{"id":28352,"date":"2025-10-07T05:36:12","date_gmt":"2025-10-07T04:36:12","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28352"},"modified":"2025-10-07T05:38:06","modified_gmt":"2025-10-07T04:38:06","slug":"los-atomos%e2%80%a6-las-estrellas%e2%80%a6-%c2%a1nuestra-curiosidad-4","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/10\/07\/los-atomos%e2%80%a6-las-estrellas%e2%80%a6-%c2%a1nuestra-curiosidad-4\/","title":{"rendered":"Los \u00e1tomos\u2026 Las estrellas\u2026 \u00a1Nuestra curiosidad!"},"content":{"rendered":"<div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/16\/\">\u00abEntradas anteriores<\/a><\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/14\/\">Entradas siguientes <\/a><\/div>\n<div><\/div>\n<\/div>\n<div style=\"text-align: justify;\">\n<div>\n<p>\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 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<a href=\"http:\/\/en.wikipedia.org\/wiki\/File:JamesClerkMaxwell-KatherineMaxwell-1869.jpg\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/3\/33\/JamesClerkMaxwell-KatherineMaxwell-1869.jpg\/220px-JamesClerkMaxwell-KatherineMaxwell-1869.jpg\" alt=\"\" width=\"220\" height=\"274\" data-file-width=\"481\" data-file-height=\"600\" \/><\/a><\/p>\n<div>\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 \u00a0 \u00a0 \u00a0 \u00a0 James and Katherine Maxwell, 1869.<\/div>\n<\/div>\n<\/div>\n<div>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>James Clerk Maxwell, el hombre sinti\u00e9ndose poeta de la Naturaleza, inspirado escribi\u00f3:<\/strong><\/p>\n<p><strong>\u201cEn tiempos y lugares totalmente inciertos,<\/strong><\/p>\n<p><strong>Los \u00e1tomos dejaron su camino celeste,<\/strong><\/p>\n<p><strong>Y mediante abrazos fortuitos,<\/strong><\/p>\n<p><strong>Engendraron todo lo que existe.\u201d<\/strong><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQqOzuxmZNy-6LB9q_CzOlvEOiV5emoWVdfoXSUTxyEj5gvDGU3CG3jkF1O1PK_O7OP4Ng&amp;usqp=CAU\" alt=\"Las fuerzas fundamentales de la naturaleza y su part\u00edcula mediadora.: Las fuerzas fundamentales\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTA_A2_N_cLR51lt4U6OKQ17qSxwex6GYSdp6Jay1336Nc0Xk3cow2s-m3wJHMBahtPcZk&amp;usqp=CAU\" alt=\"FUERZAS FUNDAMENTALES\" width=\"313\" height=\"192\" \/><\/p>\n<blockquote><p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Y, al menos en lo que conocemos y que est\u00e9 hecho de materia bari\u00f3nica (la que emite radiaci\u00f3n y genera Gravedad), as\u00ed resulta ser. En la materia, de una u otra manera, est\u00e1n presentes las fuerzas fundamentales que rigen en el Universo, como por ejemplo, la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\"><a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a><\/a>, la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\"><a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza nuclear d\u00e9bil<\/a>, la Gravedad y, en los \u00e1tomos la <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a>.<\/a><\/p>\n<\/blockquote>\n<div id=\"center_col\" style=\"text-align: justify;\">\n<div id=\"res\">\n<div id=\"search\">\n<p>TIPOS DE RADIACI\u00d3N:\u00a0Puede ocurrir naturalmente o ser creada por el hombre. Existen dos\u00a0<strong>tipos<\/strong>:\u00a0<strong>Radiaci\u00f3n<\/strong>\u00a0no ionizante: Incluye ondas de radio, tel\u00e9fonos celulares, microondas,\u00a0<strong>radiaci\u00f3n<\/strong>\u00a0infrarroja y luz visible.\u00a0<strong>Radiaci\u00f3n<\/strong>\u00a0ionizante: Incluye\u00a0<strong>radiaci\u00f3n<\/strong>\u00a0ultravioleta, rad\u00f3n, <a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a> y <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a><\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRE28lSlD1Ntv2jEGtiJ-3f-pg-bs7u6Hnlmyp8J-SWyF9_WWxl9u_v6hVtxreLG_8FSvg&amp;usqp=CAU\" alt=\"Acerca de la Radiaci\u00f3n | Novusmed\" \/><\/p><\/blockquote>\n<ul type=\"DISC\">\n<li>ALFA:<br \/>\nn\u00facleos de Helio ( = 2\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\">protones<\/a>\u00a0+ 2\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\">neutrones<\/a>)<\/li>\n<li>BETA:\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\">electrones<\/a><\/li>\n<li>GAMMA: ondas electromagn\u00e9ticas<\/li>\n<\/ul>\n<\/div>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\">En los albores del siglo XX se hac\u00eda cada vez m\u00e1s evidente que alguna clase de energ\u00eda \u201cat\u00f3mica\u201d ten\u00eda que ser responsable