{"id":5402,"date":"2020-12-31T08:00:17","date_gmt":"2020-12-31T07:00:17","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=5402"},"modified":"2020-12-31T08:06:09","modified_gmt":"2020-12-31T07:06:09","slug":"cosas-de-fisica-en-este-universo-nuestro","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/12\/31\/cosas-de-fisica-en-este-universo-nuestro\/","title":{"rendered":"Cosas de F\u00edsica en este Universo nuestro"},"content":{"rendered":"<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/t2.up.ltmcdn.com\/es\/images\/4\/3\/9\/la_constante_de_planck_y_la_formula_de_la_constante_de_planck_3934_0_600.jpg\" alt=\"La CONSTANTE de PLANCK: definici\u00f3n sencilla - \u00a1\u00a1RESUMEN F\u00c1CIL!!\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hablamos de f\u00edsica, y para animar el ambiente, a continuaci\u00f3n os pongo la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> en sus dos versiones, h y \u0127; la igualdad masa-energ\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, la constante gravitacional de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, la constante de estructura fina (137) y el radio del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Si los fotones no tienen masa, \u00bfd\u00f3nde almacenan la energ\u00eda? | Ciencia | EL  PA\u00cdS\" \/><img decoding=\"async\" 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\" alt=\"Ley de la gravedad - EcuRed\" \/><img decoding=\"async\" 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\" alt=\"Una enana blanca para estudiar la constante de estructura fina | Ciencia en  s\u00ed misma\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Ciencias Planetarias y Astrobiolog\u00eda : La constante de estructura fina en  nuestro Universo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;El\u00a0<strong>radio cl\u00e1sico del electr\u00f3n<\/strong>, tambi\u00e9n conocido como\u00a0<strong>radio de Lorentz<\/strong>\u00a0o\u00a0<strong>longitud de difusi\u00f3n Thomson<\/strong>, se basa en un modelo\u00a0<a title=\"Teor\u00eda especial de la relatividad\" href=\"https:\/\/es.wikipedia.org\/wiki\/Teor%C3%ADa_especial_de_la_relatividad\">relativista<\/a>\u00a0cl\u00e1sico del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (es decir, no\u00a0<a title=\"Cu\u00e1ntico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Cu%C3%A1ntico\">cu\u00e1ntico<\/a>). Su valor se calcula como:&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/782c8d76fd2b6893970611e145689654110eecce\" alt=\"{\\displaystyle r_{\\mathrm {e} }={\\frac {1}{4\\pi \\varepsilon _{0}}}{\\frac {e^{2}}{m_{e}c^{2}}}=2.8179402894(58)\\times 10^{-15}\\mathrm {m} }\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">donde\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/cd253103f0876afc68ebead27a5aa9867d927467\" alt=\"e\" \/>\u00a0y\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/8303b668e94e02d8f3db8c5b3ebd069ca5da9ba5\" alt=\"m_e\" \/>\u00a0son la\u00a0<a title=\"Carga el\u00e9ctrica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Carga_el%C3%A9ctrica\">carga el\u00e9ctrica<\/a>\u00a0y la\u00a0<a title=\"Masa\" href=\"https:\/\/es.wikipedia.org\/wiki\/Masa\">masa<\/a>\u00a0del\u00a0<a title=\"Electr\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Electr%C3%B3n\">electr\u00f3n<\/a>,\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/86a67b81c2de995bd608d5b2df50cd8cd7d92455\" alt=\"c\" \/>\u00a0es la\u00a0<a title=\"Velocidad de la luz\" href=\"https:\/\/es.wikipedia.org\/wiki\/Velocidad_de_la_luz\">velocidad de la luz<\/a>, y\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/acb0a8377db20e42274444cb181d51b5532b5844\" alt=\"\\varepsilon _{0}\" \/>\u00a0es la\u00a0<a title=\"Permitividad\" href=\"https:\/\/es.wikipedia.org\/wiki\/Permitividad\">permitividad<\/a>\u00a0del vac\u00edo o espacio libre<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a1Me encantan sus mensajes!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuestiones \u201csencillas\u201d de entender para los iniciados y, a veces, muy complejas para la gente corriente.\u00a0 Por tal motivo, si escribo sobre estos interesantes temas, mi primera preocupaci\u00f3n es la de buscar la sencillez en lo que explico.\u00a0 No siempre lo consigo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/2.bp.blogspot.com\/_9oP0lhGQJZs\/TOQ7yOIIAlI\/AAAAAAAAAAU\/NYKbsU26vnk\/s1600\/16381.jpg\" alt=\"\" width=\"320\" height=\"252\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Los campos magn\u00e9ticos est\u00e1n presentes por todo el Universo. Hasta un diminuto (no por ello menos importante) <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> crea, con su oscilaci\u00f3n, su propio campo magn\u00e9tico, y,\u00a0 aunque peque\u00f1o,\u00a0 se le supone un tama\u00f1o no nulo con un radio r<sub>o,<\/sub> llamado el radio cl\u00e1sico del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, dado por r<sub>0 <\/sub>= e<sup>2<\/sup>\/(mc<sup>2<\/sup>) = 2,82 x 10<sup>-13<\/sup> cm, donde e y m son la carga y la masa, respectivamente del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y c es la velocidad de la luz.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Efecto fotoel\u00e9ctrico - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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AkMkp1KTkqVwOowNzmmOMXv3Iz5ZwtqtE2eJL2XMkbMhMLFs7oCFiRxq3OBrdc+wqyit0t\/5f8FXklbi2tPsk\/3ZL4JfPKHDkalIzgDbKg9VZlPXOx6EZFRmxqD0NMGRzTv8+rLOsDcUAoBQCgFAKA4PjVw\/FrhuHwMws4WxezKccxhj+rof\/kR8vn6eKK4WHiz\/AFv9K7eZV66Hb2tukaLHGoVEAVVUYCgDAA9q86UnJuUtWyxtqoMUBmgPMkYYFWGQQQQehB6g1KdEptO0cz4CZkjntCdrad4078s4aPP5Mf5VfJ3PQ\/yVSlDKv98U367M6iszzhQCgFAeJi2k6cFsHGdhn0z7VK31IldaFfwi6kdnBYSINOmQLpDN5tYXuowuCO+MnBrTJFKqMcM5SbT1Wmvn1+RC+33OGCkSEBdRRMrGxdQVU5HMwpYncY074zgX5I+n3M\/FydNfTo7+v53JsHEQsDyyEkx6tY06CCN8YyRnGN84OQao4e9SNI5ag5S6b9DQnGSxVgAFEipJg6hhwQhBwPx6Qe2T7Vbwq0+RTx7pra6fx2+tE3hE7yR8xujsxQdkyQn1ADf3qzmknSNcUnKPM+u3p0JtUNRQHiSPII7gjPzqU6IasqhwMBSFZQSMZ0D+zVO\/Ty5\/1mtfF1TOdcOlFpft5ULfghV43MgPLZyBpODrYs2rLEnGdjnY5O+ameVSvTcR4dpp3tf1+PyLisDpPEkatswB+YzUptbENJ7hY1HQAfIU5m+oUUugeJTgFQcHIyAcHv8AOibQaT3IPEeJwwlEbBkkYCOMYLMT649B3Y7DerxjJ+hlkywg0nu9l+fuTmjUggqCD1GMg\/rVLZrSqj0KEmGUHqB2pbIpMaRnOBnv\/r5UsUYjjVRhQAOwGKNt7hJLY91BIoBQCgFAKA43xZxiaaYcKsWxO4zcTDcWsZ9T\/wCYw2Ue+fevQ4bDCEfHy7dF3f8ABVvojouBcHhs4EtoF0xoMDuT6lj6sTuTXJmzTyzc5vUlKiwrIkUAoBQCgOa4hwW7S5e6spYkMqqJUlVmUlfhcadw2Nq1jKNVI9DFxOGWJYs8W62a316akO\/4nxS0CzXH2WSLWissYkV\/MwUaM5BO\/T2qahLRG2PDwnENwx8ylTetNadzsaxPJFAKA1zwq6sjbqwIO+NiMHpUp07IlFSVMiNbwwqXZ2VFwSXlchcdN2bAG\/T12q\/M5OkjNxjBW3p5s8w8HhVNA5mnAAHNkOnBBXTltiMDcVLyysiOCCjyq69WSI7GMRmLGVbOrUSxbV8Wonck1Rzd2XWOKjy9Dy\/Do2iaFgWVgQ2pmYkb\/iJ1bZ232qed3ZDxRcXF7MkxoFAUDAAwB2A6VVu9S6VKkeqgkxQCgM0AoBQCgMUBD4vxOO2iaaQ4VfQdWJ6BR6k1aMeZ0jPLljji5SOZ8L+GZBc\/eM\/lkkDkRbsY9WNOWJySFyMema2yZFXKjh4bhJeJ489307F3deJLZLyPh5JM0iNJgYwir6uc7ZwcdelZLG3HmPSK3h\/j20lMhKyxosckySSKFSaOM6ZHiwSSAe4BwQas8LRFk3w34nivDIqxyxPGI2ZJlCtpkBMbDBIIYA+uQQQcVE8biLLvWMZyMd6pTJMgg0oGagCgFAKAUBzXjLxE9uEtrZRJeXG0Efov8UknZFGT74+ddnC8Op3PJpBb\/wAENknwl4dWyhK6jJNIdc8zfFK56k+wzgD0H51TieIeaWmiWy7IJUXlcxJigM0AoBQCgFAchDniF4ZG\/wB0s3IQf2sy7Mx\/5U9Pfetf0rzPUlXCYOVfrmtfKL6er6k3iXi2FH5FurXU\/Tlw4YL\/ANRvhQVVQ7mOLgJyjz5HyR7vr6Ldmrw9x+5lupbWeGNTGgcmNy+gk7I5xjURvt2q0opRtF+J4XFjwxy45N261VX5ryOnrI84UBF4nZrNC8LjKupB\/Mbfn61aDqSZTJBTg4vqVvgm6aWwt3Y5OjBPfSSu\/v5atkXvMx4OTlgi2XlZnSKAUAoBQCgFAKAUAoDXcTpGrO7BVUEsTsAB3qUrdIiUlFW9jmOFW7X0y30ykQIf6rE3r3lcdz+HsPqdpPkXKtzhxRfET8Wf6V+lff8Ag6usDvPm39DOIJxKK558UiNJO8rmLDqrhQEJMnm8g0KQMLjODmunxYuFURRCtPBt9LD9lkiWIW9lcWschcMJmkK6GAG6phBnIByce9WeSKdrumRRZ8M8P3kxuJp4BCZEsoVjMisSsLhpmJXYA5OkZzjrirQzRhJNPv8AVaE0Wd14YZnlURR8nMxhTYKpeCFVwuMD9osh+Zz1Naw4tKKtu9Lfo39qIotuAcKNu8mEVUZIdlxu6hhIT7ny79TiuXNm8RK3bVkl1XOSKAUAoCm8VeII7GDmuCzsQkMS\/FK5+FVHufoK6OH4d5p0tur7Ihuiv8G+HpIi97dtrvbgDmH8MS9Vij7Kvr3IrXiuIUqx49IL6+bCR1NcRIoDFAZoBQCgFAKA5u78FWckjyHmgSHU8aSskbsepKg9T7VosjO+H+SzwioqtNm0m18SJxG4ELDhvDI0SZhl2VRpt19Xfu5HQH29sytrka4oPIvaeKbcVsusn2Xl3Ljg3C4LGAqGwN2llkO7sfiZyaq25M5c+fJxWS68kl0XZFc\/jm0JblLNMqZ1PFEzIuOvm2B\/KpWNs3X+Mzac7UW9k2kzobG7SaNJozlHUMp7g9Ko1Rw5McscnCW6N9QUOaPhFAW03NzHGSzcuOTQqk7tggZx7Vt4rfTU4vY4p6SaXZOkafBWovcNHJK9tqVYjK5csVB5jKTvpyQPyqcuyvcrwbtycW3HZX9S+uuLW0TiOSaNXbAClgCc9NqzUJPZHXLNji6lJWTaoaGKAzQCgFAKAUBpmu40IDuqk9AzAE\/LNWUW9kVc4x0bOevrWS+uDDIjJaQMNQbb7Q\/UD\/pjb5\/4aJqEfNnJOEs+Tlkqgvq\/4OmUAbDpWR2jI6UoFHd8RnjuY0bTy5ZNIARsBeWxBaTOnmF1wE7EV1RwwlibW6V\/Xt2rqRZKvbyZbmCIKnKk1hmydeQrMAFxgDbrk9setUhjg8UpdVQvUj8c8SRWziNhk6C5GpVOnOPKGPnY4OFHb5Ztg4WWVWvTa\/xBsjHi82r7OCOablUVtOxiI5xbGf7MMmf4hV\/Bgvfa05frt++voDpK4iRQCgFAUkfi3h7TfZluoWmzjQHGSf4R6FvbNdL4TMo87i6ItFT4e4LPPdNxO\/TTIupLWAkMLdM7scEgyt6ken8t8+aGPH4OF6dX3f8ABCXVnY155YUAoBQCgFAKAUAoCr8TXk0NpLLAheVV8igajkkDOPXGc49qtFanTwmOGTNGOR0nv+fQ5Pw9czpEIbC1d3fzT3V0DErMfxYPmk9cAdPrWskr1PT4mGOU+fiJpJaRjHXT9kW8HhASsJL+ZrpwchT5IVPtGNj8z1qrn0Ryy\/yHIuXh48i77yfx\/gz4qvmAThtoAJpxjYYEEXR3IHTsBtvSP\/uY4PEteJzfpj\/5S6L+S+4ZZJBDHAnwxqFGfYevvWbds4cuV5Zuct27JVQZnPeNo52twkSuyM4E4jxrMf4gme+w+RrXFV6nHxqm8dRVq9a3ogj7bJFpVV4faxr8TENLpA3wOke3qdx1q\/up92Zf60o0vcivnX2K7gHAIrmQSpGUtUfUHfJlunH42Y7iPO+PX\/C88nKq6mODh45ZcyVRT+Mn39DquKeJLO3OmWZQ38IBdvzCgkfnWEccnqehk4nFjdSepPsbyOaNZYmDIwypHr9dxVGmnTNITjOKlF6M31BcUAoBQCgPnEcdu09z9s5HM5z8z7QSGEO3L5HoBjO\/XpXbXurlPGSg5z8WrvW+3SjqPA2v7EmvOMvy9XXRqPLz\/dx+WK581cx38FfhK\/h6dC\/rI6ji7OdIeM3rM6ojW9u7lm0jVmRQdzgeUYr0JJz4WCStpv5FepO4Zd8LurhuRcLLIp5rRpMxUHAUvoDafUemM4PXeqTXEY4e9GltdfT86abE2i9FjH+z2JMXwEsxI8uk5JOWOD1Oa53ll73nuKNV9wqKZgz6gcFTpd01KTkq2kjUM9+57nKGaUFS\/Yk9nhsPP+1af2oTl6sn4c5xjOOvrjNR4suTw+l2CXWYFAKAr\/EMEslrPHCcStE4jPTzFSBv6b+tbcPKMcsXLawz4wLi3ayexTLXDJFHBYi10S286hQ8hmwCw1AvqJ9a+gkpLIsm0esr0a7UZ9D7jZI4jRXOXCqGPc4GT9a+cm05NrY0N1UAoBQCgFAKAUAoBQCgFAU3iXjotUUKvMmlOmGIdXb\/ACUepq8Y2dfCcK88nbqK1b7L+exH4DwwWiSXN1Kpnl808rEBV7IpPRF9P9Yl66IvxOZ55LHhj7q0iuvr6sgXvjF3V2soeYkYJe4lJjgAGc6T1c7elSsfc2x\/46MWlnlTe0VrL+jo+C3xnt4pyugyIrFeuMjOKpJUzhz4vCyygndOiZVTE4Di\/GobqQ86TFrG+lYU80l06n+Eb8vPT0J\/l1xhyrTc8jLnhll7z91PZbyf8FskN\/dgD\/crfGAq4M7Dt2jHsNxWbcY+bOlRzZlX6I\/X+jRfQRW2LGwjUXMw80h8zRr+KSRuudzj3P5GU2\/elsUnGOL\/AEsK959ey7s6XhHD0t4UgT4UGB79yfckk\/nWMpczs7cWNY4KC6EyqmgoBQCgK7jguTEVtSokYhdTH4AfiYD1IHp\/+G8OW\/eMc\/iONY9\/2N0nDon0mWNJGUDDMik57jbanM1sWeKMq5km15EqqGhmgOX8Z8N4UF+338EbmJcAsNRbfyoF6OSTsDnr867OFycQ34WJ7\/l+RDrqclwbiEVpM17PF\/XbhBHbWFuoLww5DKrqANLEjLM2MfUV6GXHPLFYoP3U9ZPq\/v8AArdG3wtxzjF9xHPMjS1hJ5yxANHnBxGJCMySDbJUhRj604jBw2DDVXJ7Xv6+SCbZ3v8ASGy54tftMPOOwjDqWz1xjOxwOleZ7Pl5Oflddy1os6xJFAKAwakFFdW81zPbTw3Si0QM7CI5MzdEGoZUxYLZ9\/5dMZQxQlCUff216f2RuXmkZzgZ7+tc1uqJPVQBQCgFAKAUAoBQFcnGIiWA1ZWQREY3yTgHr8OfX2NaeG\/ubvh5qn3V\/nmTIrmNiVV1Yr8QBBI+YHSqNNGThKKto8m8iyw5iZX4hqHl+fap5X2J8Oejp6nh+IwhxGXXUQx6j8ONWexGf5HtTldWWWGbjzV2+px1\/HdfeDz25tZDIqpA8su0IG0gVBuxLZOR\/wDVbJe7qvz89D1Mbw+zKGRSVNuSS37a+SJ9j4ZimfmXdwbyRTuhI5MZ36RjbPUb5qspNaUY5ONnjjy4YcifX\/c\/j\/Br4z\/XbleHRAfZ4Sr3RGynG8cIx6kjJHYflULRWy2D\/wBNifET\/VLSP3l\/B16gAYGwFZnlXZmoBAs+C2sTmSOCNXOcsFGd+uD6D2FXc5PdmUMGODuMVZF8Q8aMIWKJeZcS7RR\/4s\/ZB3qYQvV7GfEZ3Cox1k9l9\/Qqba4t+H5Du1xezHMgjGuRz6AD8KD0zjb6Vdpz8kYRlDh93zTe9bv+iDxC94k88KaxDJIwZYI\/NojB87zt\/IAbVdKCTMp5OIlOKum+i7d2d7XKeqKAUBEuuIxRvHE7gPKSEXqTgZP5e\/TpV4xb2M5ZYxai3q9jRwXhC24fztI8jl3d+rH06bAAYG1Jz5iuHCsaett6tssqobCgFAU3irw5DfwiGZpECusivEwR0Zc4IJBHqfSujhuInglzRV3pqQ1Z8xvJ7BA8Fq32ezLFbi8yXub1vxQ25OWfJO7Dbr+ftRjldTyay6R6R82UdF7BZ3U9vg54VwyJc6QdFy6gbl26RA9T1Y75zmuVyxwyf9zI\/wD8on9jX4H8PQzTpxBIBb2cGr7IpGJJiRhp5yd22+HJ6HO3q4vPKEHicrk\/1dl5L7\/lEup9LilVgGUhgehByD8iK8hxadMue6gCgOcu7224g11wxWlGhFWWSI6QpbPkV9\/OMbqRjBxvuK64454FHM612T\/cjfQu7CyigjWGJAkaDCquwArnnOU5OUnbZJIqgFAKAUAoBQCgFAKAppOBAsr68MJTIcD4lL69J39D0Pz23rXxDrXFUmq6V8aqzdw\/hZjZSXBCKyphcHDEHzHO52H8zUSnaKZc6mmkt3b\/AKI68DIL4ceYSBSQxI5jZbI1aT9O35z4mxp7UnWm1fRadLC8DIVEEgwiTIMrvpk0kZwd2Gnr65p4n2+g9qTbbW7T36r7fsepuCsWQiQBU5e2k\/gOT0IG\/uDiiyabER4lJPTV39fgeYeFSQxymNg0nKKxZ1DcaimrLEdSOgHr3qXNSavuTLPHJOPOqV2\/v0Oc8OW3FEgWCG2S3J80s87CR5HPxsFU9c\/xHpiply9Tv4qfCSyOc5uXaMVSS6K39iXe\/brOS3ke8M4lmSJ42iVBh9spp3Ujr1ouWSehlj9n4iM4xx8tRbTtvbv6nZ1geSKA5O58M3L3U0y3IjSXALKuZgoA8isdkXO+RvW6ypJKjglwuR5JSUqT+fp5EqWK04ZA0iR5YkAfiklY\/CNR3JJ+m9QnLI6ZdrFwsHJLX6tldw6+gs2aW8mDXk+NaIC7IPwxqq5wB\/M96tKMpaLYxx5IYW5ZZe+9\/LyOl4TxWK5QvEThWKsGBVlYYyGB3B3FYyi47ndiyxyK4k6qmhE4rfCCF5mVmCDOlQST6AAD3NWjHmdGeXIscHJ9DVYwB+XcywhJ9GD0YoDuVzUyde6noRCPNWSUalRYVQ1FAKAUBB41w\/7Rby2+tkEqFCybMARg4rTFk8OanV0Gc74f8E8P4YhuGJdol\/fTkHlKMk6B8Ma9TsM7neuvNxmbiHyrS+i6\/wAlUkjkeO+I4r6RJLnWLINm2tEBM\/EGHwsyDcQ5GwOAf8O7Fw0sEah+vrJ7RX8lbs1+LjxG8MdpL+ye4\/cWELbIg6y3jjqijcINiR7GrcMsOJPJHWt5Pv2S+5Ltn0vwrwKOxtIrSMlhGDlj1YklmPtkk7elePxOd58jmyyVFvWBJTeIb+6jMMdrBzGlkAZ22jiQbuz43zjIHv8AQ9GDHjlzPJKkl8WQy0igRSxVVUsdTYAGo4AycdTgDf2rFybq3sSbaqBQCgFAKAUAoBQCgFAc1dX87c9OmFk8oGCuCAhBHXI+udulbqMVR6MMWOPI\/Nf3+fM9\/edwGlAUEoJMJjcBcaG23OeuPXO3SnJHQr4GKo31rX13Xw\/5MvePqiYTFlzIM6NIY6QVB9CdzuP8qjlVPQhY41JONPTqYfiFwqKWYajGHUaPjY\/gHbH13z6VPLGyVixOTpaXW+y7myW\/uAWIGfNKoTT\/AAoWXf13GPeoUYlVixNJPstb7vUjPxa45eoMvxY1YwT5MkdNOQfTIz0zkVPJGzRYMfNVfl\/P87HR276kVjkZAO4wdx6j0PtWL0ZwSVSaOb8bB0a0udDPFBNqlVBqIBUgNjqQpPp3q8Dv4DlksmO0nKNK\/Xb4ljwbxLZ3RKwzBnHVCGRh\/dYAke4qHBowz8FnwK5x077r6FvVDlFAVnHOCR3Sors66G1KUbSQcEdfkavCbjsY5sEcqSfTseuF8Gt7VcQxhe56s3zY7mkpuW4xYMeJe4io8Bzo0Dyl15k8skrLkalycAEewUVpmTv0OfgZJwcr1k2zp6xO4reHLdGaZ5iojyFhjXB2H4y2M5bPT0xV5ONJIxxrLzyc9ui+5Z1mbCgFAKAUAoCi8ZeHRxC1NqZWiDMrFlAOdJzgg9R+grp4XiPAyc9WQ1ZVjglvwi0mureB551TJdsvLKdgAT+FemygAAdK38efF5Ywm6T+RFUcr4Q4VxiYST\/7pJPgz3k6B5nA6JDEdoo1G2W3Ox7AdvE5eGhUP1JbRW3q31ZCs6f\/AGYzzyRTyvcSTwtMwtnlwWZF8pbIA8rMDge3vXF\/kIwjKKUUnWtExOqvLjrEjoJmRjGrnqRtkgblQSM471xwj\/ukny3qWInhrh80FusdxO00py0jt01MckJ2QE4A7fSr8RkjObcFS6EItawJFAKAUAoBQCgMUBmgFAKAUAoBQCgFAQ7jiKIxUhsjtj9a6IcPKStEWa\/vaPs30H61b2WfkOYfe8fZvoP1p7LPyHMU3iO1gulDDVHOm8MygakYdN87r3FWjw81vR1cLxjwunrF7ro1\/JY8O4s3KQTj9rpGsp8JPqRnGx61V8LPyMMssfO\/Duul7kj73j7N9B+tPZJ+RTmH3tH2b6D9aeyz8hzD72j7N9B+tPZZ+Q5ijv8AhPDZdTG30uxzrQaGB\/iBB653rRYsq6o5Z8Lhnb5afdGiC3eRYkupXcQSFl07c4DHKMvQhl9iQas8ElbVFI4JSUVkldP59r9Do\/vePs30H61j7LPyO3mH3vH2b6D9aeyT8hzD73j7N9B+tPZZ+Q5h97x9m+g\/Wnsk\/Icw+9o+zfQfrT2WfkOYfe8fZvoP1p7LPyHMPvePs30H609kn5DmH3vH2b6D9aeyz8hzD72j7N9B+tPZZ+Q5jzJxOJgVKtggg7D16+tSuGyJ2qI5jh4\/DUltEBY8Qu1eP91HMUeDGc6WUKDpPTI39a9Dn8SX+rCNPersj0Ohsbe3Fyb+RGNy8aI2+tIwPiWLOCFJ9t\/bJrmnDK4eFFrlTfq\/Um0dBa3iyZ0g7Y61xZMUse5KdkmsiRQCgFAKAUAoBQGKAzQCgFAKAUBigM0Bz\/Ff3rfl\/hXqYP8Apoo9yJWxAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQFpwLq\/5f51x8Zsi0S2rhLGaAUAoBQCgFAYoDNAKAUAoBQCgOTfxPODdHlDRb8\/B0y4blqSMvjQMn0zXRHEnWu5FllxHxHHBoDxyMWjMrFACEQFFZjkjoZBsMnGdtqiGBytoWQL\/AMXRKMpbyOW\/dHyASgTJC5UlttLSLs2CR09caRw5Fu6QtC48YWqGcGKQ8grq0iNlIZ3TOoNpVQY2zqIxtmpWLK1fN9WNDZ\/SaIuUWIyEhWRYwhJBiEjEksFIAI6HfIAzRYsjSqXfqRobuIeIraKOOUI0iyRNMpRV+BQhZjqI6BwcdetUjHJJtc23mydCO3i+01ugR2KtoUhVw781ItAOfK3MkVfPpB3I2BNT4eWk+b6saG6TxJAsqwNDIJCqsy6VYpq1aVYKSSToPw5G433qY48stVL6saFbd+NoRbm5jhLaVmJjJQPmJVYg4YhDhtwdxg7ZqyxT2cu3cFzZcahkuXteWVdFLZOgqcaQwyrHBBcAg4rKSyRjzc37jQix8bZUu5JoE0Wqs+YzrB0h2ZMkDMgVVJxsC+PSpfNpUnqBacfVYJ5rmNFNu4RuWdQYskTppLAf2yrvjcZ2FWnCamoqT1BKj45bmBLlkKIz6CWAGg6iuWOcadQwGBIOQRsc1RxyKXLza+rGh4n49EsUEogkb7QCY0CqHwI2kOrUwA8qk9fbrUxjklJxUtvNjQhv4xswzAIzARc0MoRgygREgANkN+2TZgPWp8PLV831GhMsePQyXAtTC6SaCxDctsEBCytodsMOYux\/LNVlHIo83Np8RoQJvF8KuSYWEWhirnQDIwmSEBBq2Us3VtPfpV\/Cy6e9v5jQ3ReLLUyJHynUyIzguqoDpD6lXLedhyznRqG6noQaPFlSty+rGhmLxVAxRRby65CmlNKZKujyK582AumN+pz5enTJ48i3l9WNDVb+MrWSNZI4ZX5jYjAVMuDE8qsCW0gFI22JBBwCBmjx5FvL6saGq78aW6mN1jPILESTMAAoFq9yQBnUWCqnpjzHfIxRY8lXzfXzoaE2y8SwyvFEsEmuUybYjwgj5etmbVpK\/tk+EnqR1BFRKGSN3L6saHu98R20WvUjfszKDhR\/wkV2xv2YYooZGr5u3V9Roem4\/AsEs7xsnKflsjBdWrKhQMHT5ta4OcDO+MGo5cnMo82\/mxoVv9N4FkK8pgCkRQeVXZ3e5Vl3ITCi2Zg2rBHQnbMvDOTpv80\/kEi+8YItvPcRQSyLBEzljpRdQRX0HJ1BtLDJ046jrtVVgdpSdCzbc+J\/M8UdvKZQ\/LUEJhnCcxwDrGdKbk5APQEmrLhnzU2LPXD\/ABZbzPGsayFZSoSTSApLQiZBgnUCUOem2MGqSwtK\/wA3oWdBWBIoDFAZoBQCgFAKAUAoBQFY3ALUs7mIZk1a92w2sEPkZwcg9q1WaaVWRR4vOCW8s8ckiaikbIqn4cF423Hrui+1Flko0u4o2HgNr5\/2KefOrbuwc4\/hy4DbY3GetR4s9NSTwvh2zBYiBQWxkjIOzMwwQcjDMx29WPc1bx8ncijL+HrMrp5CYGnAAxjSmgYx0GglceoJHrULNPuTRJueGQSAB41ICNGARsFcAMo9iFH0qscklswaW4JaksTCnn+LbruG27HKg5HqAfSp8WemoowvAbQFSIEyo0jb083Xv+8fc\/xt3NPFn3B5\/o9Z6ShgQqQwIIzkMoRgc9cqqr8gBUvNN9SKNtpwa3icyxxKrkEFhnPmILfUgE9zvUSyykqbJojweG7SP93EEBfWwHRjhwdQOdjzGJ75qzzTe5FEmDg9skRgSJBG3VANj06\/QfLA7VR5JN3epJ4k4HatG0TQqUZSrKdwwLFjnuSxJz1yat4s7uyKNfGODw3DQ81ciNnIXoDmNkOfbDHpiohNxtoky3h6zLF+QmWBUnGMg6cj89CZ\/wDSO1T406qxRui4RbrMbhYlEp1ZcdTqChvqETPfSO1VeSTXLegNX3BaZZuSmXzqOO7hzjt5wG29d+tW8aempFGJOA2uMiJQVXSpHoArAY9MgO2CdxqPeiyz7ijzwngFrDHGI4lHLC6SdzkJoB\/7SRjpucVM8sm3bFG2HgdqgAWFAFOpcDodBTbsNDFQOgBqryze7Jo8Dw7Z5Vvs8eVGldsgDRy+nT4PL8tqeLOqsUbrXhNvGVZI1DIHCnckaypfc776E\/7R2pLJKV2wap+AWju0jQoWcMGJHUMAr\/UKoPfSO1FlmtLFEhuHQlXQxrpkOpx\/EcAZPv5V+gqPElad7AjtwC0IwYV6Kud84UuV367GRzn\/AJj3q3izTuyKMy8BtGzqgjOpdBBGxXToxjp8Plz226VHiS7knp+C2xXSYgRq1+udWnSWznOSux33FT407uyKPcfCbdSGWJAVYMMDGGCcsEdsJ5flUeJKqskm1mBQCgMUBmgMUBmgP\/\/Z\" alt=\"El efecto fotoel\u00e9ctrico \u2013 F\u00edsica cu\u00e1ntica en la red\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;El\u00a0<strong>efecto fotoel\u00e9ctrico<\/strong>\u00a0consiste en la emisi\u00f3n de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> por un material al incidir sobre \u00e9l una\u00a0<a title=\"Radiaci\u00f3n electromagn\u00e9tica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Radiaci%C3%B3n_electromagn%C3%A9tica\">radiaci\u00f3n electromagn\u00e9tica<\/a>\u00a0(<a title=\"Espectro visible\" href=\"https:\/\/es.wikipedia.org\/wiki\/Espectro_visible\">luz visible<\/a>\u00a0o\u00a0<a title=\"Radiaci\u00f3n ultravioleta\" href=\"https:\/\/es.wikipedia.org\/wiki\/Radiaci%C3%B3n_ultravioleta\">ultravioleta<\/a>, en general).\u00a0A veces se incluyen en el t\u00e9rmino otros tipos de interacci\u00f3n entre la luz y la materia:&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Es verdaderamente meritorio el enorme avance que en tan poco tiempo ha dado la Humanidad en el campo de la f\u00edsica. En aproximadamente un siglo y medio, se ha pasado de la oscuridad a una claridad, no cegadora a\u00fan, pero s\u00ed aceptable. Son muchos los secretos de la naturaleza f\u00edsica que han sido desvelados, y el ritmo parece que se mantiene a un muy aceptable (nuevamente).<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">\u00a1El tiempo!, \u00e9se precioso bien est\u00e1 a nuestro favor. S\u00f3lo tenemos que ir pasando el testigo para alcanzar las metas propuestas. Pongamos nuestras esperanzas en que no seamos tan irresponsables como para estropearlo todo.