy0bXo9+nKTsP8Am6T5wnimbJujOiE9cWn8U12Bbyn\/AHMj8Q4fo9wjAnsA1k\/SVOTmwkribIvyDFRf2nfDPyTVr\/H83uI4IZ+Zq3Nu\/Ok1Xup6dnVnomm1yFf3v7W9DctWMe9HJ6Tp9FmDqCFKrQ5d1III2IKMQRU8WX9v5TXM4re3Joe6tOt\/8MNTrW2zB2whaVnJ7EgBbO42r6T2MXEXJR5Wr7nhcb4W4YpZVkg+WtFK3r8d+y0vU7jW8TTGeU7t\/KPtZ7SJ\/wAdr8WMgeoN\/apB14vUtzV2r2raSNXjx8u09JQjSvqfMSyTblTqi8w5Ayhh0IsexmZMqvh7m8M3dc3lv+XlWqvtJ+r\/AAH\/AF3mMo06OiEuaKkQOI5b8y9FB39dtvoP1lVo9N4m7Gz85dJjUqQelSHo9Hy3RJmkZUmZZMblJPoQf8Jwb2vf2lg+Vcq0DY2+2806jQczDc1c2afCuM10lpNNWtykIyi3FrQ3rgobSHo+HDJkbxN1A23INk7dPkD+csWYVNnDsRHMxBF1+Q7\/AHmcZNbG0scW0SM+EOpVuhFGUuXgLD\/DyfRx+o\/tL+JEZOOxaeOM\/wCSK3h3DBiJbmLMRR6Adew7fnLKIkNtu2TGKiqQiIkFiDj4egzHOAedlCk3tyjpQm\/PgDb9COh\/y7zfEUkS25b+75FfkTlar7X0m1m2lZxo1mU3Xk\/7jN5ZQAbmnI6TMFk8zj2Npw81z5i04G0248gAmt\/5uw6yLZeluaeIaFXWmF0b61vKLiPDsiJbPjRSNhjTnyGx+EFyBv61OmCFqobHez0qS1xKDYAuqut69Lmco37\/AN7U\/qbY8ji11Xwf3TX0Z5c\/wp4iNlK+Go3LZ2YZN78yqAqgdKBJ\/SVmi4A+XmOENyqOrDdiOyhRRPyueqa\/QK5L5CXUDbGfwXt1HfcA7zZgwgCth7CcU+Axzeu33\/H\/AH1Z7EfHM8Y8qd9r2j89W\/kl0T6eTfs+TH+NGXevMKN\/WZmwQCDZqvr0npvEdKmQcrANRsWLoyl1PBryq5A2FA\/PsfecMvA+aXll237dX+Ekaf8APwrmnDvt36L8t7HEtiYkqAbA3Hf8pHXhr5ULoC3KaZVB5xdUaF7Wasz0FuHjHkXKVBZTe\/eum8nf8IHOmowAY3K+ZexDbmz6i\/6zZeDLE75rX7T967ap9ycP+olLRQ5Xo9dr6rvT6PRp79zkeH\/DmlfCHty578wRhv8AhoWAfmR9JccE0zBGx4sygA14WdFYk3W2RCrEEDryzotdwXHktlARz1dRRPv6zkNfq8mgzjmsp+KgdmA716iXlH\/atSa8uza0q+r12+f2RRcTk45PGpNvdRlT+CtVt6J961Z0uPgSOW8XEoYg+bHkfl819iAL\/OXGmwrjRUQUqqFA9ABQmjhHFMeox+JjNi66dD6SfPRio7o8bJKd8sr06O9PnqV3EeGrl3vlcdG67ehHeQxwAn8WWx8lo\/mSZexNVOSVJnPLFCTto14cYVQo6AUPYTZEShoQsul3JBA+RHf39PpMMDCpt4iaw5CNvKf6Sm4Y4qiZdRbjZlKfLNKtyxyre00tphYPpMsOQWZszZBV+gkarQtSkrZj4Aq5I0LndTvVV7GxX2+81DEwH4T9v7zfodOUBurJv2+UglIlxESCwiIgCIiAIiIBA4jw9co9GH4SNvoflcr8XB8tgO68vflJv6WKl\/EuskkqRnLFCTtoh4tAigDzH5ljf9ZvxYgooD9T9Ses2xKt2XSS2EREgkwdQRR6GQeZlu1I671Yr12ljNWoycqM38qk\/kLgUR8QmGdfQSDw3VMwA71JiNvvLuLi6ZnGSlG0as2Nm6gV39ptw6blFLYHyY\/3klyCJimTapDlZKgk7MtPlJtTdjvtuP7zTxThmLUIUyqCCKvuPY9uk+6ZSX5q2A2PY31\/pJ0q1e5eMmqaep45qM+p4Pmq\/wB3k9nVlB6gbU1D7z0D4J4k+o065chtm32FAWz7D5bAfSZcY+EdNqn8TMHZgKHmqh6VLDhPCsWmxjHiBCjoCS3cnqfczmw4ZY5NJ+Xor9x6\/Hcbg4nBF1\/Vtczqk0lL1fddrosYmrNmVBbEAfOaMXEcTGg4v57f1nVTPHcktyZERIJPhFyj1XBDY8EhRW4Yk7\/LrL2JaMnHYpOEZqmVWg4WE8znmfe9\/L9BXp6ycumQfw97333+V9JviQ5N7kxhGKpIRESCwiIgCIiAIiIAiIgCIiAIiIAiIgCYOoIoiweoPQiZxAOXyabJg6jmW6BHf6dpJ4dhyuwY+VDfXrt8pfxNHlbRgsCTtN12Ip0p\/m+3+c2+CtVyj8hNsTM3MQK6TKIgCIiAc1xX95nrsu36nr7xqdEAsm8V4ezN4mPc7WvS\/mCdvSQ8ml1B25D7ll\/vOiMtFTOGcXzSuLdljwPUM+M838J5Qe5AA3N95ZyLoNIMSco69SfU0AT9pKmEqbdHZBNRSe4iYM4As7CVXFtcRjPJYJNWa6G7reErdEykoq2SNRxbEjFWY2PQE9r6iS8GZXUMpsGc5pNKCvbpN2ixNiyhv4Ds317171v6TRwj0ZhHLNu2tH9DoolY\/G8IqiW+YU0PzkzT6lHFowb2O4v1HaZuLW6NlOLdJm+IiQWEREAREQBERAEREAREQBERAEREAREQBERAEREAREQBERAERMMjUCfSARNbdgHp79T3sfLb85Va7WIQVA5\/Wu319ZK1xZ1LdCoNAdN\/69pA4bjUg3NYRVWznyydqK6mXCHvyk7+ny3\/AMpM4r5ce3UkD85W53COGG9Hp6yx0+o8QXVb95M15lLoUxSTi8b3ImHRLy9JlwAcuVlGwKkkfMMAP\/0ZYvi2mrhGhCO77kkUPQAmyL7nYf6MhZNHZb2LUo8pcRETI6RERAEREAREQBERAEREAREQBERAEREAREQBERAEREAREQBNOpHkPtN0QCsxuK9Zrw6UDoAJMz415WYUKB3ulsXd185F0+pBFgybfQo0rVkfNpVsGqhSA1DpJX4jD4q3lubuV9nWqMXeS9Fjpet3v7bdJpoETbw8Cmr+b9BKmhLiIkEiIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiARuIKTicDclTX5TnOHatQOxnWTl\/iLAqunKoFgk0Ks31NTXG\/7TnzRf810JWj1gY0OvYesl2WoAdTXynz4fwqMKsAOY3Zrc+Y95aSkqvQ1xqXKrIA0bVViSsOIKKH1+Zm2JUslR\/\/Z\" alt=\"Energ\u00eda