{"id":28330,"date":"2024-01-10T16:30:09","date_gmt":"2024-01-10T15:30:09","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28330"},"modified":"2024-01-10T16:30:53","modified_gmt":"2024-01-10T15:30:53","slug":"particulas-3","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2024\/01\/10\/particulas-3\/","title":{"rendered":"\u00a1Part\u00edculas! \u00bfQue har\u00edamos sin ellas? I"},"content":{"rendered":"<blockquote>\n<p style=\"text-align: justify;\">&#8220;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&#8221;.<\/p>\n<\/blockquote>\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<img decoding=\"async\" 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\" alt=\"Doctor atomi cppt\" \/><\/p>\n<p style=\"text-align: justify;\">Tan pronto como los Joliot-Curie crearon el primer is\u00f3topo radiactivo artificial, los f\u00edsicos se lanzaron en tropel a producir tribus enteras de ellas. En realidad, las variedades radiactivas de cada elemento en la tabla peri\u00f3dica son producto de laboratorio. En la moderna tabla peri\u00f3dica, cada elemento es una familia con miembros estables e inestables, algunos procedentes de la naturaleza, otros s\u00f3lo del laboratorio. Por ejemplo, el hidr\u00f3geno presenta tres variedades: en primer lugar, el corriente, que tienen un solo <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. En 1932, el qu\u00edmico Harold Urey logr\u00f3 aislar el segundo. Lo consigui\u00f3 sometiendo a lenta evaporaci\u00f3n una gran cantidad de agua, de acuerdo con la teor\u00eda de que los residuos representar\u00edan una concentraci\u00f3n de la forma m\u00e1s pesada del hidr\u00f3geno que se conoc\u00eda, y, en efecto, cuando se examinaron al espectroscopio las \u00faltimas gotas de agua no evaporadas, se descubri\u00f3 en el espectro una leve l\u00ednea cuya posici\u00f3n matem\u00e1tica revelaba la presencia de\u00a0<em>hidr\u00f3geno pesado<\/em>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Archivo:Fusi\u00f3n del hidr\u00f3geno pesado y del tritio.JPG - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQjr_4Bc8fVwDlsgzYGtMHADmaeQrZQ6SMpeQ&amp;usqp=CAU\" alt=\"Hidr\u00f3geno, el combustible limpio para el transporte pesado - YouTube\" \/><\/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 Fusi\u00f3n del Hidr\u00f3geno pesado<\/p>\n<p style=\"text-align: justify;\">El n\u00facleo de hidr\u00f3geno pesado est\u00e1 constituido por un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>. Como tiene un n\u00famero m\u00e1sico de 2, el is\u00f3topo es hidr\u00f3geno. Urey llam\u00f3 a este \u00e1tomo\u00a0<em><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/em>\u00a0(de la voz griega\u00a0<em>deutoros<\/em>, \u201csegundo\u201d), y el n\u00facleo\u00a0<em>deuter\u00f3n<\/em>. Una mol\u00e9cula de agua que contenga <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> se denomina\u00a0<em>agua pesada<\/em>, que tiene puntos de ebullici\u00f3n y congelaci\u00f3n superiores al agua ordinaria, ya que la masa del <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> es dos veces mayor que la del hidr\u00f3geno corriente. Mientras que \u00e9sta hierve a 100\u00ba C y se congela a 0\u00ba