<\/p>\n<p style=\"text-align: justify;\">Astronom\u00eda, gravedad o electromagnetismo; cuestiones sencillas de entender para los iniciados y, a veces, muy complejas para la gente corriente. Por tal motivo, si escribo sobre estos interesantes temas, mi primera preocupaci\u00f3n es la de buscar la sencillez en lo que explico. No siempre lo consigo. Por ejemplo, expliquemos el magnetismo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Magnetismo Terrestre: qu\u00e9 es, propiedades y caracter\u00edsticas\" \/><img decoding=\"async\" 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\" alt=\"Magnetic Field of the Earth\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;El\u00a0<strong>campo magn\u00e9tico terrestre<\/strong>\u00a0(tambi\u00e9n llamado campo geomagn\u00e9tico), es el\u00a0<a title=\"Campo magn\u00e9tico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Campo_magn%C3%A9tico\">campo magn\u00e9tico<\/a>\u00a0que se extiende desde el\u00a0<a title=\"N\u00facleo interno\" href=\"https:\/\/es.wikipedia.org\/wiki\/N%C3%BAcleo_interno\">n\u00facleo interno<\/a>\u00a0de la\u00a0<a title=\"Tierra\" href=\"https:\/\/es.wikipedia.org\/wiki\/Tierra\">Tierra<\/a>\u00a0hasta el l\u00edmite en el que se encuentra con el\u00a0<a title=\"Viento solar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Viento_solar\">viento solar<\/a>; una corriente de part\u00edculas energ\u00e9ticas que emana del Sol. El campo magn\u00e9tico terrestre se puede aproximar con el campo creado por un\u00a0<a title=\"Dipolo magn\u00e9tico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Dipolo_magn%C3%A9tico\">dipolo magn\u00e9tico<\/a>\u00a0(como un\u00a0<a title=\"Im\u00e1n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Im%C3%A1n\">im\u00e1n<\/a>\u00a0de barra) inclinado un \u00e1ngulo de 15 grados con respecto al eje de rotaci\u00f3n terrestre.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSa5slWw1GUoRxf9tSH3CAD28zfBj4e0EssLQ&amp;usqp=CAU\" alt=\"Un punto &quot;debole&quot; del campo magnetico terrestre si sta indebolendo\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El campo magn\u00e9tico terrestre se est\u00e1 debilitando gradualmente\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQPIuWmtnm_ebqVh5EuulQirhGE3I629PQN9A&amp;usqp=CAU\" alt=\"En qu\u00e9 se parece el n\u00facleo de la Tierra al aderezo para ensalada? - BBC  News Mundo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Grupo de fen\u00f3menos asociados a los campos magn\u00e9ticos. Siempre que una corriente el\u00e9ctrica fluye, se produce un campo magn\u00e9tico; como el movimiento orbital de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> at\u00f3micos son equivalentes a peque\u00f1os circuitos de corriente, los \u00e1tomos individuales crean campos magn\u00e9ticos a su alrededor cuando los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> orbitales tienen un momento magn\u00e9tico neto como resultado de su momento angular. El momento angular de un \u00e1tomo es el vector suma de los momentos magn\u00e9ticos de los movimientos orbitales y de los espines de todos los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en el \u00e1tomo.<\/p>\n<p style=\"text-align: justify;\">Las propiedades magn\u00e9ticas macrosc\u00f3picas de una sustancia tienen su origen en los momentos magn\u00e9ticos de sus \u00e1tomos o mol\u00e9culas constituyentes. Diferentes materiales poseen distintas caracter\u00edsticas en un campo magn\u00e9tico aplicado; hay cuatro tipos de comportamientos magn\u00e9ticos. Veamos un esquema de tres de ellos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Documento sin t\u00edtulo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<table style=\"margin: auto;\" border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td valign=\"top\" width=\"288\">\n<div>\n<div>MATERIALES PARAMAGN\u00c9TICOS<\/div>\n<\/div>\n<\/td>\n<td valign=\"top\" width=\"288\">\n<div>Son materiales que al ser colocados en un campo magn\u00e9tico se convierten en imanes y se orientan en la misma direcci\u00f3n del campo. Al cesar el campo magn\u00e9tico desaparece su magnetismo. Algunos de estos materiales son el aluminio, el magnesio y el esta\u00f1o.<\/div>\n<\/td>\n<\/tr>\n<tr>\n<td valign=\"top\" width=\"288\">\n<div>MATERIALES DIAMAGN\u00c9TICOS<\/div>\n<\/td>\n<td valign=\"top\" width=\"288\">\n<div>Estos materiales al ser colocados en el interior de un campo magn\u00e9tico se magnetizan en sentido contrario al campo. Esta propiedad se llama diamagnetismo. El cobre, el sodio, el hidr\u00f3geno, el bismuto y el nitr\u00f3geno son algunos de estos materiales<\/div>\n<\/td>\n<\/tr>\n<tr>\n<td valign=\"top\" width=\"288\">\n<div>\n<div>MATERIALES FERROMAGN\u00c9TICOS<\/div>\n<\/div>\n<\/td>\n<td valign=\"top\" width=\"288\">\n<div>Esta propiedad se presenta en el hierro puro, en el cobalto, en el n\u00edquel y en sus aleaciones. Se denominan sustancias ferromagn\u00e9ticas a aquellas que los espines de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> tienden a alinearse a causa de las fuerzas existentes entre ellos y forman peque\u00f1as regiones llamadas dominios, que est\u00e1n magnetizados en diferentes ocasiones. Cuando colocamos estas sustancias bajo la acci\u00f3n de\u00a0 un campo, los dominios se orientan parcialmente y crecen los que est\u00e1n en la misma direcci\u00f3n.<\/div>\n<div>Si suprimimos el campo, los dominios tienden a conservar su direcci\u00f3n y hacen que el material quede magnetizado.<\/div>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Unidad 10. Caracter\u00edsticas magn\u00e9ticas de los materiales\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTSPhDP1n0xnwfciqCDqRn4Uw5mgPT-50SkwA&amp;usqp=CAU\" alt=\"Super Fuerte Material Ferromagn\u00e9tico Con Agujero - Buy Material  Ferromagn\u00e9tico Al Por Mayor,Material Ferromagn\u00e9tico Personalizado,Im\u00e1n  Permanente De Elevaci\u00f3n El\u00e9ctrica Product on Alibaba.com\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTm-ZxTMPwNvG2YUP6NDW9nfy5MNSSuIz7K4g&amp;usqp=CAU\" alt=\"El diamagnetismo, el paramagnetismo y el ferromagnetismo tienen propiedades  magn\u00e9ticas muy diferentes - IMAGNETSHOP - imagnetshop\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR3sdnk81HEI_SV6MTGdnubOaZS8J7naE4u_A&amp;usqp=CAU\" alt=\"Materiales magn\u00e9ticos y circuitos - RedUSERS\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">a) En diamagnetismo, la magnetizaci\u00f3n est\u00e1 en la direcci\u00f3n opuesta a la del campo aplicado, es decir, la susceptibilidad es negativa. Aunque todas las sustancias son diamagn\u00e9ticas, es una forma d\u00e9bil de magnetismo que puede ser enmascarada por otras formas m\u00e1s fuertes. Tiene su origen en los cambios introducidos por los campos aplicados en las \u00f3rbitas de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> de una sustancia, siendo la direcci\u00f3n del cambio opuesta a la del flujo aplicado (de acuerdo con ley de Lenz).