Nuclear - Monografias.com\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"GENERALIDADES Como ya lo sabemos, las propiedades qu\u00edmicas de los \u00e1tomos  est\u00e1n determinada por la manera como se encuentran agrupados sus electrones  externos, por lo que el n\u00facleo no pareciera tener propiedades qu\u00edmicas  relevantes. Sin ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ3WuX2Wio3n1cXigHH_HgmfCjXlc4VbbaUFwk6t_OPnPBL5D0O0IGkj0JbqVLPEwPpy1I&amp;usqp=CAU\" alt=\"Qu\u00e9 es la Fusi\u00f3n Nuclear? \u00bb TP - Laboratorio Qu\u00edmico\" \/><\/p>\n<p style=\"text-align: justify;\">Las m\u00e1s importantes conversiones <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>-<a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> son las relaciones con las reacciones nucleares que se desarrollan en el Sol y en los astros.\u00a0 Por consiguiente, las estrellas emiten radiaciones r\u00e1pidas de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>, y se calcula que tal vez pierdan a causa de esto el 6 u 8 % de su energ\u00eda.\u00a0 Pero eso, ser\u00eda meternos en otra historia y, por mi parte, con la anterior explicaci\u00f3n solo trataba de dar una muestra del ingenio del hombre que, como habr\u00e9is visto, no es poco.<\/p>\n<p style=\"text-align: justify;\">Desde que puedo recordar, he sido un amante de la F\u00edsica. Me asombran cuestiones como la luz, su naturaleza de un conglomerado de colores, ondas y part\u00edculas, su velocidad que nos marca el l\u00edmite del m\u00e1ximo que podemos correr en nuestro Universo, y en fin, muchos otros misterios que encierra esa cosa tan cotidiana que nos rodea y lo inunda todo haciendo posible que podamos ver por donde vamos, que las plantas vivan y emitan ox\u00edgeno o que nos calentemos.\u00a0 Realmente, sin luz, nuestra vida no ser\u00eda posible.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Fotos de Puesta de sol en la playa de Mazag\u00f3n\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Imagen gratis: puesta de sol, amanecer, agua, crep\u00fasculo, sol, estrella,  mar, playa, cielo, paisaje\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Entonces, \u00bfQu\u00e9 es realmente la luz?\u00a0Forma de energ\u00eda que ilumina las cosas, las hace visibles y se propaga mediante part\u00edculas llamadas <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQVFj9RrLpS0ECS2gqjtdw2CveovGkhc7S96w&amp;usqp=CAU\" alt=\"Luz y energ\u00eda \u2014 Astronoo\" \/><\/p>\n<blockquote>\n<div id=\"infinite-article\" data-infinite=\"off\" data-infinite-count=\"\">\n<div>\n<article itemscope=\"\" itemtype=\"http:\/\/schema.org\/Article\" id=\"post-14704\" data-id=\"14704\" data-url=\"https:\/\/www.ngenespanol.com\/traveler\/luz-electricidad\/\">\n<div>\n<div>\n<div id=\"notaet\">\n<p style=\"text-align: justify;\">&#8220;La luz en realidad era una onda de energ\u00eda. Esta onda, al viajar en diferentes frecuencias y rebotar en diferentes direcciones, genera la percepci\u00f3n de sombras y colores. Sin embargo, la luz tambi\u00e9n transfiere energ\u00eda a otras part\u00edculas en forma de \u00abquanta\u00bb (por ejemplo, el metal se calienta con la incidencia de la luz), comportamiento t\u00edpico de una part\u00edcula.