C, el agua pesada hierve a 101\u201942\u00ba C y se congela a 3\u201979\u00ba C. El punto de ebullici\u00f3n del <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> es de -23\u20197\u00ba K, frente a los 20\u20194\u00ba K del hidr\u00f3geno corriente. El <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> se presenta en la naturaleza en la proporci\u00f3n de una parte por cada 6.000 partes de hidr\u00f3geno corriente. En 1934 se otorg\u00f3 a Urey el premio Nobel de Qu\u00edmica por su descubrimiento del <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a>.<img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/>El <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> result\u00f3 ser una part\u00edcula muy valiosa para bombardear los n\u00facleos. En 1934, el f\u00edsico australiano Marcus Lawrence Edwin Oliphant y el austriaco P. Harteck atacaron el <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> con deuterones y produjeron una tercera forma de hidr\u00f3geno, constituido por un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y dos <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. La reacci\u00f3n se plante\u00f3 as\u00ed:<\/p>\n<p style=\"text-align: justify;\">hidr\u00f3geno 2 + hidr\u00f3geno 2 = hidr\u00f3geno 3 + hidr\u00f3geno 1<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"IS\u00d3TOPOS\" \/><\/p>\n<p style=\"text-align: justify;\">Este nuevo hidr\u00f3geno superpesado se denomin\u00f3\u00a0<em><a href=\"#\" onclick=\"referencia('tritio',event); return false;\">tritio<\/a><\/em>\u00a0(del griego\u00a0<em>tritos<\/em>, \u201ctercero\u201d); su ebullici\u00f3n a 25\u00ba K y su fusi\u00f3n\u00a0 a 20\u20195\u00ba K.<\/p>\n<p style=\"text-align: justify;\">Como es mi costumbre, me desv\u00edo del tema y sin poderlo evitar, mis ideas (que parecen tener vida propia), cogen los caminos m\u00e1s diversos. Basta con que se cruce en el camino del trabajo que realizo un fugaz recuerdo; lo sigo y me lleva a destinos distintos de los que me propuse al comenzar. As\u00ed, en este caso, me pas\u00e9 a la qu\u00edmica, que tambi\u00e9n me gusta mucho y est\u00e1 directamente relacionada con la f\u00edsica; de hecho son hermanas: la madre, las matem\u00e1ticas, la \u00fanica que finalmente lo podr\u00e1 explicar todo.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Precesi\u00f3n - Wikiwand\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/d\/d9\/Precessing-top.gif\" alt=\"Precesi\u00f3n - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Estamos hablando de las part\u00edculas y no podemos dejar a un lado el tema del movimiento rotatorio de las mismas. Usualmente se ve c\u00f3mo la part\u00edcula gira sobre su eje, a semejanza de un trompo, o como la Tierra o el Sol, o nuestra galaxia o, si se me permite decirlo, como el propio universo. En 1925, los f\u00edsicos holandeses George Eugene Uhlenbeck y Samuel Abraham Goudsmit aludieron por primera vez a esa rotaci\u00f3n de las part\u00edculas. \u00c9stas, al girar, generan un min\u00fasculo campo electromagn\u00e9tico; tales campos han sido objeto de medidas y exploraciones, principalmente por parte del f\u00edsico alem\u00e1n Otto Stern y el f\u00edsico norteamericano Isaac Rabi, quienes recibieron los premios Nobel de F\u00edsica en 1943 y 1944 respectivamente, por sus trabajos sobre dicho fen\u00f3meno.