de la potencia del Sol y las otras estrellas del cielo. Ya por 1898, s\u00f3lo dos a\u00f1os despu\u00e9s del descubrimiento de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\"><a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a><\/a>\u00a0por Becquerel, el ge\u00f3logo norteamericano<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"File:T. C. Chamberlin illustration.png - Wikimedia Commons\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Thomas Chrowder\u00a0Chamberlin especulaba que los \u00e1tomos eran \u201ccomplejas organizaciones y centros de enormes energ\u00edas\u201d, y que \u201clas extraordinarias condiciones que hay en el centro del Sol pueden\u2026 liberar una parte de su energ\u00eda\u201d. Pero nadie sab\u00eda cu\u00e1l era ese mecanismo, ni c\u00f3mo pod\u00eda operar, hasta que no se lleg\u00f3 a saber mucho m\u00e1s sobre los \u00e1tomos y las estrellas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/cdn.elmartutino.cl\/sites\/elmartutino.cl\/files\/imagecache\/380x285\/imagen_noticia\/estrellas_0.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">El intento de lograr tal comprensi\u00f3n exigi\u00f3 una colaboraci\u00f3n cada vez mayor entre los astr\u00f3nomos y los f\u00edsicos nucleares. Su trabajo llevar\u00eda, no s\u00f3lo a resolver la cuesti\u00f3n de la energ\u00e7\u00eda estelar, sino tambi\u00e9n al descubrimiento de una trenza dorada en la que la evoluci\u00f3n c\u00f3smica se entrelazaba con la historia at\u00f3mica y la estelar.<\/p>\n<p style=\"text-align: justify;\">La clave para comprender la energ\u00eda estelar fue, como previ\u00f3 Chamberlin, conocer la estructura del \u00e1tomo. Que el \u00e1tomo ten\u00eda una estructura interna pod\u00eda inferirse de varias l\u00edneas de investigaci\u00f3n, entre ellas, el estudio de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\"><a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a><\/a>: para que los \u00e1tomos emitiesen part\u00edculas, como se hab\u00eda hallado que lo hac\u00edan en los laboratorios de Becquerel y los Curie, y para que esas emisiones los transformasen de unos elementos en otros, como hab\u00edan demostrado Rutherford y el qu\u00edmico ingl\u00e9s Frederick Soddy, los \u00e1tomos deb\u00edan de ser algo m\u00e1s que simples unidades indivisibles, como implicaba su nombre (de la voz griega que significa \u201cimposible de cortar\u201d). Pero la f\u00edsica at\u00f3mica a\u00fan deb\u00eda recorrer un largo camino para llegar a comprender su estructura.<\/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\" 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RPyk\/maAnUaa1Xw3dZ088w9G1\/OR8qtCq2ItnR18S8uo5j\/OdAMtHKxQ7EllPUHUj5GsLi\/sstx3u2nKXG3E91vXmK3wUuL89tmU\/mDSZbi7EOPPun6jT7UfFFTpprwczwr2NRXW7dMurSqr4RqDqdzqJrRPGkfEDCgayST5IZII5aitUrcbmqDy7zfImAPpUS4a1bJuZRnOhaJdj0ncmrbaSMSTu155JcXrlT8TD6LqT+X1rM9o+LPh1UpbLlp2BbXSF02mT9K08Ohku47x0A\/CvIevM\/wDFc\/7W8dfDsqopMwZgHdoO5Gw\/OrGLk6RJulZr4jHuiIwtOxZcxVfhMAwfuPlUf7UeJ93ubTB3nKTH9qbY4q5t2m7Jma4mYhdhGXqNjOlL+1Lun+meNefSfLy+9K\/BpO0XsHiGdSWtsmpENvpzqzSIZExFFZKEUUtFAJQaWkoCjxLBi4B3ysZgSI1VhBAnQHbXpPWjCqiFhnBJYSO6NcqoBA28A06mpsXh865ZjWeo9COY\/wCKzG4OwLntAAbtu7qskdmLYjNm1J7PfzrSS8s5tyvjY2iaQv8A8edYi8LulWQ4ksSkfFIJPigPIBAiNfI0\/wDZV2Z94bdzsT4i8AS2gAZR\/t0iaUvZdUvRtTSTWXZwd1LbjtC7lWCE5pBI7urMQdeZ6xMVFa4diIYNiW70RCwV0cRmnXVk\/o86yaRtGgmsW3w2+q5Riecg5OR3EZtTOs7zTsJw68ile3EQgQBIyhWYt8UnMCBy8NCmxNJNZVrB3lKs+JlViQVgGNyddJE+k0y5gcRB\/wBTqUKiEgl5VswkkbK2gHxHpQGyDSE1jYTCYmO\/ejuOsQGOZnlXLA\/CNAOnOajbA4tWUjEF1zgkQF7oK6E65tAdd9T5EAbs0A1iW+H3u9OKl8xIIScsg5VC5tBqOhInqCJ7eFvKADdL\/vQ05QsW8oBQydZYEz\/EdooDVpAaxbmBxRZ4xGQT3TkB0PRZ0IgDz6Vq4W2yoqu2dgNWiJPodvvtQE9JRNANAPFFIGomgILmGBMyQ22Ybx0PUetUOLHEJaY2u+w5AQ8eR26cq1s1ITQjVmVwc4lrKm9lR9ZES2+nOJjyq\/awwBkks34jv8unyqcGjNQJUqA1g8exyqcnZ23IXP8AvNRuR3fPQ1vTVLG8OtXY7RA0bTv6SOXlUd1sbjpv7laKlvjCdlbulHh0zQqloiNNPM6Uv7cTXuXNN+4Y9PyrTt21UBVEACABsANhFP0rSe25l1exXwmJFxcwDAbQwg7DkfWrFFFQCUUUUAtFBoNAUsdhDcy\/vGQCfCYkmIOnMR9z10zjwU5GUYm93mnNnkjVjAnkA0eQA5iRf4ngUuhc5ICydwBrG8g9KpYbhVpXQpcJKPqpYE6KTl0APiZXIPQUJaFu8GzOze8XQTM5TGgJYCRr3ZgeWnMylzgpLFveLoBAGUOQoieh1kaEnUwKQez1uJZ2zamQQqzJIOUiDExruCQZGlIPZ+1Ch3cmIjMACdzpHXXWYoUda4fAB96uEEFQ2aZLLkDa7NJBnr90fhwLFPeLoYCcociJzQd\/WJ\/DHKpv2PbXKc7gIQQCwy6XO0106gD0Ap9\/haXGLl3kqillKiQhYqZCyNWMxoaAiv8ADc7sy4i4Ce9lVpQA6eGYg5WH1pE4eUKM2JuEKyAhiDmYAKJO\/e1+bGpF4PbiFd4yG2IYAASp0gbyn3PWizwa0EZUZwr5dQw0yElSpjz+woCFuCdcRdIO4LSD9T5+m3SnPwolcnbvmBJLaZgHUKQB8O2nq3Wpf2PbyqMzkCY1B3YvOo6sRpuNDNRDgFkSQX1YMe8DOUMADIOYQx0aZ33oAvcJLZj7zdA1Oj+GZM78ifsKrJw4kCcU4zElMrGGUS\/PqJnqOdW04Kiqy57hzBQZYaBWzj4Y1OpmZkzMmnYfg1tR3HfmZzAkZlI0MfxkjpPTSgFXAg3BcW68d0lQRDAWyozHc6a+tQW+CwmUYi7vIOaCIBgCDGkz8h0p68BtfifwhTDDYDKOUzEfT6rY4FaRgys4I\/iESDIMRvP2EbbgV8Pwe8qPN9i7KVAzHKJZWktuTo3yY1OODGCPeLpl1YS50C5u7v4Tm+gFa6mlJoDLv8KZgo7e6uVcpIbVtZ1O\/lpGnoItYDDG2pBuM5LE5m31A0HQSCfmatFqBQCiiqONvXlf93bDrl9Dmnr0ioffMR\/4By+KR8M\/ST9KA1KKy\/fcRlJ931yggZhuTqD0imDF4r\/wDf8AFrsP7zQGvRVbBXnYE3EyEGAJmRAM\/UkfKrdANoin0hoBtFZnaXw9yEBUCUBMSdPpzp1rE3ydbIXX8U6daynZWqNE0UGitEEopaKADSUtJQFfE2A4gmIMgg89tue53rNu8DUsxW46FhByncd0CdZkBSJmSGIqfjFqywXtrmQAmO8FnQTuOUfnWbZtYdGtuLzmHEhnUx3W0YrEDOQxknVQBppVUmjLim7ot4jgmaR2rBSgTL4tlAmWMnluaP2MAZN1tWY9BLlzA12hwI5hRVO3gLBXOcQzZTmOR1CmSyjQjXfL1JEbgQtnC4ZyQt253kLnvrKgTziVOpGm+XXarbGlFyzwtTae2LuZXVkzwCQDoQDPUEx1mmfsgFnVb7hYA7MMYSSWBMNrIPPeKr2VwwRm95YKwKSXRQO8pIWFy7mOYliB5WbNnDl7dxb7GMqqodYYooQSMskww57sPKsvc0lQj4LViMUy\/vI3jKWP\/wBcZo5g66yfOKks8KZVZRfeCECwAAuQk6CYM5gDPQVT9ysW3b95dZrYS4RKwdYB8IBbaTvDLJ1FSLgrEl3vas9yIYAeLaCNxmAk9QNiBQE9vhhBI95ckjYk7BkPJp8tI8e\/VuK4VcPaMl95aMqyVVRmBMZTr3ZGo1mqq4PCSQMQZaJAuLJgHUaee3oIiBU2WwhC9qcr2yFYMDCli+aQI1zKF0OgigLFjhrhVDX3YhszRoGlVGXfQZlnzzGZnWK1wQgR27kaabAZSCBCkcgF\/lgcgaqWsDZUxcvuGQgnvKqGRMxGoKkCNpGgmKnxWGwzNDYhl75uZQ6AE3BsQVkyDMHXX0oCa3gclx\/9S0kFspObKXlVYAnkRAERoaeeHMyqFxD6KFDAk6gtLaNzDQZ\/CIiKojA4TNHvDTAPjXQTGhy9Z+s9KemHwndUYgkhWtiLgzEPnkyBM94mR+EHkaAs28Eyks2IcAK+haQAwIDFiZ0Gvll050Jwh1P\/AHNyOhJOuo8RaRvy6VDiMBY3a+4yZQxzrAOo1BWAW7wMa\/aob2HwhGuJY5VRdHVjouUEQpMnLOm5WRzoC4nD2DKGxLkkqQuiyLebMIXrnBJEeFfStHB4couUuX1JzNvry8\/Xes0Nhlutd7fvCQQXGUGACIjTkYnnWjax9toC3EYkwMrBpjfagLkURSLtUWIvZVmJOgA6kmAPrQE1FV7aPuza9FAj76mpRPOD9qAhxN4ghF8bbdABux+tPtW41LEnz2+g0qHCd4tcPxHKv8q6D6mTRxHBLetPbZnUMILIxRx6MNRQFyaQmqeLyG0Q7FVIAkHvegO81i2BaYm2Ma2ZCpdDcXMpIMAnbrtzFAdKDTqz8BguzJPaO4I+IyOWo\/zma0aAYaKDRNAJRS0UAGiaKKAocTuWAF7YA6NEgtpoGMAbar9RWd2mDKuERHyqXZAvJesiOelbOJwyXAA6gwQRO4IM6HltWNxZ79t0GHwqXLbKe0iEbqAOUGNfWgJLGIwbRbULLx3cpBkNIB00YNJjfQnqaMNdwZY20VZYMphDBBBLDNEGQD\/SaoDF4rOjDh6qQ0k5wNWUrIKjkGMyOZ9aucOv32u5XwaohLHtAV03jSJM9ZG9APsHBOVtqiGTmAyHLOjbkQD3AflUVjHYIzCqMjE+GQCCskEDXwpr\/L5Vt28NbXVUUeYUA\/YUi4K2NraD\/aP0oDMXG4S40aFzI7yMCQ5UGZHhLBB0kCmB8JrbVEY287ZAvhIBzcu7OQiTG3pOuMLbBkIoI2IUAj5gedO93SZyLOusCdd\/rQGA97B9mHW0rjMEIAGjQWiToYKR6ilbFYAwpCHKFTwEqoUAqJiAAIO+lbnuqRGRYmYyiJiJim+5WtsiemVekdOlAZl3F4QxcYKc8ichYnIShBgciCPpUSXsGGL5kOuk+FezRICn+Uqee9bBw6RARTEwMojXXTTrWElzEBBmwdokwYWABMgd08wFXn025Rs1GLZNdv4NT4EZu6AAs6tqik+ZEa84FRnEYGfChOnwNBiI70coFGGvXyyh8IkFkDEZdJnM0GZiZjoTzrc91t\/gT+kfpRMSi0Z9q\/h2NzXNmHbNI+FAqggRsAFI\/mqthlwjHILCAqUWIGnaAwRHLMrD1U1tJhkUyqKOWgA0+Xy+gpq4RAAAiiAAIAEAToPLU1TJH+zrMk9mkk5iY3J1n103pbXDrK5cttBlbMsDZjpI6GrQFLQDhWdxdrgVDbRXIuJmDNlATN3m2MkDlWlVXFXFAykSW0Cjc\/8ArrQFgVBir4VGJI0B5+VV8OjsIdojQquh9S3mOkepqLG4a1btvCLLnXSSzNAnXntQFixftoigughRPeG8a86hvcQESrKq\/iOpP8izqa5X2g9rDYusgRXFsKXkkLbzc4+IgQT66Vm8G9tTevW7WJyZbpIt3LbFWQsQApAmJMAGZ1q+aOvZnp1VsdvgsIrEvcOdp0DEMFnXYaSeo+Xnoi2gnRBO+gExtPWm27SlmkA6jfXkKkFpRtp5cqhyI7VoKTl0U6wNgfL1mrVU2tDOpUARuRpIjw+esH5VcoBhNFBooBP83opZooANIaWaSaAq8RwhupkDlNVMiTsZggESD61i4jgGIytlxj5iwKyMqqNJAAJJrpZrzn2x9rHztYsNlCnK7jcnmF6DzrE5qCtno6XpcnUZNEDcxvChkRbmPdWS4XD5gpMkHIROoERTk4FccAjH3HA1EAbxEkq2vp1ryd2JOY6k7k6n5nerHD8fcstntOUIOsHQ+o2NeddVvwfan\/H5KP2y3\/R7TwvBPa7TNea6GYMuceABQMoM67T860K5\/wBk\/aAYu2ZGW4mjL+RHka2cXiltIzuYVRJNelSTVn5\/LCWKTjPZomJpM1eZ8W9pL15jlYonJVMH5sOdZSYm4plbjg7zmb7661yeeKZ8uf1KClSVo9jBqK\/bzKyyRIIkbiREj61xfs57UNmW1fMg6K\/MHkG\/Wu5FdYTUlaPbhzRyx1RMFuC3OWJcALAVRlEgMJkkndgT\/LVe7w\/JbK4jGEZhanXLGQqzZSTPeykfOq3td7Rm0TZtGHjvP+EHYDzrgbjliWYlmO7HUn1Jr6XS\/TpZo6pOkWfUuOyPR7XCxcBFvGsydFIOkqfEGme6df4jVhOCXRGXE3BBUxEjRsx3PMAL9eteY2rhVgykqw2IMH616B7I+0Ru\/ubp\/eASrfiA3kdRU6n6dLDHWnaEOpc9mdXSUs0GvAdAmkFLQKAfVNU\/esT+EBfTWfvH0q5VXG2WdGVHyMQQrgSVJ5xz9KAL\/d7\/AEGo6j9ar4hZts7bxI\/hAIOlOt5lVRcJfKolwPE205eVVsUyrncuYZMnZzoDrqo\/EZ+woDz3\/qNwO8LjXlRXt3DqwUm4pGWAQN9oFZns17JYgYmzdS265bvaMbqZVFsEfViJgctDXr+BXMBcYgswG2wHQVb0FXU6o7d51TIcO8s4Ohkaf7RUbYVjdFztGyBCptwMpJIOed5ERTLd1CpJYAliRBk7wNvSnJi2buqhzdW7q+vU1DiN4pi+yVIRnL3FQBBMTzPkADWjVazYM5nOZvoB5AVZoBhooNE0AlFLRQBRRSGgKnFbxSzccbqjH6CvC2ckknUkz9a96xNkOjIdmUj6ivDuI4NrNx7bCCrEeo5EeorydUnSP0f8fnFOUXzsY+J4gUZlCTkAYmeRj9alwdqJeZzAED1JP9\/tTL+ADFmLHvAKfQR+lWrSZVC7wI+leduOnY+5jhleRufHg6f2AxBTGKo2dWUj01Fdd7fXyLdtBoGYk+eUDT7\/AGrn\/wDpxwwtda+QcqAqp6sd\/oPzrqvbXBG5ZDKJNs5o\/hOh\/tXpgn2mfjv5FJTyzWPmqPO6ysBxC5dIIWEbMJA8OU6anea16p4XAIhJWQCZyycoJ3IFcE0kfiYuMYu1v4LX+TXrPAsQbmHtO3iKLm\/miD95ryqzaZ2CIJZiAB5mvW+G4YWrSWx8CKv9IArv065Po\/TFK5PweR8RvF7tx23LsT9TWFxG+4v2baPlW4HnQE90SCJrq\/afhzWcQ4juOS6HlB1j5aj6VzGN4eXvW7kjKmYEHc5hGlfsYPXgj2\/wenib1DOEO1xQ7k5kd0kGA2UxMVv8IvFMRZYbi5b+YLAMB6gkVQtWlQBVAAHIVu+ynDTexCGO5bZbjH+Uyo9cwH3reaoYHrfgi+6ex6pSUtJX5U94tAopBQElFUuI3nRM1tM7SoyzG5AJnyEn5VmHjdyQPdLvIHadyCOnnvsaA0b9xlYkr3QBBn4jM6bzsKWxYLHPcALchyUdPXzow6FiHcEaAqh+ExqT1bzq4RQGdYtWwzWyFzDULpJQ7GN43HyqTE2kCwEXMTlX1PP5b1HdwsXO1W0rXMuTtNA+SZykkbSSdDU9m02bO\/i5Aaqo568z50BLZsqgCqAAAB02qrcvMSwyEMhGXY5xAkgDYaxrWhVTFEBlYEZgdp1KnQ6fQ\/KgLYpaYHFPoBhooNFAJRS0UAUUGkoBQKwvaL2atYsSe648Lga+h6it0U6o4pqmbx5J45KUHTPJsR7B4tT3cjjkQ2U\/MEafU1c4Z\/0\/uswOIdVUbqhLE+WYgAV6ZQK5rBBOz6MvrHVSjpv\/AEVsBg0tIERQqqIAFWCJp1UsVj7dtgrsQSpbYkBRAkkCAJPOuqXhHzJNt2zm+L+xwZs1hgvVGnL8iNR96yE9j8UTB7MDrnJ+YGX9K3eK4jC3nV\/e1TLbYaGRBIbP00CHX1qjcNpXFp+I3c6w8sWXQiNGBCkHtBrv51PjRlv\/AMPHPo8UpaqNngPs6mH7xOd48RERPJRyrfWuPwuJsW3Fw493XNOSSwbN3dQJzeNDPKOQmt\/DcZsOyqlxSzEgLOsiSR6iDp5Vrt6eEejHCMFpiP4twu3iEKXB5gjxKeoNcTjPYi+pPZvbdf4iUb5wCDXolFdsPVZcX9HsJQjLk88wXsPeY\/vWRF\/hJdvuAB967bhnDbdhAltYG5PMnqTzNXqKZupyZv7sRhGPA00UGkrgbFoFFJQD6IptFAOpaZRQD6KjooB5rOx3Crd05nzTAXunLoDI1Go3q+aKAyzwG1\/Fy1zQdARuB5776CtGxaCKqLsoAHoBAp9FANVpE06kpaAKKSKKAKDRRQCrT6KKASiiigCqGPw6PGdFbunxAH86KKseSHOcSwlv3uxb7NMnY3O5lGX+mIroruBtMwzWrZ7vNFPNeo8h9KKK7S4QRgezeCtMjFrSE9o4kqCYzDSSPIfStq3hLYuIwtoCHaCFAIlNdYoopPlg1TS0UV5yiClooqgYd6Q0UUACiiigAUGiigCkFLRQCClNFFAFFFFAFFFFAIaWiigCiiigP\/\/Z\" alt=\"EXPOSICI\u00d3N\" \/><\/p>\n<p style=\"text-align: justify;\">De los tres principales constituyentes del \u00e1tomo -el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>, el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>\u00a0y el electr\u00f3n-, s\u00f3lo el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\">electr\u00f3n<\/a>\u00a0hab\u00eda sido identificado (por J.J. Thomson, en los \u00faltimos a\u00f1os del siglo XIX). Nadie hablaba de energ\u00eda \u201cnuclear\u201d, pues ni siquiera se hab\u00eda demostrado la existencia del n\u00facleo at\u00f3mico, y mucho menos de sus part\u00edculas constituyentes, el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>\u00a0y el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>, que ser\u00edan identificados respectivamente, por Thomson en 1913 y James Chadwick en 1932.<\/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<img decoding=\"async\" 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\" alt=\"El experimento de Rutherford\" \/><\/p>\n<p style=\"text-align: justify;\">Rutherford, Hans Geiger y Ernest Marsden se contaban entre los m\u00e1s expertos entendidos sobre la cartograf\u00eda at\u00f3mica. En Manchester, de 1909 a 1911, sondearon el \u00e1tomo lanzando corrientes de \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\"><a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a><\/a>\u201d subat\u00f3micas -n\u00facleos de helio- contra delgadas laminillas de oro, plata, esta\u00f1o y otros metales. La mayor\u00eda de las\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\"><a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a><\/a> se escapaban a trav\u00e9s de las laminillas, pero, para asombro de los experimentadores, algunas rebotaban hacia atr\u00e1s, Rutherford pens\u00f3 durante largo tiempo e intensamente en este extra\u00f1o resultado; era tan sorprendente, se\u00f1alaba, como si una bala rebotase contra un pa\u00f1uelo de papel. Finalmente, en una cena en casa en 1911, anunci\u00f3 a unos pocos amigos que hab\u00eda dado con una explicaci\u00f3n: que la mayor\u00eda de la masa de un \u00e1tomo reside un un diminuto n\u00facleo masivo. Midiendo las tasas de dispersi\u00f3n hacia atr\u00e1s obtenida de laminillas compuestas de varios elementos, Rutherford pudo calcular la carga y el di\u00e1metro m\u00e1ximo del n\u00facleo at\u00f3mico del blanco. Esa era, pues, una explicaci\u00f3n at\u00f3mica de los pesos de los elementos. Los elementos pesados son m\u00e1s pesados que los elementos ligeros porque los n\u00facleos de sus \u00e1tomos tienen mayor masa.