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El ocaso de la teor\u00eda de cuerdas \u2014 Cuaderno de Cultura Cient\u00edfica\" \/><\/p>\n<p style=\"text-align: justify;\">Con tantas inc\u00f3gnitas por resolver, aparece la teor\u00eda de cuerdas con una nueva propuesta que abarca no s\u00f3lo la luz, sino todo fen\u00f3meno en el universo: \u00c9sta plantea que todas las part\u00edculas elementales son en realidad \u00abcuerdas\u00bb que oscilan en diferentes frecuencias y de diferente manera. Un tipo de oscilaci\u00f3n provocar\u00e1 que la cuerda sea apreciada como, por ejemplo, un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>; mientras que otro inducir\u00e1 la generaci\u00f3n de un <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>. La velocidad y amplitud de las frecuencias dar\u00e1n lugar a conceptos como peso o espacio.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS1GEN2laqbFsZBHMBAJkkWW2DHs5gWELABlQ&amp;usqp=CAU\" alt=\"Introducci\u00f3n a la teor\u00eda de cuerdas - New Physics\" \/><\/p>\n<p style=\"text-align: justify;\">De acuerdo a la teor\u00eda de cuerdas, todo el universo est\u00e1 generado por un solo elemento: cuerdas que oscilan en diferente manera. La aspiraci\u00f3n principal de esta teor\u00eda es poder llegar a explicar el funcionamiento del universo en su totalidad.&#8221;<\/p>\n<\/div>\n<\/div>\n<\/div>\n<\/article>\n<\/div>\n<h6><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"As\u00ed es la espectacular colisi\u00f3n de 14 galaxias a m\u00e1s de 12.000 millones de  a\u00f1os luz de distancia\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Fotones y electrones 'dialogan' en la nanoescala con CSIC\" \/><\/h6>\n<p>&nbsp;<\/p>\n<\/div>\n<footer id=\"subfooter\"><\/footer>\n<\/blockquote>\n<p style=\"text-align: justify;\">Muchos (casi todos) opinan que es algo inmaterial. Los objetos materiales, grandes o muy peque\u00f1os como las galaxias o los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, son materia.\u00a0 La luz, sin embargo, se cree que es inmaterial, dos rayos de luz se cruzan sin afectarse el uno al otro.<\/p>\n<p style=\"text-align: justify;\">Sin embargo, yo que, desde luego, no soy un experto, opino en cambio que la luz, es simplemente una forma de energ\u00eda lum\u00ednica, otra forma en la que se puede presentar la materia.\u00a0 Nosotros mismos, en \u00faltima instancia, somos luz.<\/p>\n<p style=\"text-align: justify;\">Est\u00e1 claro que, los estudiosos de la \u00e9poca antigua y medieval estaban por completo a oscuras acerca de la naturaleza de la luz. Especulaban sobre que consist\u00eda en part\u00edculas emitidas por objetos relucientes o tal vez por el mismo ojo. Establecieron el hecho de que la luz viajaba en l\u00ednea recta, que se reflejaba en un espejo con un \u00e1ngulo igual a aquel con el que el rayo choca con el espejo, y que un rayo de luz se inclina (se refracta) cuando pasa del aire al cristal, al agua o a cualquier otra sustancia transparente.