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Estad\u00edsticas de Fermi-Dirac - frwiki.wiki\" \/><img decoding=\"async\" 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\" alt=\"The Fermi-Dirac Distribution\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Esas part\u00edculas (al igual que 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>), que poseen espines que pueden medirse en n\u00fameros mitad, se consideran seg\u00fan un sistema de reglas elaboradas independientemente, en 1926, por <a href=\"#\" onclick=\"referencia('fermi',event); return false;\">Fermi<\/a> y Dirac; por ello, se las llama y conoce como\u00a0<em>estad\u00edsticas Fermi-Dirac<\/em>. Las part\u00edculas que obedecen a las mismas se denominan\u00a0<em><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/em>, por lo cual el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> son todos <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"Estad\u00edstica de Bose-Einstein \u25b7 Informaci\u00f3n, Historia, Biograf\u00eda y m\u00e1s.\" \/><img decoding=\"async\" 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\" alt=\"Las contribuciones menos conocidas de Einstein - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">Hay tambi\u00e9n part\u00edculas cuya rotaci\u00f3n, al duplicarse, resulta igual a un n\u00famero par. Para manipular sus energ\u00edas hay otra serie de reglas, ideadas por <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y el f\u00edsico indio S. N. Bose. Las part\u00edculas que se adaptan a la\u00a0<em>estad\u00edstica Bose-<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/em>\u00a0son\u00a0<em><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/em>, como por ejemplo la <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a>.<\/p>\n<p style=\"text-align: justify;\">Las reglas de la mec\u00e1nica cu\u00e1ntica tienen que ser aplicadas si queremos describir estad\u00edsticamente un sistema de part\u00edculas que obedece a reglas de esta teor\u00eda en vez de los de la mec\u00e1nica cl\u00e1sica. En estad\u00edstica cu\u00e1ntica, los estados de energ\u00eda se considera que est\u00e1n cuantizados. La estad\u00edstica de Bose-<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> se aplica si cualquier n\u00famero de part\u00edculas puede ocupar un estado cu\u00e1ntico dad. Dichas part\u00edculas (como dije antes) son <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>, que tienden a juntarse.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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iH2nHRUvsOSeIJIvY8KffBnPcsUSnesKtkuVFVhpmfkxW9rQL68K+ZqMdcydHH8tqzTf67TCkllrS8qElEpeBENLLS1G5cM0fm6EUeTCIt+iFQoi9UT8Rz0yumQ3MC+wimc5WIr3e+m8UCscgkeKxXS6JkRrtWIvXVu9EquwSr10Cbqk5np9OM6ne6BEqKV7RfyUOH01JDN\/a4FVLPfSKagA1ft4xxW0pPBdrB6sVYVyirzikRYE8My+GhWNB+54sNRcOtcviwWZxIlaSWAdFEr5fi\/3kbCih9DyaUpUM6pQLuNd9JKoFmpiCaXE6Olq8RVYqCxgl1NP82ItE42eqrAWA+6qWCqIYiENEdAwJ7GX4sGq4Q2BQk2AXoipU9ywmM8LpR44Xl+UUREW+cSFxHQeImqpLKhpZ1jiqYrtWCjI+TR22qKoQs9SGUHsQ9dqNnuAXmCJhwAbBwHwhDJ0qJaTwUrSxGPE4urDpSuwyAN+p3IRookICgrYq2FMQlTOpeSCGjWNQCgtfk\/TYlk9aBWazgFOsVgCfSLeX8Z\/DlUZPwhP6QjlqtyD3EG66gQLFxcPF2DJfRiLWC3LOXjFOj4SltgnTAq4BwLphXAoliCAClUPsPAgxFOZJJpaX0wV+qooHmIl5TLplOkxmUVl1piFH4w8lAu4Hly7UqGoCiK+SyT2U\/KpCQuHyIIs9uZ5jeeGp6IIAW4BVk8l7ci5vH1a9AqLGBB0dQUWz7Jicz0mrDyFJYipw7J8GF2BJfdS7rBIPWhaEI4KR7INLPEwVRSEYsrMwey3aKwipDI5HKHmsDAf4eqwhKO+DDmwiL1IyBOHADd0gBVbhPUCu+2hXIU0AVYO81kBBpeD1CCnawuwhFJfXtzstMSsgky60YfQJfdTUE4UenIBUhd48hKsIp5M1Hrzx7++sY9ZuagMSR1ggS1CfKiSDkKwuBqsAo68ZfUoA4wOVVXMFdXUaV7wDquv5iE0RwsltVwQ8+V8HmKyeppSq2lwxygxO1wQpY6Ojkq8edZJFVqFDzNHarkn1kBLvyrWCrV8rirKmTksIYVvWwjduZVyYBUP05DmYZ4FGUstvYBkegodPBRF7AJi7+NgCSX8p5yrkve5kiCW+hAvonk8j0mt3gyxworWUv1+Hne9msMeXO5DwgZbK5IXopzMTtVyFYupcBmWqtJWDS3Vfh9PR\/J9bGpUgXHdjgTWaSdYYKV54F0WcVVQqaYM1cKRulzfDyw2ZxPnL4LjVvUKLHMpSesZ80d2ZLZgvedgXUgbrbposRxEObBwcImKtRxTtqTaUn9Rjyssn2ID6+P0BLTrwLGsal9Va4fuTz4t6\/lzwoJ81c9VVScXsfbnc4YVDWo\/yx6W6ciexQrLVdbX4jte6qzfvetX9fVI7B9ffX\/PtdT6nfiue39Xfrfb5We+CSwPPwWOYQXyk+JXVbLOYLmUwrA89ceP+LGsz+IH1NcDtCzfbYewfLQdwvLRdgjLR9shLB9th7C8SeweSCK+i1\/cQNwiWGRYa\/E7XoblWWJfxLdB6J9\/uFyH2wNraVjfBmZe93bihmy6WfbtgRW5J3oflg+5t82UbrtOZ4OYwQciHtxw3RxWkNd3\/Wum1c0JCax7Qfy4\/5Xl3reuAX79Czas4JwQC3NEd2uNrX9196+fibhnQzYsMUAnxAzu7WFrdU8aAOvzEVdYbFhBB1niiF6sNYj\/cUhg4m1YXwQ+K72369FaP3VgXxAvw9oJ2gmp2s3PY0oQsFzTsP4rWX3MsGKSJMWSvqtJkt8aC3UdW4tJ+N9CEegcdDCWJK2SF4\/i4o24jfkwpOTyiOzqxpRmsxlpKcTPibfHIuQvPWSvZjyiXYhFJG0kkU\/nJ72PoTk0GmL12CttpzKRYpVLhXxMTraGMeWyUmlJMal5Pmx5bilW0YjiGBuHOQT6LznTY9JkKtG2JW08kIzRkqZjq6OKVdBopKBhsjIEynqk0lYiikIO6SuU0eGjYWWoKEoFCOmRZHOmVJpJRY8okYoSg5OSrni3NAlpuJ6kt6CSHosNpQqoByWVIfxTlKmUHFWSEWUIXYhIQwVVklOtoSPoja5VkOeGpEErOYxUpGRHi4BeSYnAEKCjEnQcNzgFfefJ2DCmA5PkeDaEizLE45Nwj9AwAqNapgWw9IqClFHnollB7fM6qlcQas6O0bSCOmjcfpmEc03too50NEbnErypXLwcTVs6qg+mqA2FZsl2G+mer7h0rA+g1rCDJgqaXESOL1qVcafeqL9EUrvd0VGj1UaaDkU0KabhkoN2Z1BBl0gf1H3BqkvQ5ZGGxvqkdaxN26gymaCKhtrNKbrQx9DGuJVE7WMwWh21NaQMWlJ3giKtdneEWkoHhro0KoBVn0XQEM0ml6NZI6l14BpGIkjR4Vxycg7vKueXo8FMG8PbJiAaHE\/PR40pdPtcml42kK61YXyjiedggmG1Gl1tWm+ctwdIP9YaymB2PEQxaLrR0LtD1JheVlBjMpKS9fMGGnYns2Pcxmw6GfqENdTaoEBBo9ak2W5I2nlXa00bya7WaIy1+jSJKl0NWo40wPxQZFrX0ABp9VEDmtfReXu01BrAaiTBDVGzUsEDBo06kuCE1sWwBmB0SJ\/NhhcjaDGC7UnXlRHAAhOv15utZBdgVVByNvM+CIA1aRxjWINxRQf9yUu4\/EOkRKDpCIYFHqR3G5NzKTkZJdHweFDRdejNaOrbshRtDEAUsNTKtJ4EC2hrrUEyctGUpLGGbWHY1SsIIti4if0LYEGPWlMJhgQ+pw+tloVeYps5Hg+GXXQOrljpxqQpQjg8EFidcX2EDXaIYTXq7Qsw5EmzrrUvps168iXAakzQy6F3N7zAsC7ACS4j43FbOdaT5916W5ohlGyhjn7cGKGurr9Mzs6xe1x24cKNR5WLNvjjxA+sKbGsTqMF\/vsSXK+eHKLLDrSLmk2EKh0NBjxLHgMsiFmdZvKy26onW+0LpQ5hv9sdzi4uLMGFpCGcryEh4n+Kgo8hGkosJ8ApKYltVSfHkqLAP1xJwUE9xk76SIdGrgEtWBPJRaCKaKWacesseeNX1jl6YJvTnRrDAyC9JtkNGsLa2DEcxubpz+gFbcEotKwuFjPTpJE5WXo1WoPE2gLTNO4XRyIL04WY8Z+vAZiZ2WjO1Dz\/xOhexNqeT1aLs4CFKcpCO0YPzF4sDtO\/wMz1CrPQUEIJJZRQQvm8xbo1QQSnTGXp8\/\/OHS2fIp23tHZSSjabyRjeLZKIVJqNkYI3umAu35om8aYDPr1Y5FN3\/FOINJkq48ikrnXaw\/FlpX3e7GizljYYtZqjVh0Qjs6Hrdb5qKPjlag+G1cuzjszvVX\/M9KSJk1lrI3azeZs1DyHte1kNhg3YC3V6MyGHbCg0WDYUepNbTAZDZrKpKPB8rc+mo0+dcc\/hUijllbXJhOt3lJa9cos2ZqBSWnTaUcbDSdNLTm4bE6Umd7R66OmNmxN9JE0q1fqoz+jZeEADlEI\/8EBSYpIc8E73+TzGP6MnkniIjh2fep+hxJKKH82+X9oZX3iAdqhDwAAAABJRU5ErkJggg==\" alt=\"Se ha descubierto una quinta fuerza fundamental del