<\/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<img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/b\/b1\/Atomo_litio.gif\" alt=\"Archivo:Atomo litio.gif - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El \u00e1mbito de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\">electrones<\/a>\u00a0fue explorado luego por el f\u00edsico dan\u00e9s Niels Bohr, quien demostr\u00f3 que los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\">electrones<\/a>\u00a0ocupan \u00f3rbitas, o capas, discretas que rodean el n\u00facleo. (Durante un tiempo Bohr concibi\u00f3 el \u00e1tomo como un sistema solar en miniatura, pero este an\u00e1lisis pronto demostr\u00f3 ser inadecuado; el \u00e1tomo no est\u00e1 regido por la mec\u00e1nica newtoniana sino por la mec\u00e1nica cu\u00e1ntica.) Entre sus muchos otros \u00e9xitos, el modelo de Bohr revelaba la base f\u00edsica de la espectroscopia. El n\u00famero de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\">electrones<\/a>\u00a0de un \u00e1tomo est\u00e1 determinado por la carga el\u00e9ctrica del n\u00facleo, la que a su vez se debe al n\u00famero de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\">protones<\/a>\u00a0del nucleo, que es la clave de la identidad qu\u00edmica del \u00e1tomo.<\/p>\n<p style=\"text-align: justify;\">Cuando un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\">electr\u00f3n<\/a>\u00a0cae de una \u00f3rbita externa a una \u00f3rbita interior emite un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\">fot\u00f3n<\/a>. La longitud de onda de ese\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\">fot\u00f3n<\/a>\u00a0est\u00e1 determinada por las \u00f3rbitas part\u00edculas entre las que el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\">electr\u00f3n<\/a>\u00a0efect\u00faa la transici\u00f3n.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.ytimg.com\/vi\/hCIM5-TxKPw\/maxresdefault.jpg\" alt=\"Espectroscop\u00eda UV-Visible \u00bfComo medir una muestra?\" width=\"510\" height=\"287\" \/><\/p>\n<p style=\"text-align: justify;\">Y esta es la raz\u00f3n de que un espectro, que registra las longitudes de onda de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>, revele los elementos qu\u00edmicos que forman la estrella u otro objeto que estudie el espectros-copista. En palabras de Max Planck, el fundador de la mec\u00e1nica cu\u00e1ntica, el modelo de Bohr del \u00e1tomo proporciona \u201cla llave largamente buscada de la puerta de entrada al maravilloso mundo de la espectroscopia, que desde el descubrimiento del an\u00e1lisis espectral hab\u00eda desafiado obstinadamente todos los intentos de conocerlo\u201d.<\/p>\n<\/div>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/naukas.com\/fx\/uploads\/2015\/05\/NAUKAS_Fig1_NGC1512_David_Malin-GALEX.png\" alt=\"Gas, formaci\u00f3n estelar y enriquecimiento qu\u00edmico en la galaxia espiral NGC 1512 - Naukas\" width=\"601\" height=\"336\" \/><\/p>\n<blockquote><p>De gas y polvo presente en las grandes nebulosas se forman las nuevas estrellas<\/p><\/blockquote>\n<div>\n<p style=\"text-align: justify;\">Las estrellas son enormes aglomeraciones de gas, principalmente Hidrogeno, cuya temperatura es tan alta debido a la fusi\u00f3n de este elemento, que irradian luz a lo largo de todo el espectro electromagn\u00e9tico. Poseen diferentes temperaturas que var\u00edan desde los 2000 grados Celsius hasta los 50000.<\/p>\n<p style=\"text-align: justify;\">De la misma forma que al calentar una pieza de metal cambia de color, al principio rojo, luego amarillo hasta llegar al blanco, el color de una estrella varia seg\u00fan su temperatura superficial. Las estrellas m\u00e1s fr\u00edas son las rojas, y las mas calientes las azules. Estos colores suelen percibirse a simple vista, como por ejemplo Antares (la estrella principal de Scorpius) que es de color rojo, o Rigel (en Ori\u00f3n) de color azul. En astronom\u00eda se utiliza la escala Kelvin para indicar temperaturas, donde el cero absoluto es -273 grados Celsius.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"De qu\u00e9 color son realmente las estrellas? | Actualidad | Investigaci\u00f3n y Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<strong>\u00a0 \u00bfDe qu\u00e9 color son realmente las estrellas?<\/strong><\/p>\n<p style=\"text-align: justify;\">Dependiendo de la temperatura de su superficie, las azules son m\u00e1s calientes que las rojas que son las m\u00e1s fr\u00edas aunque parezca contradictorio. Seg\u00fan el espectro electromagn\u00e9tico de la luz ultravioleta es mucho m\u00e1s intenso que que el espectro de la luz infrarroja. As\u00ed. el color azulado, implica radiaciones m\u00e1s intensas y energ\u00e9ticas\u00a0 .