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La percepci\u00f3n del color \u2013 Educaci\u00f3n en Lenguajes Art\u00edsticos\" \/><\/p>\n<p style=\"text-align: justify;\">Cuando la luz entra en un cristal, o en alguna sustancia transparente, de una forma oblicua (es decir, en un \u00e1ngulo respecto de la vertical), siempre se refracta en una direcci\u00f3n que forma un \u00e1ngulo menor respecto de la vertical.\u00a0 La exacta relaci\u00f3n entre el \u00e1ngulo original y el \u00e1ngulo reflejado fue elaborada por primera vez en 1.621 por el f\u00edsico neerland\u00e9s Willerbrord Snell.\u00a0 No public\u00f3 sus hallazgos y el fil\u00f3sofo franc\u00e9s Ren\u00e9 Descartes descubri\u00f3 la ley, independientemente, en 1637.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Vista de Teor\u00edas de la luz y el color en la \u00e9poca de las Luces. De Newton a  Goethe | Arbor\" \/><img decoding=\"async\" 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\" alt=\"T\u00fa tambi\u00e9n eres arte.: Teor\u00eda del color.\" \/><\/p>\n<p style=\"text-align: justify;\">Los primeros experimentos importantes acerca de la naturaleza de la luz fueron llevados a cabo por Isaac <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> en 1666, al permitir que un rayo de luz entrase en una habitaci\u00f3n oscura a trav\u00e9s de una grieta e las persianas, cayendo oblicuamente sobre una cara de un prisma de cristal triangular. El rayo se refracta cuando entra en el cristal y se refracta a\u00fan m\u00e1s en la misma direcci\u00f3n cuando sale por una segunda cara del prisma. (Las dos refracciones en la misma direcci\u00f3n se originan por que los dos lados del prisma de se encuentran en \u00e1ngulo en vez de en forma paralela, como ser\u00eda el caso en una l\u00e1mina ordinaria de cristal.)<\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> atrap\u00f3 el rayo emergente sobre una pantalla blanca para ver el efecto de la refracci\u00f3n reforzada.\u00a0 Descubri\u00f3 que, en vez de formar una mancha de luz blanca, el rayo se extend\u00eda en una gama de colores: rojo, anaranjado, amarillo, verde, azul, y violeta, en este orden.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Espectro visible de la luz que puede percibir el ojo humano Fuente:... |  Download Scientific Diagram\" \/><\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> dedujo de ello que la luz blanca corriente era una mezcla de varias luces que excitaban por separado nuestros ojos para producir las diversas sensaciones de colores.\u00a0 La amplia banda de sus componentes se denomin\u00f3 spectrum (palabra latina que significa \u201cespectro\u201d fantasma).<\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> lleg\u00f3 a la conclusi\u00f3n de que la luz se compon\u00eda de diminutas part\u00edculas (\u201ccorp\u00fasculos\u201d), que viajaban a enormes velocidades.