{"id":27499,"date":"2021-12-05T07:32:21","date_gmt":"2021-12-05T06:32:21","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27499"},"modified":"2021-12-05T08:39:30","modified_gmt":"2021-12-05T07:39:30","slug":"el-horizonte-de-los-agujeros-negros-8","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/12\/05\/el-horizonte-de-los-agujeros-negros-8\/","title":{"rendered":"El Horizonte de los Agujeros Negros"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"M\u00e1s cerca de ver la sombra del agujero negro central de la galaxia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La t\u00e9cnica de la interferometr\u00eda de muy larga base a longitudes de onda milim\u00e9tricas (mm-VLBI) ha permitido obtener im\u00e1genes de los motores centrales de las galaxias activas con una resoluci\u00f3n angular de decenas de microsegundos de arco. Para aquellos objetos m\u00e1s cercanos (M87, Sagitario A) se obtienen resoluciones lineales del orden de las decenas de Radios de Schwarzschild, lo que permite estudiar con detalle \u00fanico la vecindad de los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>\u00a0 super-masivos.<\/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=\"imagenprincipal\" title=\"El centro gal\u00e1ctico: un misterio en ondas de radio\" src=\"http:\/\/antwrp.gsfc.nasa.gov\/apod\/image\/9901\/gc_1meter.jpg\" alt=\"El centro gal\u00e1ctico: un misterio en ondas de radio\" width=\"607\" height=\"433\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Al sintonizar hacia el centro de la V\u00eda L\u00e1ctea, los radio-astr\u00f3nomos exploran un lugar complejo y misterioso donde est\u00e1 Sagitario A que\u2026\u00a1Esconde un Agujero Negro descomunal! Las observaciones astron\u00f3micas utilizando la t\u00e9cnica de Interferometr\u00eda de muy larga base, a longitudes de onda milim\u00e9tricas proporcionan una resoluci\u00f3n angular \u00fanica en Astronom\u00eda.