<\/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<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTN4e-bYfAVH7SOCRooblHtKd4Y8ABbn68XYw&amp;s\" alt=\"Esta es la lista de las estrellas m\u00e1s brillantes en el cielo nocturno. La clasificaci\u00f3n, sin embargo, tiene poco que ver con la distancia desde la estrella. Algunos de ellas est\u00e1n\" width=\"295\" height=\"295\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>\u00a0 \u00a0 \u00a0 \u00a0Algunas de las estrellas m\u00e1s brillantes del cielo<\/strong><\/p>\n<p style=\"text-align: justify;\">Para definir el color de una estrella, Johnson y Morgan (1950), crearon el sistema UBV (del ingl\u00e9s Ultravioleta, Azul, Visible). Las mediciones se realizaban mediante un fot\u00f3metro fotoel\u00e9ctrico para medir la intensidad de la radiaci\u00f3n el longitudes de onda espec\u00edficas:<\/p>\n<ul style=\"text-align: justify;\">\n<li>Ultravioleta: 3000 \u00c5 a 4000 \u00c5<\/li>\n<li>Azul: 3600 \u00c5 a 5500 \u00c5<\/li>\n<li>Visual: 4800 \u00c5 a 6800 \u00c5<\/li>\n<\/ul>\n<p style=\"text-align: justify;\">Con estos datos se pudo crear una serie de escalas: (B-V), (U-B) y (B-V). Cuanto mayor el n\u00famero, m\u00e1s roja es la estrella. Para ver ejemplos de \u00edndices de color de diferentes estrellas, visite la secci\u00f3n de estrellas variables.<a href=\"http:\/\/www.astrosurf.com\/astronosur\/variables.htm\"><br \/>\n<\/a><\/p>\n<p style=\"text-align: justify;\">La tabla a continuaci\u00f3n muestra el espectro electromagn\u00e9tico, con sus longitudes de onda.<\/p>\n<table border=\"0\" cellspacing=\"0\" cellpadding=\"0\" align=\"center\">\n<tbody>\n<tr>\n<td><strong>Denominaci\u00f3n<\/strong><\/td>\n<td><strong>Longitud de Onda<\/strong><\/td>\n<\/tr>\n<tr>\n<td>Rayos Gamma<\/td>\n<td>0.00000007 a 0.001 \u00c5<\/td>\n<\/tr>\n<tr>\n<td>Rayos X<\/td>\n<td>0.001 a 100 \u00c5<\/td>\n<\/tr>\n<tr>\n<td>Luz Ultravioleta<\/td>\n<td>100 a 3900 \u00c5<\/td>\n<\/tr>\n<tr>\n<td>Luz Visible<\/td>\n<td>3900 a 7500 \u00c5<\/td>\n<\/tr>\n<tr>\n<td>Luz Infrarroja (fotogr\u00e1fica)<\/td>\n<td>7500 a 15000 \u00c5<\/td>\n<\/tr>\n<tr>\n<td>Infrarrojo Cercano<\/td>\n<td>15000 a 200000 \u00c5<\/td>\n<\/tr>\n<tr>\n<td>Infrarrojo Lejano<\/td>\n<td>0.002 a 0.1 cm.<\/td>\n<\/tr>\n<tr>\n<td>Microondas (ondas de radar)<\/td>\n<td>0.1 a 250 cm.<\/td>\n<\/tr>\n<tr>\n<td>Frecuencias elevadas (<a id=\"_GPLITA_0\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\">televisi\u00f3n<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>)<\/td>\n<td>2.5 a 15 m.<\/td>\n<\/tr>\n<tr>\n<td>Onda corta de radio<\/td>\n<td>15 a 180 m.<\/td>\n<\/tr>\n<tr>\n<td>Banda de control aeron\u00e1utico<\/td>\n<td>750 a 1500 m.<\/td>\n<\/tr>\n<tr>\n<td>Onda larga de radio<\/td>\n<td>1500 m en adelante<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">Las escalas son las siguientes:<\/p>\n<p style=\"text-align: justify;\">1 \u00c5 (\u00c5ngstron) = 1\u00d710<sup>-8<\/sup>\u00a0cm (cent\u00edmetros) = 1\u00d710<sup>-10<\/sup>\u00a0m (metros)<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" title=\"la_luz01\" src=\"http:\/\/oldcivilizations.files.wordpress.com\/2012\/01\/la_luz01.jpg?w=387&amp;h=510\" alt=\"\" width=\"387\" height=\"510\" \/><\/p>\n<p style=\"text-align: justify;\">El ojo humano solo es capaz de percibir la peque\u00f1a porci\u00f3n que corresponde a la luz visible, situada entre los 3900 \u00c5 y 7500 \u00c5, donde la menor se encuentra cerca del violeta y la mayor del rojo. El Sol emite en todas las longitudes de onda, pero solo llegan a la superficie una peque\u00f1a porci\u00f3n de estas, las dem\u00e1s son frenadas por la atm\u00f3sfera: el ozono absorbe las mas altas longitudes de onda hasta el ultravioleta, y el vapor de agua absorbe gran parte de las infrarrojas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Observatorio del Harvard College - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Las \u201cComputadoras de Harvard\u201d en la V\u00eda L\u00e1ctea | Instituto de Astrof\u00edsica de Canarias \u2022 IAC\" \/><\/p>\n<p style=\"text-align: justify;\">En el Observatorio de la Universidad de Harvard, uno de los principales centros de la mon\u00f3tona pero prometedora tarea de la taxonom\u00eda estelar, las placas fotogr\u00e1ficas que mostraban los colores y espectros de decenas de miles de estrellas se apilaban delante de \u201ccalculadoras\u201d, mujeres\u00a0<a id=\"_GPLITA_1\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\">solteras<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, la mayor\u00eda, empleadas como miembros del personal de una facultad que les imped\u00eda asistir a clases u obtener un t\u00edtulo.