{"id":23167,"date":"2019-03-20T07:21:55","date_gmt":"2019-03-20T06:21:55","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=23167"},"modified":"2019-03-20T19:54:31","modified_gmt":"2019-03-20T18:54:31","slug":"un-premio-muy-merecido","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2019\/03\/20\/un-premio-muy-merecido\/","title":{"rendered":"Un premio muy merecido"},"content":{"rendered":"<p><img decoding=\"async\" src=\"https:\/\/ep01.epimg.net\/elpais\/imagenes\/2019\/03\/19\/ciencia\/1553025068_103764_1553025305_noticia_normal.jpg\" alt=\"Karen Uhlenbeck, premio Abel de Matem\u00e1ticas, en Princeton.\" \/><\/p>\n<p>Karen Uhlenbeck, premio Abel de Matem\u00e1ticas, en Princeton.<\/p>\n<h1 id=\"articulo-titulo\" style=\"text-align: justify;\">Karen Uhlenbeck, pionera y matem\u00e1tica \u201cimperfecta\u201d<\/h1>\n<div style=\"text-align: justify;\">\n<h2>Sus resultados han tenido un impacto transformador en la geometr\u00eda y el an\u00e1lisis y han motivado descubrimientos profundos en la frontera de la matem\u00e1tica y la f\u00edsica<\/h2>\n<\/div>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La matem\u00e1tica estadounidense\u00a0<a href=\"http:\/\/celebratio.org\/Uhlenbeck_K\/cover\/472\/\" target=\"_blank\">Karen Keskulla Uhlenbeck<\/a>\u00a0se ha convertido\u00a0<a href=\"https:\/\/elpais.com\/elpais\/2019\/03\/19\/ciencia\/1552992900_461327.html\">en la primera mujer en recibir el Premio Abel<\/a>, desde que comenz\u00f3 a concederse en 2003. Uhlenbeck, catedr\u00e1tica em\u00e9rita de la Universidad de Texas en Austin y\u00a0<em>Senior Research Scholar<\/em>\u00a0en la Universidad de Princeton y en el Instituto de Estudios de Estudios Avanzados (EE. UU.), ha hecho impresionantes avances en el campo de las\u00a0<a href=\"http:\/\/www.abelprize.no\/c73996\/binfil\/download.php?tid=74158\" target=\"_blank\">ecuaciones en derivadas parciales geom\u00e9tricas<\/a>, la\u00a0<a href=\"http:\/\/www.abelprize.no\/c73996\/binfil\/download.php?tid=74159\" target=\"_blank\">teor\u00eda <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a>\u00a0y los sistemas integrables.\u00a0<a href=\"http:\/\/celebratio.org\/Uhlenbeck_K\/article\/517\/\" target=\"_blank\">Sus resultados<\/a>\u00a0han tenido un impacto transformador en los campos de la geometr\u00eda y el an\u00e1lisis, llevando m\u00e1s all\u00e1 los l\u00edmites del conocimiento, y haciendo descubrimientos profundos en la frontera de la matem\u00e1tica y la f\u00edsica.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El Premio Abel de matem\u00c3\u00a1ticas\" \/><\/p>\n<p style=\"text-align: justify;\">Sus trabajos en aplicaciones arm\u00f3nicas la convirtieron en una de las fundadoras del \u00e1rea del an\u00e1lisis geom\u00e9trico. De todos sus resultados en este campo, destaca el\u00a0<a href=\"https:\/\/pdfs.semanticscholar.org\/ef17\/aa3a5bc43a98abcba7b3ddb523f06e39e2aa.pdf\" target=\"_blank\">teorema que obtuvo con Jonathan Sacks<\/a>\u00a0a principios de la d\u00e9cada de 1980, sobre la existencia de inmersiones arm\u00f3nicas de superficies compactas en 3-variedades de Riemann. Este resultado introduce unos m\u00e9todos \u2013llamados\u00a0<a href=\"https:\/\/bookstore.ams.org\/cbms-65\" target=\"_blank\"><em>minimax<\/em><\/a>\u2013 que se siguen empleando con \u00e9xito en la actualidad. Por ejemplo, son una de las bases de la\u00a0<a href=\"http:\/\/annals.math.princeton.edu\/2014\/179-2\/p06\" target=\"_blank\">demostraci\u00f3n<\/a>del brasile\u00f1o Fernando Coda\u0301 Marques y el portugu\u00e9s Andr\u00e9 Neves de la famosa\u00a0<em>conjetura de Willmor<\/em><em>.