<\/p>\n<p style=\"text-align: justify;\">Existe, por tanto, una d\u00e9bil susceptibilidad negativa (del orden de -10-8 m3 mol-1) y una permeabilidad relativa ligeramente menor que 1.<\/p>\n<p style=\"text-align: justify;\">b) En paramagnetismo, los \u00e1tomos o mol\u00e9culas de la sustancia tienen momentos magn\u00e9ticos orbitales o <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> que son capaces de estar alineados en la direcci\u00f3n del campo aplicado. \u00c9stos, por tanto, tienen una susceptibilidad positiva (aunque peque\u00f1a) y una permeabilidad relativa ligeramente mayor que 1.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Paramagnetismo - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El paramagnetismo aparece en todos los \u00e1tomos y mol\u00e9culas con <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> desapareados; es decir, \u00e1tomos libres, radicales libres y compuestos de metales de transici\u00f3n que contienen iones con capas de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> no llenas.<\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n ocurre en metales como resultado de momentos magn\u00e9ticos asociados a los espines de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> de conducci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">c) En sustancias ferromagn\u00e9ticas, dentro de un cierto rango de temperaturas, hay momentos magn\u00e9ticos at\u00f3micos netos, que se alinean de forma que la magnetizaci\u00f3n persiste despu\u00e9s de eliminar el campo aplicado.<\/p>\n<p style=\"text-align: justify;\">Por debajo de una cierta temperatura llamada punto de Curie (o temperatura de Curie), un campo magn\u00e9tico en aumento aplicado a una sustancia ferromagn\u00e9tica causar\u00e1 una magnetizaci\u00f3n creciente hasta un valor m\u00e1ximo, llamado magnetizaci\u00f3n de saturaci\u00f3n. Esto es debido a que una sustancia ferromagn\u00e9tica est\u00e1 constituida por peque\u00f1as regiones magnetizadas (1 \u2013 0\u20191 mm de ancho) llamadas dominios.<\/p>\n<p style=\"text-align: justify;\">El momento magn\u00e9tico total de la muestra de sustancia es el vector suma de los momentos magn\u00e9ticos de los dominios constituyentes. Dentro de cada dominio, los momentos magn\u00e9ticos at\u00f3micos individuales se alinean espont\u00e1neamente por fuerzas de intercambio, que dependen de si los espines de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> at\u00f3micos son paralelos o antiparalelos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>El Sp\u00edn magn\u00e9tico<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El magnetismo - Magnetismo - centrobioenergetica\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxASEhMTEhMVFhUXFhoXGBYXGBUYFRcVFh4XFhYXGBkYHSghGx0lHhgYIjEhJTUuLy4uGh8zODMtNygtMDcBCgoKDg0OGxAQGjclICY3Lzc1LTctKy8vMzIvLS0vLS0vLSstKy0tLTAtLTAtLS0tLS8wLS0tLS0tLy0tLS8tK\/\/AABEIAIEA7QMBEQACEQEDEQH\/xAAcAAEAAQUBAQAAAAAAAAAAAAAABAEDBQYHAgj\/xABBEAACAQMBBAcFBQcDAwUAAAABAgMABBEhBRIxQQYTIlFhcYEHMkKRoRRScrHBIzNigqKy4ZLC0STw8QgVQ1Nz\/8QAGwEBAAIDAQEAAAAAAAAAAAAAAAQFAQMGAgf\/xAA5EQACAQIDBQUGBAUFAAAAAAAAAQIDBAURIRIxQVFhBhNxsfAiMoGRocEUQtHhIzRScvEHFTNigv\/aAAwDAQACEQMRAD8A7gSBqaAKwIyDkd44UBWgFAKAUAoBQCgFAKAUAoBQCgKUAoBQCgFAKA8SybqljwAJPkNaww3kYHZ\/TG0mjt5Iy5W4l6lRu6rIAWIcZ00H1FeFUTy6mpVotJ8zYa2G0UAoBQCgFAKA8XEKujIwyrKVI7wwwR8qA5Hs2xktWlt4pZoXgfcyrdl04xOY2ypBUjlxBrmb69ubK4aTzi9Un5F3b0KNzSTa1W8zI6d3FsQLnqJF5EN1MuO\/cbKt6EVMtMYVfR038FmiPXw7u9VNfHQ2zo10ot75S0QlXBxiSNk4dx4EeINXKeZWtZPIzdZMCgFAKAUAoBQCgFAKAUBSgFAKAUAoBQFq7QlHA4lSB5kECsPcYluOb7J6E3cEmznUKFUo11HvDCyxqyCRe8kNg47hUaFJppkOFCUXFnTalE0UAoBQCgFAKArQGhe0O16mWK7HusDBL3c3hY+Tby\/ziqnGbXvqG0t8fLiWGG1tirsvczWljuIzbvJhJyglt5wOw4ZQzRMO\/BwycxqPCvq0auGVO9pa03vXr6MlxnTvY7E9JLd68zpHRjb6XaHI3JkwJYidVPIjvQ4yG5+YNdBQrwrwVSDzTKirSlSlsyM1W41igFAKAUAoBQCgFAKAUBSgFAKAUAoBQCgMXs3aUck91ErZeF0Dju30DCgMpQCgFAKAUAoBQFaAgbd2XHdW8tvIMrIhU+HcfQ4PpQItXmw4ZrZbaUZVVUAjRkZBhXQ8VYcjWJRUk4yWaZlScXmt5zq7trm0uFBYLcpkwzY\/Z3MY4o4H9ScjhhXN1KdTC6veQ1pPeuXrgy5hOF7T2JaTXr\/J0Ho3t+O7QkDclTSWIntRt+qniGGhFdDRrQrQU4PNMqalKVOWzJakva21re1jMlxKsad7HGT3AcSfAVLoW1W4nsUo5s1Npbzme2\/bZAuVtYGkPJ5DuL57oyT9K6a27KVJa155dFq\/nu8zTKuuBp1x7X9rMdGiTwWMf7s1cw7NWMd6b+P6GrvpHiP2ubXBz1kZ8DGuPprWX2bsGstl\/NjvpGf2P7bpgQLq3Vx96IlW\/wBLZB+lV9x2UpvWjNro9fI9qu+KOn9GOmNjfj\/p5Rv4yY27Mg\/lPHzGRXMXuGXNm\/4sdOfA3RmpbjP1XnsUAoBQFKAUAoBQCgLV0WCsVxkDIz4cqAtbOvo540liYMjjKsOH\/kHSgMVsTo9bQXN1PEhEsrftG3nO9kBuBOOJNAZG52gqyxQBh1jgtu8+rTG82PMgZ7zQE4UAoBQCgFAKArQCgFAQNtbIiuojFKNOKsNGRx7roeTDvrzKKlFxks0zMZOLzW85rOLi0ugm+q3aKTG\/CO5hzwdRrjPEcVOo0rnZ06uFVO8im6Un6+PIuYyhe09mWk16+RyjpXtm8urh2u2JkViu58CY+FBwA\/OvuOAztKtlCraL2ZfPPqc1cQnCo4z3ow1XJpFAKAUBctrh42V42KspyGUkMD3givE4RnFxks0+Bk7f7Mvad9oK2t6wEp0jl0Ak7lbubx5+fHh8awDuU61uvZ4rl1XTyJNOrnozq1cobxQCgKUAoBQFuYNg7pweRIyAfKgLNrckko43XGpHIj7ynmPyoCQwyKAwHQzo7BYRyQw9ZjrCx33LElsHIHBc54DHCgMvbe9L+If2rQGGtejcA2jLfKZOtMYiOWJQg4Y4B93GF0GnGgNizQERLhnbsY3AdXPxY5J4fxfKgJlAKAUAoCtAKAUBj9v7XjtLeW4lPZjUnHNj8KjxJwKkWttO5rRpQ3v1mYk8lmfLO3duz3dy1zI5EhOVKkjcA91U7gBX0v8A2i0dr+FnBOHXz8SGqs4y24vJmOkkZiWYlmJySTkk95JqTZ2dGzoqjQjsxXAxUqSqS2pPNnmpR4FAKAUAoADWAfR\/sl6Wm+tdyVszw4V+9k+B\/PTB8R4183x7DVaV9qC9iW7o+K\/QmUp7SN6qiNooClAKAxO1+kllarvXE6RjvJzr3ac\/CgJey9oxXESTQtvRuoZTwyDwODqKAxvTKwuZbZvsjblyhV4WyAAwIyCTpulcgg8aAnbElmaFOvKGYDEm4CE3xo2AdcUBdj0mcfeRT6jKn9KArbe9L+Mf2rQFNn6hm+87H0B3R9BQGv8AS+C\/meGG0kVIi6m64iXqiwyEbgMgNkccc6A2hFAGAMAaAdwoDEbb6UWVm0aXMyxGTO7vZwSuMgkDTiONAZG1vY5ADG6sCM6HXHlxoCRQCgK0AoBQHHPb9ts\/sLNTx\/ayD+lAf6j8q7Lspae\/cPwX3+xHry4HGa7QjCgFAKAUAoBQCgNq9me3DabQgbOEdhFJ4q5A+hwfSqrGrRXNpOPFarxRspyykfT9fLiaKA8O2ASdMc+6gICI03abIj+FOBYfefw7l+dAWtv3VlBbO111SwYwwcDdOdN3d+InuFAe7S0tzGnUbqqEUIYyBhMDdGnEYxoaAuLedXlZ2UYGQ\/BWA8+DDmKAxv8A74nWnqY5JQ41KrhN9Rp2mxxX8qAXV\/dq6v1CqN1h2nLNjskaIDk0BG2ftm5Z5AIkPb75ANFB97dxQEuy2nPHEvWWr4C7xKMr+J040Bc2Tti3bOX3ZHO8VkBRhngNe4YFATF3ptclY+QGjOO8niq+WpoDG7Zm2ZA9ubnqFbrNyEuAd2RxrqfdJA94+FAZm4tY31I15MNGHiGFAWreZlbq5DknVH4b4HEEcmH1oCbQFaAUAoD5o9rt4Zdq3GeCbsY8lUZ+pNfTOz9JU7CHXN\/UhVXnI02ro1igFAKAUAoBQCgPSOQQRxByPMVhrNZMH19syfrIYn+9Gjf6gD+tfH60NipKPJvzLBbiTWoyQtoDe3I+Ttr+Fe0R66D1oC\/PMERmPADOP0FAYy52Bb3Cj7XFHM3HEihlTPJAeA5Z4mgLe1Uit406pArgBIgmmMaAHvUaaUBFg2S0qGa5O\/MhyFP7uNk5KvPI\/OgMzdkdWrKPdKsB4ZH6E0B7uvfi\/EfqpoC2xwLgj\/vsCgK3K\/slX726vocA\/TNAW9r2ccwWJ0VgzYOR8K6kA8u71oDDXkcts27G7NbjHWLntpve6EbkP8DnmgMpd7CsblYzLBFKq9pN5QwG8Bk4PeMcaAuw24gKqmkR7ITlG3Ld7lPDHLSgL+0IsoSOK9tT4rr\/AMj1oCRE2QCOYz89aA90AoBQHzB7UoSu1bsHm4b0ZVP619QwOW1YU\/D7shVfeZqtWxrFAKAUAoBQACvE6kYR2pvJc2eowlJ5RWbKspGhGPOvFGvTrw26UlJc080eqtKdKWxUi0+T0KVuNZ9dbBjK2tup4iGMfJVFfILp7Veb6vzLCO4n1oMkS4P7SLzYepH+KAbS\/dsdTjDYHHCkE\/lQEhHBAI4HUeRoDB7dcLNbs3ug8eQwVJ+mvoaAyMUo3JX+EliPEAYyPPFAeZRi3wfuKPXQUBeuvei\/H+hoCzJ7tx6\/2igLtz7sf40oCtwcSRebD1Iz+lAYvbVwqCdW4yBd3PMAYY\/y4yfTvoDI7HjKwxg6Hd4d2dQPrQFb9h+zXmXBA8F7R+goC\/O2FY9yn8qApaLhEH8I\/KgL1AKAUBwL287NKX0c2OzLENf4o+yfoVrv+y1wp2zpcYv6P0yLXWuZzOunNAoBQACvFSpCnHam8lzeh6hCU3sxWbJUOz5G5YHedK5y87V4fb+zGW3LlHX67i8tuzl7VW1OOxHnJ5fTeZ7ZnQ6eTB3GI7z2F+up9Koq\/aLE7nS3pqnHm9X6+BHuLvs7hv8AMV++mvyw3fP9zbdm9Bo0\/eN6IMfNjqfpVZOxq3Etq7qub8dDn7v\/AFGqU1sYZbxpLm\/al+nzzNP9oFrHFdBI1CqIlPMkkltSTXWdmqMKXeRgslpp8zXh2I3WIUXXuqjnJt6vlpouhjOjWzDdXUEA\/wDkkVT+HOWPyzXQXldUKE6r4J\/sWEVm8j61RQAAOAGPlXyRvN5k89VgEa9iLL2feUhl\/EOXrw9aA9W8yuoYc+XMHmD4igNc2sm1Y7iFbJIXtsMZRMxXdJIwEZQW4ZIGCKAy17YvOu7IQg4jc1beHA7zDh4Y1GlAYU3UsGYXG9GpGSvALxChjoOA7LYwOZ0oDKybWhk3FD4LMMhuzgDtHjpyA076AkbQulUxNqRvH3QWPunktAQztFW65Qr9rQHdOQSoHaXivmdKAl3lwnU5LqDuqwyRqRggfSgIO0dtRsAsQZnyGU4IAbiNMZPkBQFmzsHuGMkzEMDgJgZUg5G8uoC6A7uudMmgJ213vxE32ZYHl+EyM6J5kAHXwzQHjozFddRG97j7VukPjd3V1Pu7umCMHNATLxt8iIc8FvBB+rcPnQE0UB6oBQFu4mVFZ3ICqCSTwAGpNYby1PUYuTUY72fLntM6Xm9vCfgU7qj7q8h58z4nwqf2fv3bXffS92Wnw5\/MssVpwo0o2kdZR1k\/+zW7wSNdr6unnqjmhWQKAzHRy6t1kC3BZUPxrjIP8WQez4iuK7RYJK4rfiG24ZaxT3ZccuXPIsFjt\/ZWbp2MI7eurWuXJcM\/E65szZNrGA0SKcgEPneJHIhjn6VUULajSX8OKPmWJ45iV9Nq7qyfR6JfBZL6GRqQU4oDkXtKP\/XN\/wDmn+410PZ9f8r6ryO77P8A8kvF\/Y3n2E9FyWe\/kXQZjhz3\/G4\/t9TUHtRiGSVrB9X9l9\/kdFQh+Y7RXFEkUBSgNd6V7PvmQHZ8iRTGRS7Sfuyi6nK4OScAeVAZKymutxeuij6zHaMbnq8943wDjwoC40cr8WCDmE1Y\/wAx4egoC\/Fbqi7qgAd3nxz30Bik2VDKztu4X3V3CVBI95sDQ66elAWZdgR9YqqzAbrE+6TyA1I86ARdH0ZpAXbRgOC69kHXTXjQHvZ2w4GRWbeJxqM4GRp8OO6gJmzIEiZ4goBHaB5sjePE4OnyoCRPaBjvAlXHxDjjuI4EeBoDyrTDiqv4glT8jp9aAwXSuLa8qKti0EByCzSFmk0Od1cKVGe80BsNpbhB4nVjnJLc8mgL9AVoBQHN\/bd0k+zWghU4aXU\/hHAepx6A1Hr5yyprj5FxhSjS27uX5Fp1k93y3nzM7Ekk8Tqa3pZLJFTObnJylvZO2dIzEIASeQAJJ58BXbYBjS2VbV3\/AGv7P7ESrT4olV2JHFYBnejvR+S4cAL468FH3m\/451xOL49O4m7Sxf8AdPl0j16\/LmW1X8Lg1ur3ENZP3KXGT5vlH10Ou7LsEgjWNM4HM8yeJ8PKq2hRjRgoR3I+SYpiVbErqd1Wy2pclkuiJdbSvFAc46Q7Fa52lKd0tHGsRkCkByuMlUz8RGccqPtFbYRRnt+\/NrJfD3n0X1PpPZeyqXFknHcm\/M7z0cltmtovsuOpChUA03QuhUg6hgRgg65zVBUrSrSdSTzb1zL3Z2dDJV4AoClAKAUBTNARLqUuTEh1+Nh8Cn\/ceQ9aAkxRhQFAwAMAeAoCPDrK5+6qr6nLH9KA9WvvS\/jH9q0BSw031+67fJu0PzoBeQMcMmA66rnge9T4H\/g0B7tLkOMjQg4KnircwaAv0AoBQCgK0AoD5m9u21TLftHyj7IH4f8AJatEPaqyly0La6\/hWVGkvzZyfkvojmtbypOyf+nPYCyTz3jjPUgRx+DSA7x8wox\/MaA3L2gezCzmV7iF0tXGWbOkLeJHwnxHyro8O7SVbZbFf2o8+K\/X4mv8M6slGC1fA5d0c6JyTOdRuq2C\/FRju+8fD516xDG62JZ0rXOFLjLi+i5I2X17Z9n4bVxlUuPy0+EeTm\/t\/k6hs3Z8cCbkYwOZ5se8nmaj0aMKMNiCyR8oxLE7nEbiVxcy2pP6dEuCJVbSAUkcKCSQABkk6AAczTcZjFyeS3kdLs9gvG8ayfumcYWQct3uJ47pwSNcVop3NOctlMtLvBbu2pKrOOj35cPEubM6O\/alupIyEuEmHVvyP7OPMcneh+YOoqlxW2p3MpQmv2O87L1pUbKnKPXzIWyNpzWsruqMCCBdWh45x+8j5b+NQRo48a5q2uamH1fw9x7vB+uHPkddXowu4d7S97ivXE6bs2\/injWWJg6MMgj8j3EcCOVdIUzWRJoClAKAUB4lUkEAkZ5jiPLNAebeBUGFGB9STxJPM+NAXGOONARtnA7u8eLkt6H3fpigK2vvS\/jH9q0B592bwdf6k\/wfpQEqgLElqC4cZDcCR8Q7mHP9KAkUAoBQCgK0AoD5p9uWwZY795sEpIN4Edx4\/I5+lR4yUKji+OqLerSlc2dOrTWex7Mly1zT8NTmYBPCpGZUpNvJHUvZB0muNnieMwNIs2GQZwwlGg047pB18hWnvs3s01tPoWKw10qffXclSp85afJb2bnc293fMHvnwg1WBCQo88H\/AJPjU63w2U3t3D\/88Picpi3bajbRdvg8cs9HVfvP+1cF1+hl4olUBVAAGgA0AFXKSSyR81qVJ1JOc3m3vb3nqsngt3M6RqXdgqqMknQAVhtJZs906c6klCCzb4E7o\/0fa6Kz3KlYRho4G0L41WSYd3MR+p7qqbi5dT2Y7j6Fg2BxtEqtXWp9F4depud7ZRTI0cqK6MMFSMj\/AAfGoh0LWejIPR7YiWiyIjMweQvlzlhoqhSeeAoGa9Sk5PNmqjRhRhsU1kuXiROlXR37QBLEQlwg7DH3XXiYpO9T38VOo51Eu7Wnc09ifwfImW9xKjLaj8jStibYktZXkRGwG3bq1Pvq3ORBw38a6aOPHFUlpdVLGp+Gufd4P1w8iyr0IXUO+pb+K9cTpthexzxpLEwZHG8rDgQfy8q6Qpi\/QCgFAKAUBbnhDqVOcHQ4ODigPYGKAjWvvy\/jH9q0BemhDbufhO8PMUBcoBQCgFAKAUBWgFAYfpR0dhvoTFLkEZKOvvIx0yO\/yNeZwjNZSWZvt7mtby26UnFnMJuhsFtII7iMgscJIGPVS+CkYKt\/Cde4mpVva2k9HHXlmyhxjH+0NsnKnVWx\/VGEU145L6ozdnYxRDEaKvkNT5nifWrenShTWUFkfOru+ubue3cVHN9W2SK9kUUBYuLpVKrgs7aJGoy7HwH6nQczXipVjTWcmS7Oxr3c9ilHPyXizPbD6LEss95hnBzHCDmOI8mb77+PAcu+qivcSq+B9EwvB6NjHPfPjL7LkbbUctxQCgFAa50o6NfaCs0LCO4QYDEdiRP\/AK5Ma45gjUH1FRbu0p3VPYn8HyN9vcSoy2ojoVse4tkmE5Qb8pdY4yWVMgBu0QMliCx051m0oOhRVNyzy4mLiqqtRzSyzNiqSaRQCgFAKAUBZvXcRuUALhSVBOFLAHdBPIZxWHnloYlnloaR0P27dPcLFcy4d0LPBLAYXDrjWF1ysiDxOcYNaac23kyNSqScsmzfa3koUAoBQCgFAKArQCgFAWby0jlRo5UDowwVYZBoGs9DStpdH7i2OYQ1xD93IM8fgCSOsX+oeNT6N446TOUxPs1Gq+8tfZf9PD4cjG\/an4C2uie7qJPzIxUr8ZS5lCuzl+3lsfVE6z2JfznVFtk+85DzY\/hReyp\/ET5VHqX39CLiz7KJNSuZ\/Bfr+htexdgwW2SgJdvelc70jeBbkP4RgeFQJzlN5yZ1dC3pUIbFKOSMpXk3CgFAKAUAoBQFKAUAoBQCgFAWrq3WRGjcZV1KsO9WGCPlWGs9DDWayZgtk9EYIJY5OsnkMSlIhLJvrEraEIMd2mTnSvEaSTzNUaMYvPkbFWw3CgFAKAUAoBQFaAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAf\/9k=\" alt=\"Magnetismo de los n\u00facleos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Una corriente el\u00e9ctrica genera un campo magn\u00e9tico, y los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> no apareados en los \u00e1tomos act\u00faan como peque\u00f1os electroimanes que apuntan en diversas direcciones, es decir, presentan polos &#8220;norte&#8221; y &#8220;sur&#8221;. Este comportamiento est\u00e1 asociado al momento magn\u00e9tico intr\u00ednseco o &#8220;<strong>spin<\/strong>&#8221; del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. Cuando los spines de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> apuntan todos en la misma direcci\u00f3n en todos los \u00e1tomos, el material mismo act\u00faa como un im\u00e1n; el material se llama <strong>ferromagn\u00e9tico<\/strong>, dado que el ejemplo m\u00e1s simple es el hierro (figura A). En realidad un trozo de hierro no es