universo? | Enterarse\" width=\"421\" height=\"236\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Un paseo por el Cosmos: Los bosones\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> tienen un momento angular\u00a0<em>nh\/2\u03c0<\/em>, donde\u00a0<em>n<\/em>\u00a0es 0 o un entero, y\u00a0<em>h<\/em>\u00a0es la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>. Para <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> id\u00e9nticos, la funci\u00f3n de ondas es siempre sim\u00e9trica. Si s\u00f3lo una part\u00edcula puede ocupar un estado cu\u00e1ntico, tenemos que aplicar la estad\u00edstica Fermi-Dirac y las part\u00edculas (como tambi\u00e9n antes dije) son los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> que tienen momento angular\u00a0<em>(n + \u00bd)h \/ 2\u03c0<\/em>\u00a0y cualquier funci\u00f3n de ondas de <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> id\u00e9nticos es siempre antisim\u00e9trica. La relaci\u00f3n entre el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> y la estad\u00edstica de las part\u00edculas est\u00e1 demostrada por el teorema <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>-estad\u00edstica.<\/p>\n<p>&nbsp;<\/p>\n<div id=\"slide-0\" data-index=\"0\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" id=\"slide-image-0\" src=\"https:\/\/image.slidesharecdn.com\/espacioendosdimensiones-100531174041-phpapp01\/85\/espacio-en-dos-dimensiones-1-320.jpg?cb=1275327784\" alt=\"ESPACIO BIDIMENSIONAL ESPACIO BIDIMENSIONAL Figuras Planas \" data-index=\"1\" \/><\/div>\n<p style=\"text-align: justify;\">En un espacio de dos dimensiones es posible que haya part\u00edculas (o cuasipart\u00edculas) con estad\u00edstica intermedia entre <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> y <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>. Estas part\u00edculas se conocen con el nombre de\u00a0<em>aniones<\/em>; para aniones id\u00e9nticos, la funci\u00f3n de ondas no es sim\u00e9trica (un cambio de fase de +1) o antisim\u00e9trica (un cambio de fase de -1), sino que interpola continuamente entre +1 y -1. Los aniones pueden ser importantes en el an\u00e1lisis del efecto Hall cu\u00e1ntico fraccional y han sido sugeridos como un mecanismo para la superconductividad de alta temperatura.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El Consejo del experto sobre el {secreto} en El Principio De Exclusi\u00f3n De Pauli {al descubierto } - La fisica y quimica\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Principio de exclusi\u00f3n de Pauli - YouTube\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Debido al <a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli, es imposible que dos <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> ocupen el mismo estado cu\u00e1ntico (al contrario de lo que ocurre con los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>). La condensaci\u00f3n Bose-<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> es de importancia fundamental para explicar el fen\u00f3meno de la super-fluidez. A temperaturas muy bajas (del orden de 2\u00d710<sup>-7<\/sup>\u00a0K) se puede formar un condensado de Bose-<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, en el que varios miles de \u00e1tomos dorman una \u00fanica entidad (un supe-r\u00e1tomo).