<\/em>\u00a0Por este trabajo los matem\u00e1ticos recibieron el prestigioso\u00a0<a href=\"http:\/\/www.ams.org\/publications\/journals\/notices\/201604\/rnoti-p429.pdf\" target=\"_blank\">premio Oswald Veblen en 2016.<\/a><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSe7tiyqf7NbCIay3NG01kabdyFgtDKxGcpFasaKLs7gwZmFTae\" alt=\"Resultado de imagen de El Premio Abel de matem\u00c3\u00a1ticas\" \/><\/p>\n<p style=\"text-align: justify;\">Otro de\u00a0<a href=\"https:\/\/www.ams.org\/journals\/notices\/201903\/rnoti-p303.pdf\" target=\"_blank\">los trabajos de Uhlenbeck<\/a>, sobre la aplicaci\u00f3n de los llamados\u00a0<em>instantones<\/em>\u00a0como una herramienta geom\u00e9trica efectiva, fue clave en las investigaciones que valieron a\u00a0<a href=\"http:\/\/www-history.mcs.st-andrews.ac.uk\/Biographies\/Donaldson.html\" target=\"_blank\">Simon Donaldson<\/a>\u00a0(Stony Brook University e Imperial College London) la Medalla Fields en 1986. Este resultado se engloba en otra \u00e1rea de las matem\u00e1ticas, la teor\u00eda <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>, por la que se interes\u00f3 tras escuchar una charla del tambi\u00e9n Medalla Fields y Premio Abel Michael Atiyah en la Universidad de Chicago.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Uhlenbeck, sobre la aplicaci\u00c3\u00b3n de los llamados instantones\" \/><\/p>\n<p style=\"text-align: justify;\"><a href=\"https:\/\/womenyoushouldknow.net\/mathematical-karen-uhlenbeck\/\" target=\"_blank\">El ejemplo de Uhlenbeck<\/a>\u00a0es profundamente inspirador para todas las mujeres que hacemos matem\u00e1ticas y en general para todas las mujeres cient\u00edficas. Este merecido premio, y toda la difusi\u00f3n que le acompa\u00f1a, sirven para dar visibilidad a todas ellas. Adem\u00e1s, claro, de para reconocer una carrera excepcional. Aunque ella afirma que ser considerada un modelo para otras mujeres \u201ces duro, porque lo que realmente necesitas es mostrar a los estudiantes c\u00f3mo una persona puede ser imperfecta y sin embargo tener \u00e9xito\u201d. Espero que el ejemplo de esta mujer tenaz sirva para que todas las chicas j\u00f3venes se atrevan con las matem\u00e1ticas a pesar de sus \u201cimperfecciones\u201d, y a las que ya est\u00e1n en el camino les anime a perseverar.&#8221;<\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<figcaption itemprop=\"caption\">\u00a0<\/figcaption>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/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%2F2019%2F03%2F20%2Fun-premio-muy-merecido%2F&amp;title=Un+premio+muy+merecido' 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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Karen Uhlenbeck, pionera y matem\u00e1tica \u201cimperfecta\u201d Sus resultados han tenido un impacto transformador en la geometr\u00eda y el an\u00e1lisis y han motivado descubrimientos profundos en la frontera de la matem\u00e1tica y la f\u00edsica &nbsp; &#8220;La matem\u00e1tica estadounidense\u00a0Karen Keskulla Uhlenbeck\u00a0se ha convertido\u00a0en la primera mujer en recibir el [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[355],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/23167"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=23167"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/23167\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=23167"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=23167"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=23167"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}