normalmente un im\u00e1n, sino que tiene que ser &#8220;magnetizado&#8221; mediante otro im\u00e1n. Esto se debe a que el material com\u00fan consiste de muchos peque\u00f1os cristalitos magn\u00e9ticos cuyos momentos magn\u00e9ticos se cancelan entre s\u00ed porque apuntan en direcciones al azar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" style=\"border: 0pt none;\" src=\"http:\/\/www.monografias.com\/trabajos58\/programa-electrotecnia-magnetismo\/Image552.gif\" alt=\"\" width=\"429\" height=\"170\" border=\"0\" \/><\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" style=\"border: 0pt none;\" src=\"http:\/\/www.monografias.com\/trabajos58\/programa-electrotecnia-magnetismo\/Image553.gif\" alt=\"\" width=\"438\" height=\"164\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si los spines o momentos magn\u00e9ticos de los \u00e1tomos est\u00e1n en direcciones opuestas a escala at\u00f3mica, tambi\u00e9n se cancelan, y el material se denomina <strong>antiferromagn\u00e9tico<\/strong>. El fluoruro de manganeso (MnF, figura B) es un ejemplo simple. Los momentos de los \u00e1tomos de Mn en las esquinas del cubo apuntan en una direcci\u00f3n, y los que se hallan en el centro del cubo apuntan en la direcci\u00f3n opuesta. Dado que hay igual n\u00famero de cada uno, cuando muchas de estas celdas unitarias se agrupan juntas, los momentos magn\u00e9ticos se cancelan exactamente.<\/p>\n<p style=\"text-align: justify;\">Sin embargo, en un trozo no magnetizado de material ferromagn\u00e9tico, los momentos magn\u00e9ticos de los dominios no est\u00e1n alineados; cuando un campo externo es aplicado, esos dominios que est\u00e1n alineados con el campo aumentan de tama\u00f1o a expensas de otros.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/5PMbWtcWxgynTWA669tJtpsLmzj3-CrV3Ly1o6uBDCiKZ63_fIPBjtvcyR-UVXQH-SmVruIBruPLE3H_Ag9b8RGQoPJlrGQ1gR76mzKYdY1v7bGN6jIQ2jCckbDiAQ\" alt=\"Ferromagnetism\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En un campo muy intenso, todos los dominios se alinean en la direcci\u00f3n del campo y producen la alta magnetizaci\u00f3n observada. El hierro, el n\u00edquel, el cobalto y sus aleaciones son ferromagn\u00e9ticos. Por encima del punto de Curie, los materiales ferromagn\u00e9ticos se vuelven paramagn\u00e9ticos.<\/p>\n<p style=\"text-align: justify;\">d) Algunos metales, aleaciones y sales elementales de transici\u00f3n, muestran otro tipo de magnetismo llamado antiferromagnetismo. Esto ocurre por debajo de cierta temperatura, llamada temperatura de N\u00e9el, a la cual se forma espont\u00e1neamente una red ordenada de momentos magn\u00e9ticos at\u00f3micos en la que momentos alternos tienen direcciones opuestas. No hay, por tanto, momento magn\u00e9tico resultante en ausencia de un campo aplicado.<\/p>\n<p style=\"text-align: justify;\">En el fluoruro de manganeso, por ejemplo, esta disposici\u00f3n antiparalela ocurre por debajo de una temperatura de N\u00e9el de 72 K. Por debajo de esta temperatura, el ordenamiento espont\u00e1neo se opone a la tendencia normal de los momentos magn\u00e9ticos de alinearse con el campo aplicado. Por encima de la temperatura de N\u00e9el, la sustancia es paramagn\u00e9tica.<\/p>\n<p style=\"text-align: justify;\">Una forma especial de anti-ferromagnetismo es el ferri-magnetismo, un tipo de magnetismo mostrado por las ferritas. En estos materiales, o bien los momentos magn\u00e9ticos de los iones adyacentes son antiparalelos y de intensidad desigual, o bien el n\u00famero de momentos magn\u00e9ticos en una direcci\u00f3n es mayor que el n\u00famero de los que hay en la direcci\u00f3n opuesta.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p align=\"center\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.monografias.com\/trabajos14\/electromg\/Image2326.jpg\" alt=\"\" width=\"558\" height=\"511\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Mediante una adecuada elecci\u00f3n de los iones de tierras raras en las redes de ferrita es posible dise\u00f1ar sustancias ferri-magn\u00e9ticas con magnetizaciones espec\u00edficas para su uso en componentes electr\u00f3nicos.<\/p>\n<p style=\"text-align: justify;\">Si nos queremos referir al geomagnetismo, estaremos hablando de la ciencia que estudia el campo magn\u00e9tico terrestre.<\/p>\n<p style=\"text-align: justify;\">Si una barra de im\u00e1n es suspendida en cualquier punto de la superficie terrestre, de forma que se pueda mover libremente en todos sus planos, el polo norte del im\u00e1n apuntar\u00e1 en una direcci\u00f3n aproximadamente al norte. El \u00e1ngulo (D) entre la direcci\u00f3n horizontal a la que apunta y el meridiano geogr\u00e1fico en ese punto se llama declinaci\u00f3n magn\u00e9tica. Se toma positiva al este del norte geogr\u00e1fico y negativa al oeste. La aguja no estar\u00e1 horizontal salvo en el ecuador magn\u00e9tico. En todos los dem\u00e1s lugares formar\u00e1 un \u00e1ngulo (\/) con la horizontal, llamado inclinaci\u00f3n magn\u00e9tica.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.granuniverso.com\/wp-content\/uploads\/2011\/01\/campomagneticoterrestre.jpg\" alt=\"\" width=\"455\" height=\"441\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El Campo magn\u00e9tico de la Tierra son similares a los de un im\u00e1n de barra, con los polos magn\u00e9ticos norte y el sur \u00a0\u00a0 .El campo magn\u00e9tico causa\u00a0 una burbuja alrededor de la Tierra que la protege de los vientos solares, asteroides y otros objetos en el espacio. Los cient\u00edficos creen que los polos magn\u00e9ticos se deben a las corrientes el\u00e9ctricas que vienen del core (n\u00facleo).La corriente circular el\u00e9ctrica de la Tierra crea un efecto de dinamo, que es causada, en parte, por la rotaci\u00f3n del eje de la Tierra. Un efecto d\u00ednamo es similar a lo que ocurre con un generador el\u00e9ctrico. Cuando el campo magn\u00e9tico interact\u00faa con las part\u00edculas de viento solar, se crea lo que se conoce como la aurora boreal, cerca de los polos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTnSGLjtjveJHdTUi2gLxTcJIag0AbObJzwZw&amp;usqp=CAU\" alt=\"D\u00f3nde est\u00e1 el polo norte en un im\u00e1n? - supermagnete.es\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR2uo0jY3Iq8qCaTxrIOvZkBx7-CamCI4-bPw&amp;usqp=CAU\" alt=\"Br\u00fajula.