<\/p>\n<p style=\"text-align: justify;\">Le surgieron y se plante\u00f3 algunas inquietudes cuestiones. \u00bfPor qu\u00e9 se refractaban las part\u00edculas de luz verde m\u00e1s que los de luz amarilla? \u00bfC\u00f3mo se explicaba que dos rayos de luz se cruzaran sin perturbase mutuamente, es decir, sin que se produjeran colisiones entre part\u00edculas?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSAq_LWLfH-ECuY8LnEZGLM3DGAf1ebMHdl6w&amp;usqp=CAU\" alt=\"Huygens Chistiaan Inventor del Reloj a Pendulo:Biografia y Obra -  BIOGRAF\u00cdAS e HISTORIA UNIVERSAL,ARGENTINA y de la CIENCIA\" \/><\/p>\n<p style=\"text-align: justify;\">En 1678, el f\u00edsico neerland\u00e9s Christian Huyghens (un cient\u00edfico polifac\u00e9tico que hab\u00eda construido el primer reloj de p\u00e9ndulo y realizado importantes trabajos astron\u00f3micos) propuso una teor\u00eda opuesta: la de que la luz se compon\u00eda de min\u00fasculas ondas. Y si sus componentes fueran ondas, no ser\u00eda dif\u00edcil explicar los diversos difracciones de los diferentes tipos de luz a trav\u00e9s de un medio refractante, siempre y cuando se aceptara que la luz se mov\u00eda m\u00e1s despacio en ese medio refractante que en el aire.\u00a0 La cantidad de refracci\u00f3n variar\u00eda con la longitud de las ondas: cuanto m\u00e1s corta fuese tal longitud, tanto mayor ser\u00eda la refracci\u00f3n.\u00a0\u00a0 Ello significaba que la luz violeta (la m\u00e1s sensible a este fen\u00f3meno) deb\u00eda de tener una longitud de onda mas corta que la luz azul, \u00e9sta, m\u00e1s corta que la verde, y as\u00ed sucesivamente.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRXOpighhIwH3vGlVyNRUY71tsDaAXQGpCE8Q&amp;usqp=CAU\" alt=\"C\u00f3mo vemos los colores? | Optica Luro - Novedades \u00d3pticas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSIDHbg9-lpcOXRZl7x5PrgCAP1oSwuijoxqQ&amp;usqp=CAU\" alt=\"Visi\u00f3n del Color - Conos y Bastones del Ojo - Foucault S.A.\" \/><\/p>\n<p style=\"text-align: justify;\">Lo que permit\u00eda al ojo distinguir los colores eran esas diferencias entre longitudes de onda.\u00a0 Y, como es natural, si la luz estaba integrada por ondas, dos rayos podr\u00edan cruzarse sin dificultad alguna.\u00a0 (Las ondas sonoras y las del agua se cruzan continuamente sin perder sus respectivas identidades.)<\/p>\n<p style=\"text-align: justify;\">Pero la teor\u00eda de Huyqhens sobre las ondas tampoco fue muy satisfactoria. No explicaba por qu\u00e9 se mov\u00edan en l\u00ednea recta los rayos luminosos; ni por qu\u00e9 proyectaban sobras recortadas; ni aclaraba por qu\u00e9 las ondas luminosas no pod\u00edan rodear los obst\u00e1culos, del mismo modo que pueden hacerlo las ondas sonoras y de agua.\u00a0 Por a\u00f1adidura, se objetaba que si la luz consist\u00eda en ondas, \u00bfC\u00f3mo pod\u00eda viajar por el vac\u00edo, ya que cruzaba el espacio desde el Sol y las Estrellas? \u00bfCu\u00e1l era esa mec\u00e1nica ondulatoria?<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F10%2F03%2Fla-particula-beta-el-neutrino-la-luz-3%2F&amp;title=La+part%C3%ADcula+Beta%2C+el+neutrino%2C+la+luz%26%238230%3B' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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