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/pdm.com.co\/BlogPDM\/wp-content\/uploads\/2014\/09\/Condensado-Bose-Einstein-1038x576.jpg?x81790\" alt=\"La NASA crea el estado de materia conocido como condensado Bose-Einstein - PDM Productos Digitales M\u00f3viles\" \/><\/p>\n<p style=\"text-align: justify;\">Este efecto ha sido observado con \u00e1tomos de rubidio y litio. Como ha habr\u00e9is podido suponer, la condensaci\u00f3n Bose-<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> es llamada as\u00ed en honor al f\u00edsico Satyendra Nath Bose (1894 \u2013 1974) y a Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. As\u00ed que, el <a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli tiene aplicaci\u00f3n no s\u00f3lo a los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, sino tambi\u00e9n a los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>; pero no a los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>.<\/p>\n<p style=\"text-align: justify;\">Si nos fijamos en todo lo que estamos hablando aqu\u00ed, es f\u00e1cil comprender c\u00f3mo forma\u00a0 un campo magn\u00e9tico la part\u00edcula cargada que gira, pero ya no resulta tan f\u00e1cil saber por qu\u00e9 ha de hacer lo mismo un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> descargado. Lo cierto es que cuando un rayo de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> incide sobre un hierro magnetizado, no se comporta de la misma forma que lo har\u00eda si el hierro no estuviese magnetizado. El magnetismo del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> sigue siendo un misterio; los f\u00edsicos sospechan que contiene cargas positivas y negativas equivalente a cero, aunque por alguna raz\u00f3n desconocida, logran crear un campo magn\u00e9tico cuando gira la part\u00edcula.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/i.gifer.com\/7foE.gif\" alt=\"Neutron estrella GIF - Buscar en GIFER\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Masa, energ\u00eda, magnetismo, electricidad&#8230; \u00a1Materia!<\/p>\n<p style=\"text-align: justify;\">Particularmente creo que, si el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> tiene masa, si la masa es energ\u00eda (<em>E = mc<sup>2<\/sup><\/em>), y si la energ\u00eda es electricidad y magnetismo (seg\u00fan Maxwell), el magnetismo del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> no es tan extra\u00f1o, sino que es un aspecto de lo que en realidad es materia. La materia es la luz, la energ\u00eda, el magnetismo, en\u00a0 definitiva, la fuerza que reina en el universo y que est\u00e1 presente de una u otra forma en todas partes (aunque no podamos verla).<\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2024%2F01%2F10%2Fparticulas-3%2F&amp;title=%C2%A1Part%C3%ADculas%21+%C2%BFQue+har%C3%ADamos+sin+ellas%3F+I' 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%2F2024%2F01%2F10%2Fparticulas-3%2F&amp;title=%C2%A1Part%C3%ADculas%21+%C2%BFQue+har%C3%ADamos+sin+ellas%3F+I' 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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