<\/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<img decoding=\"async\" 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\" alt=\"Henrietta Leavitt: la astr\u00f3noma cuyos c\u00e1lculos ayudaron a medir el tama\u00f1o del universo \u2013 ANRed\" \/><\/p>\n<p style=\"text-align: justify;\">Una de esas mujeres, Henrietta Leavitt (arriba), fue la investigadora pionera de las estrellas variables cefeidas que tan \u00fatiles ser\u00edan a Shapley y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\"><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a>, ella fue una de esas \u201ccalculadoras\u201d de Harvard que, se encargaban de examinar las placas y registrar los datos en una pulcra escritura victoriana para su compilaci\u00f3n en vol\u00famenes como el\u00a0<em>Henry Draper Catalog<\/em>, as\u00ed llamado en honor al primer astro-fot\u00f3grafo y f\u00edsico que tom\u00f3 las primeras fotograf\u00edas del espectro de una estrella. Como presos que marcan el paso de los d\u00edas en los muros de su celda, se\u00f1alaban su progreso en totales de estrellas catalogadas.<\/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=\"data:image\/jpeg;base64,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\" alt=\"Clasificaci\u00f3n Espectral de Harvard. - ppt descargar\" \/><\/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<strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0<\/strong><\/p>\n<p style=\"text-align: justify;\">Antonia Maury, sobrina de Draper, contaba que hab\u00eda clasificado los espectros de m\u00e1s de quinientas mil estrellas. Su labor era aut\u00e9nticamente baconiana, del tipo que\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>\u00a0y Darwin instaban a hacer pero raramente hicieron ellos, y las mujeres se enorgullec\u00edan de ella. Como afirmaba la \u201ccalculadora\u201d de Harvard Annie Jump Cannon: \u201cCada dato es un facto valioso en la imponente totalidad\u201d.<\/p>\n<p style=\"text-align: justify;\">Precisamente fue Cannon quien,\u00a0 en 1915, empez\u00f3 a discernir la forma de esa totalidad, cuando descubri\u00f3 que la mayor\u00eda de las estrellas pertenec\u00edan a una de media docena de clases espectrales distintas. Su sistema de clasificaci\u00f3n (ahora generalizado en la astronom\u00eda estelar), ordena los espectros por color, desde las estrellas O blanco-azuladas, pasando por las estrellas G amarillas como el Sol, hasta las estrellas rojas M. Era un rasgo de simplicidad debajo de la asombrosa variedad de las estrellas.<\/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 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Obra de Ejnar Hertzprung | Edsger Dijkstra y otros\" \/><\/p>\n<p style=\"text-align: justify;\">Pronto se descubri\u00f3 un orden m\u00e1s profundo, en 1911, cuando el ingeniero y astr\u00f3nomo autodidacto dan\u00e9s Ejnar Hertzsprung analiz\u00f3 los datos de Cannon y Maury de las estrellas de dos c\u00famulos, Las H\u00edades y las Pl\u00e9yades. Los c\u00famulos como estos son genuinos conjuntos de estrellas y no meras alineaciones al azar; hasta un observador inexperimentado salta entusiasmado cuando recorre con el telescopio las Pl\u00e9yades, con sus estrellas color azul verdoso enredadas en telara\u00f1as de polvo de diamante, o las H\u00edades, cuyas estrellas var\u00edan en color desde el blanco mate hasta el amarillo apagado.<\/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<img decoding=\"async\" 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\" alt=\"Pl\u00e9yades (astronom\u00eda) - 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\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\u00a0\u00a0\u00a0\u00a0 <strong>\u00a0 \u00a0 \u00a0Las Pl\u00e9yades<\/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<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT9xGs6PoPb9mbHNc67l8KLx-HZv-OgyPfSkg&amp;usqp=CAU\" alt=\"C\u00famulo Estelar de las Hyades | NOIRLab\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSADbViAF7aE39Khn6AK6pXFADiFRU9_xahbQ&amp;s\" alt=\"El c\u00famulo estelar de Hyades |\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>\u00a0 \u00a0 \u00a0Las H\u00edades<\/strong><\/p>\n<p style=\"text-align: justify;\">Puesto que puede suponerse que todas las estrellas de un c\u00famulo est\u00e1n a la misma distancia de la Tierra, toda diferencia observada en sus magnitudes aparentes pueden atribuirse, no a una diferencia en las distancias, sino en las