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En todos los polos magn\u00e9ticos \/ = 90\u00ba (+90\u00ba en el polo norte y -90\u00ba en el polo sur), y la aguja ser\u00e1 vertical.<\/p>\n<p style=\"text-align: justify;\">Las posiciones de los polos, que var\u00edan con el tiempo, eran en los a\u00f1os setenta aproximadamente 76, 1\u00ba N, 100\u00ba W (N) y 65, 8\u00ba S, 139\u00ba E (S). El vector intensidad (F) del campo geomagn\u00e9tico se determina por I, D y F, donde F es la intensidad magn\u00e9tica local del campo medida en gauss o teslas (1 gauss = 10-4 teslas). F, I y D, junto con las componentes verticales y horizontales de F y sus componentes norte y este, son llamados los elementos magn\u00e9ticos.<\/p>\n<p style=\"text-align: justify;\">Esta explicaci\u00f3n del geomagnetismo podr\u00eda ser m\u00e1s larga y completa, con muchos m\u00e1s datos t\u00e9cnicos y matem\u00e1ticos, sin embargo, \u00bfa qui\u00e9n le gustar\u00e1? A eso me refer\u00eda en la p\u00e1gina 2 cuando dec\u00eda \u201c\u2026mi primera preocupaci\u00f3n es la de buscar la sencillez en lo que explico. No siempre lo consigo.\u201d<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/_i6WEcwLl3M4\/SUrOjGUsWpI\/AAAAAAAAEPc\/shFbrL4digw\/s400\/Campo+magnetico+terrestre.jpg\" alt=\"\" width=\"400\" height=\"321\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfEs verdad que los polos magn\u00e9ticos de la Tierra est\u00e1n ahora mismo en proceso de cambio? Y, si es as\u00ed \u00bfQu\u00e9 consecuencias tendr\u00e1?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">A continuaci\u00f3n pongo un ejemplo pr\u00e1ctico y explico el magnetismo de manera muy t\u00e9cnica y completa, que seguramente no sea del inter\u00e9s del lector de ciencia no iniciado. \u00c9ste no quiere estas complejidades que, por muy perfectas que puedan resultar t\u00e9cnicamente hablando, siempre les resultar\u00e1n aburridas, tediosas, y lo que es peor, incomprensibles.<\/p>\n<p style=\"text-align: justify;\">Los buenos escritores-divulgadores de la ciencia deben contar los fen\u00f3menos naturales revisti\u00e9ndolos de un atractivo y misterioso mundo m\u00e1gico que se desvela ante sus ojos produci\u00e9ndoles asombro y sorpresa por tales maravillas.<\/p>\n<p style=\"text-align: justify;\">Si contamos la historia de una estrella, desde que nace a partir del gas y del polvo c\u00f3smico hasta que muere en una explosi\u00f3n de supernova para convertirse en otro objeto estelar diferente, al oyente le resultar\u00e1 atractivo o pesado, interesante o incomprensible, seg\u00fan qui\u00e9n y c\u00f3mo lo cuente.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" id=\"myimage\" class=\"aligncenter\" title=\"Hombre De Negocios Aburrido - Aris De La Lectura\" src=\"http:\/\/es.dreamstime.com\/hombre-de-negocios-aburrido-aris-de-la-lectura-thumb133431.jpg\" alt=\"Hombre De Negocios Aburrido - Aris De La Lectura\" width=\"400\" height=\"267\" data-zoomsrc=\"http:\/\/download2.dreamstime.com\/dreamstimezoom_133431.jpg?imageid=133431&amp;forcepass=fc6bef35163476e69c00cc527fd06671\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: center;\">No parece que la lectura le tenga enganchado<\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Me preocupa cuando escribo que lo que estoy contando pueda aburrir al posible lector. En mi caso, que no superviso de manera previa mis pensamientos, y tal como nacen los escribo, es posible que en alguna ocasi\u00f3n pueda aburrir. Pido perd\u00f3n por ello. Volviendo al principio y rememorando los avances que la Humanidad logr\u00f3 en los \u00faltimos tiempos, caigo en la cuenta de que poco a poco hemos sido capaces de identificar una colecci\u00f3n de n\u00fameros m\u00e1gicos y misteriosos arraigados en la regularidad de la experiencia.<\/p>\n<p style=\"text-align: justify;\">\u00a1Las constantes de la naturaleza!<\/p>\n<p style=\"text-align: justify;\">\n<p align=\"center\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.pdm.com.co\/images\/Noticias%20de%20Ciencia%20y%20Tecnologia\/Noticias%20de%20Ciencia%20y%20Tecnologia%20Oct%2001-2010%20-%20Sep%2030-2011\/University%20of%20Pittsburgh%20cerebro%20en%20un%20plato.jpg\" alt=\"\" width=\"506\" height=\"469\" border=\"0\" \/><\/p>\n<p align=\"center\">\n<p align=\"center\">El mundo que nos rodea es as\u00ed porque est\u00e1 conformado por esas constantes<\/p>\n<p align=\"center\">\n<p style=\"text-align: justify;\">Dan al universo su car\u00e1cter distintivo y lo hace singular, distinto a otros que podr\u00eda nuestra imaginaci\u00f3n inventar. Estos n\u00fameros misteriosos, a la vez que dejan al descubierto nuestros conocimientos, tambi\u00e9n dejan al desnudo nuestra enorme ignorancia sobre el universo que nos acoge. Las medimos con una precisi\u00f3n cada vez mayor y modelamos nuestros patrones fundamentales de masa y tiempo alrededor de su invarianza; no podemos explicar sus valores.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Constantes universales : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Nunca nadie ha explicado el valor num\u00e9rico de ninguna de las constantes de la naturaleza. \u00bfRecord\u00e1is el 137? Ese n\u00famero puro, adimensional, que guarda los secretos del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (e), de la luz (c) y del cuanto de acci\u00f3n (h). Hemos descubierto otros nuevos, hemos relacionado los viejos y hemos entendido su papel crucial para hacer que las cosas sean como son, pero la raz\u00f3n de sus valores sigue siendo un secreto profundamente escondido.<\/p>\n<p style=\"text-align: justify;\">\u00a1Nos queda mucho por descubrir!<\/p>\n<p style=\"text-align: right;\"><em>Emilio Silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F12%2F31%2Fcosas-de-fisica-en-este-universo-nuestro%2F&amp;title=Cosas+de+F%C3%ADsica+en+este+Universo+nuestro' 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%2F2020%2F12%2F31%2Fcosas-de-fisica-en-este-universo-nuestro%2F&amp;title=Cosas+de+F%C3%ADsica+en+este+Universo+nuestro' 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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