magnitudes absolutas. Hertzsprung aprovech\u00f3 este hecho para utilizar los c\u00famulos como muestras de laboratorio con las que pod\u00eda buscar una relaci\u00f3n entre los colores y los brillos intr\u00ednsecos de las estrellas. Hall\u00f3 tal relaci\u00f3n: la mayor\u00eda de las estrellas de ambos c\u00famulos ca\u00edan en dos l\u00edneas suavemente curvadas. Esto, en forma de gr\u00e1fico, fue el primer esbozo de un \u00e1rbol de estrellas que desde entonces ha sido llamado\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/03\/page\/15\/#\"><a href=\"#\" onclick=\"referencia('diagrama hertzsprung russell',event); return false;\">diagrama Hertzsprung-Russell<\/a><\/a>. Claro, como cab\u00eda esperar, la aplicabilidad del m\u00e9todo pronto se ampli\u00f3 tambi\u00e9n a estrellas no pertenecientes a c\u00famulos.<\/p>\n<p style=\"text-align: justify;\">\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=\"Biograf\u00eda de Henry Norris Russell (Su vida, historia, bio resumida)\" \/><img decoding=\"async\" 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\" alt=\"Henry Norris Russell | American astronomer | Britannica\" \/><\/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 Henry Norris Russell. Astrof\u00edsico estadounidense<\/p>\n<p style=\"text-align: justify;\">\u00a0Henry Norris Russell, un astrof\u00edsico de Princeton con un enciclop\u00e9dico dominio de su campo, pronto se puso a trabajar justamente en eso. Sin conocer siquiera el trabajo de Hertzsprung, Russell diagram\u00f3 las magnitudes absolutas en funci\u00f3n de los colores, y hall\u00f3 que la mayor\u00eda est\u00e1n a lo largo de una estrecha zona inclinada: el tronco del \u00e1rbol de estrellas. El \u00e1rbol ha estado creciendo desde entonces y hoy, est\u00e1 firmemente grabado en la conciencia de todos los astr\u00f3nomos estelares del mundo. Su tronco es la \u201cserie principal\u201d, una suave curva en forma de\u00a0<strong>S<\/strong>\u00a0a lo largo de la cual se sit\u00faan entre el 80 y el 90 por 100 de todas las estrellas visibles. El Sol, una t\u00edpica estrella amarilla, est\u00e1 en la serie principal a poco menos de la mitad del tronco hacia arriba. Una rama m\u00e1s fina sale del tronco y crece hacia arriba y a la derecha, donde florece en un ramillete de estrellas m\u00e1s brillantes y m\u00e1s rojas: las gigantes rojas. Debajo y a la izquierda hay una cantidad de mantillo de p\u00e1lidas estrellas entre azules y blancas: las enanas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.tayabeixo.org\/articulos\/images\/variab2.jpg\" alt=\"\" width=\"384\" height=\"312\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El Diagrama de \u00a0Hertzsprung-Russell resumido<\/p>\n<p style=\"text-align: justify;\">Este diagrama proporcion\u00f3 a los astr\u00f3nomos un registro congelado de la evoluci\u00f3n, el equivalente astrof\u00edsico del registro f\u00f3sil que los ge\u00f3logos estudian en los estratos rocosos. Presumiblemente, las estrellas evolucionan de alg\u00fan modo, pasan la mayor parte de su tiempo en la serie principal (la mayor\u00eda de las estrellas en la actualidad, en el brev\u00edsimo tiempo que tenemos para observar, se encuentran all\u00ed), pero empiezan y terminan su vida en alguna otra parte, entre las ramas o en el mantillo. Por supuesto, no podemos esperar para ver que esto sucede, pues el tiempo de vida, aun de estrellas de vida corta, se mide en millones de a\u00f1os. Hallar las respuestas exigir\u00e1 conocer toda la f\u00edsica del funcionamiento estelar.<\/p>\n<p style=\"text-align: justify;\">El progreso de la F\u00edsica, mientras tanto, estaba bloqueado por una barrera aparentemente insuperable. Esto era literal: el agente responsable era conocido como la barrera de Coulomb, y por un tiempo frustr\u00f3 los esfuerzos de los f\u00edsicos te\u00f3ricos para comprender c\u00f3mo la fusi\u00f3n nuclear pod\u00eda producir energ\u00eda en las estrellas\u2026Pero eso, amigos, es otra historia que os contar\u00e9 en otro momento.<\/p>\n<p style=\"text-align: justify;\"><strong>Emilio Silvera V.<\/strong><\/p>\n<\/div>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2025%2F10%2F07%2Flos-atomos%25e2%2580%25a6-las-estrellas%25e2%2580%25a6-%25c2%25a1nuestra-curiosidad-4%2F&amp;title=Los+%C3%A1tomos%E2%80%A6+Las+estrellas%E2%80%A6+%C2%A1Nuestra+curiosidad%21' 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; 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