<\/p>\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=\"Interferometr\u00eda de muy larga base - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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H0xGt93EeH39beSseH4bSKbXCRN5AmSznYANLv8g5W+X4xA4dg+0arI1gikdOYrbjoV\/Ajthji\/FCmU9piAN8srqU+67KN12INNii4lw+QHKQghWnhTLTC9+XHokcittl5iX\/nGL3xPlHkyrxxJbeSlBAsK6tQJIA2GJ1PIdzHr7Kp2FBlSkZs4jJw0GDPeQ49BHepnEeIJCBqDnUdICIzsTV7BAT0GIsniHLiNJdTESMUUCNi2tbtCgFhrBFEdcQeIz5uXR\/V54kDfSBJYhIylTWhg3QNV7g7iu9ROGcJmHIZoyunNTysC6sVV0cKS1+Y2evXvg6o\/VDR5dQlPhqApaqrhN7BzeTj1vYCbi\/MwrTM+J8snvczYIWqGQ6C4BVXoeVjY8p33w98\/QaxGTICWCajE4TmGqQuV0hjdV67dcajn5G5uac22XWYNIiypGWMSoaCMpZtx2Yaq2xYZnKZuWQMySsPaY5VPMURLAsisv0dhtYAN2OosdsU7V9wPTv710HgOHAbqMSJMubmGmLgXE3E4iJMhXviHPyRLFyygaSZYrcEqoIY2QCPT1xH4dxslZudoPKlEeqFXZXLBSAq7nUNVEC98OeKMo0ixaYucEmR2S0FoAwPvkKdyMVK5DNKkzwwHLq7xfQo6a9C3zWSjy0dgQBR\/R9cWe5weYmP497rGhSoP4cBxaDO5aD8w3yLXwWxm6uV8Q5flmS3GlxEUMbCQSNWlOXWqzYrbGU3HYVVGPMtywVBFJzSV976PTqFepFdPUYostwuQCZny0zLJLG6gzpzgEShIH1e+CBtY2PesDcNzVwzSCZ9IljKpMFmCMwaNmcFVcgCmAPod6xHaVOXkecK54ThZ+bf6m\/TMDudYknumVtGQz0c0YlRrQ3vVVWxBB3BBFEH0xR8P4tNWXlkIMeakkG4ox6vNAAR2KqQb3thix4RkQsDJymi1mQkM+trcm2ZrNk9ep64rcplWm4YsY8s0ShR6rPlztv28yfccXJdbnE+ixpso\/F9OoNkxIBDryCRY33xnY58X45LG82gKUh5CEkE3LNKoI2P6MZB+thid4hz0kSxCMxqZJVjuQEqoKub2I\/VHfvism4ZMci68vVPLKs7qGAGozIxUMTQpFC9e2F4wk+YWPVkXIjnSQo7wnWmiRWrzadrGx9frxUudBzsfP8AS1ZTo6mfLAcQbtvDWwYJEgumNtpSrxybkysREzxTxQ60sxyB2jDEb2CA5HU0cWeTzL+0zZd2sUksewsI3kZdvR0Js7+f4YohweYpKVywiV5csVgDqaMcqmSTynQtr2B\/Q9Ti2y3m4jK46RwRxH953eT+S6f\/AFfHBpdIn3lRVZRIfojBNoMWpxiR8xIta5CvsGDBjoXlowYMGCIwYMGCLXPFmalRssFeSOJ5WE0kUet1UROUHutpUuFBavQbasVcXHM6s0cSxEo80gLypJ5o1mRAAwoRty2ZxakGqAABI3fBgi0NPEvELUPCqCQwnmezTssKuM1qV41fU7aoIxYKge0LY2Gp3IeIM3z4YTC+l5ZhIWhk2Tn5lUZZi+1LEhIKEU6+Yahjd8GCLSs94gz4zEsUcCaVljiUtHISA8mXTm+VgJE0ySMa06eX1Pm058W4lnnyMQijkXNTNoJhjX6PRrZ3CzNpVTooBm\/xBuTjcsGCLR28UZwoXEGg8iF+W+XmZtchAlcspA0xea4wNTadiLFw+J8dzqrNpRmp1ZXEGY0zaMrl5RHHGra4ubKXW7IGlgdRO\/RMGCLWfD\/Fc5LO6zwqkZOZ0VG4ZeRmOUutyxVtaEMKA6EiwdtXg8dcQfKe0Jl1dmjilTRlZihdopZHhNyA3aJUi6h9Ko0nrjcJONSmWWKHLc3kyJE55mmi0ImJor0AeMddyx6VvA4Z4wygiZmCwRRGaNQN6GW5msaEXyeSJmC9SBsNqwRRM74jz6Jr5Is5idFQZaVrghm5Y1PzRpZ18wYKRVnSQLxnxrN55eJIsfMGVAyochdSgySZhXGjQS4OmJSwdeXatRF4tG8X5IFxziTGyowEUhJdpOSFUBbc8zybXR64z4f4mgnMoiWQiOJJtRjZVdZFLLpZgN9twaIP1GiLTeIeK+JSZSUJC8bFJtDjKTK5PIieONY1kfRLqkcayzKDCQRfS2HH88sgjGXJBndaaKVmmQ56WHySWFiEcKrLbAhlYAUN8TeH+PMpLRBbePLuAqtIzPmFlYRqkYLMyrCxNDpv2xKPi7LGSKONjJzSm4SXTpkgedCrBCrMUSwtg1fcUSKsz\/EuIrmJ5Vy7mKHKLKIdY80x9p8qhI25xOiOwHXTts11iG3iLiIfXoWSNYc4yhcrKgzUkSxNFp1MzxE6nUA6tXKegdS6dii8XZNuXUj\/AElVcMoC6pTChkJX6MNIpVS1aiNrxnlfEkM8Ek+W1ShFV6ZXiLIyh1ZeYosFTYNUarBFq48TZj2mFGSDVqZOe2XdFaJ5I1GhXl1w6mtADr1sg6CsPN4j4iUy68oLJPAJXrKy6YmlSVlGoy3qQooZSu+obrqAxJzvi7Jco5h4kbMxQPmEjYWwCw+0BBNoIVzHTULIBuji1l8Y5FWkRp\/NGQGARzuZFhpaXz1I6odN0WF1gi1iHjnEMvARy3kkVohbwzOJB7JDK4BMoMZLsy2Ne6ny7Gr+Xi2cGVzU3KuRZJYcvGkTa2IlaKJm1NTBjpa6CgWbrpLl8V5RQx1SHS5i8sEza5FDl1j0oeYVEb6tN6dJusNv4yyIJBn2A1auXJy\/7EZgASadJYwsHCg2Re2xwRankuLSnMQQT5aITJJpllzECcwoZSsB5iOFV3j0AFQ6lyw8uneU\/i\/OHkn2U66W4wssevMey56SSIavfAeCIbXWrvti9+ckzBTM5fKJmAvMUSsQjRyR8wFKZC6+dAu369797bhs8WYigzYQHXGssZIGpVlQNsTuLBF4iAFYucYk4WqnxHxHlq4gjao8zKxEM3m5XJEahAxKMea9i3JERrc0JGc4hnpsgTE3LnOYSFJUgYKyGdU5vIk1MqUTdk7AkGiDjc8GJVVoPCvEvEGkjD5Uxh5G1iVGtQJNDoki7DQAWBIbWCPdFkYeHPFmfzKRycqHzq0hQRvrVBDFKqE8wgM5dgrHqAG09VHQcRspkoohpiiSNSbpFCi\/WgMEWpR8ZzsvD83JRWVF+ieOCSMlmjVyFil1MWRmK30JHQEECjzPEuJKfKssekNA9QALLPFmMqkmZLKpKJIjyeYAkKrMFOmsdSwYItK4HNnJHyWqScfRPLmNSKEYLcaJugOpnYODsdMW4GrG64MGCIwzHEq2QoGo2aAFmgLPqaAH2YewYIjBgwYIjBgxR8X8QJA5Vo3IVFkZl00qM+izbAnf0BxVzg0SVpSpPqu0sEn3+1eYMVh41l7ZedHcYZn83uhDTH7DsfTD2W4jDJWiRWJXWADuU1FdQHpYIv4YkOB3UGm9oktI8CpuDGv5LxRA\/vhogYzKGkKaTGHEd2rHT5iBR9cTF45liQonS2AIF9QRY+0gE11rFRUacFaP4asww5p+0+itMGKngPFRmYuaF0qWZV3skA9TtsT6b4j5fxCjFbikRGZ1WRtGgtGWDDZiVJ0sRY3rDtG2vlP6arLhpu3PTP6J7gTsr7BiLks7HKmuN1dbItTYsdd8V2X8RQvyuo5ryJRK2nL12X32B0bfWMTrbzyqijUMw02z0sT6AnwV3gxU\/P8AlNOv2iPTYW9W1kagPjYFj17YR\/EWTBIOZisXfnG1Gj9x6+mGtvNSOHrHDD9ipGU4cscs8qk\/TsjsPR0jWKwfiiIK\/wAvxxA\/6UymnlmJinNE4VppmVZNTNaKXIQEu1qtA6iCCMTX4tAr6GlQNV1fYLr69Pd81em+M8hxOGa+VKj6avSbqxY+8YnUJiVQ03huotMc4KiJ4bywLHQ3mlWcjmyaRKsvODKmql+k8xAFHveHMnwLLxXy0K6o1iI5jkFF1V5S1X5j5uu\/XD\/Ds+JQ5AI0SyRG63MbaSRXbFavieH+sAq4OWuxQuSiVGjfclhpo1uR64gvbmVYUKpJAaZGfEwPMrKXwpk2CjlspRIo1ZJpUdEgWRYwsiuGUhZZASDZDkG8Zjwxk6UCHSEKldLuukpC2XXTTbVEzLt6313xll\/EOXKRu0gQyqGVXIDbnSLrYeba\/XD7cYy4DsZkAjOlzeytq01fc6tqHfbAOad0NCqDBafsecetu9QYvCGTXlVG9QhFUGeZgVjcyRK4LnmBHJKh709qxNyHBMvChijj0oY0hI1Mfo400Itk3spq+uFj4xlipYTxlVVnJDCginSxv0B2wScXy4ZkMyBlBLC+gUam+5TZ+vE6m81HZVPpP2PvdRD4VydOvKYLJFyXUSyhXj5Yh8yhqLcsBdXvUBvsMZN4ZypEy6XCzkmRVmlVSWOpqUPS6juaq7PqcPxccyzFAs6HWaWjsTZUb9NyCB61tjDNcX0y8hYZJXCh30aQEQkgEl2FnboLOI1iJU9jUmIje9reMf7tlRf+j8nRUJIo1cwBcxOojcq6sYgrjlag7htNatRu8MJ4IyfMld0LrJQWPU4jiUZdMtSoradWhSA9agGIBxd\/OUO30qf4n6Q\/wjUn\/p7+mGF43lioYTpRbQN99Vaqrr7pB+o3idQ5qBSqH+0\/Yp2LIBIDBGzC1YBmZpGBa97ckmiehPww7w7JpDDHAgpIkSNf3UUKP5DFfF4jyxV35oUI7Rkttut2R8Nib9MTMxnAojKjVzHVFo7HVuTfwUM3xrEBzSJBR1Go0w5pHeI9\/pTsGNXm8YRoAXhdASpVmZNLRnMR5d3tWOnSZFamAsHbvU6XjyHliCNsxzBKRy2QVyWVXBLsoDBmAr1BuqxZZq6wYqjxqP2U5tQzLpLBaAcsDp5dEgB9fkonrgyvGoXjhctoMyhlRvfHQEMBdFWIU9gSB3wRWuDFPk\/EeVkWNlmA5xKxq2zMVIBpeprUPvxkviHKFS4zMekFRerrrvRXqGo6SPeo1eCK2wYpH8SZYSIhlQLJHzEfUKbzhCK+BIs9ro4lScXgUAmZACGI366HWNqHUkO6rXqwHU4IrHBisPGIRqZnVVXRRsebmC1AXrfwqzjGfjUQVyjrJy1DsAeieUk3VWEYNXxHqMFIBJgK1wYMGChQ+J55IIZMxISEiRpHIBJCqLOw67DHNsz8o\/A5MyMxJKz0ioA2WchWVy4YEjrv6Y3X5Qf7qz3+ln\/22x5CGKkA5WlN7mzpMSI8F3VvG\/CCpjOfk0BJkjHsr2onNks36ddB7vxvF6vyt8ID37U+jQE0+zveoH3tVXVbVjzbgxDWhuFpUr1Knzmc7DfO3vO671D434EmWOXWdgzaNUnsz6n0yCQAj02qr74el+ULhJm1+2uI+euYMfsz6jIqqFqTsnlG1Xt1o48\/4XEdm3krf1dYkkukmeW8TtbAxjZeh+FfKdwqFUj9sdo0Qrp9mcEuX1Br6igSK+3ECHx3wkAI+fkaNDK6IMq600urzOdy2nW1VXXHBsZHEljTZVHEVASQbnNh16dT916L4d8qfCogi+1uyJHHGF9mcUyAgvf+YVt2r44q18Z8CCovtDWpm1uMq4d1mEi0Wq\/KJNuvujHCBjIDFS1uCPfsLanVqAktdE562I9Cf9ru2S8ecITRebJZJI3sZWUFxEjoquWZt\/OTYoD0xk\/j3gxB\/rj7rm1\/7aT\/AOpa7\/8AHp8fhjhDDGGnEBjBt79hWdXrkyX+Q6\/sru2Y8d8JdrPEJNIAVVOXlOmoTEdPm0gG9Xu3ZO+LDh\/ym8HiJYZtyeVFEP6vJtygQG+N30+GPPOnC6MSGtBkBVfVrvZoc62MDnPqvQnCPlN4XD1zruGaR3HszgNLJJq1DqVA3Gnfr1xDbx3wUyrKc3JtM8xHIkpw7LIEP7rorX8Om+ODacIcNDYiFXtqzXFwdBOYA\/XIwu5t404RoWIZ+TRy0ik\/qr26I5fyH9AnUQev34em8fcKJkYZ511SJMirlpeWkiSawzIWIZj0YjTdXV44Ngw7JnJDxlefm8m9OnQeAjFl2xPHHDXEmrPPG0nPjess7B45JeYrD9Q3232JGx3xMk8dcHLyn2tqk5p3y0peN5oyjaTq01udtN71eODYMOxZyVncfxBM6o8Bv4dPxhd+zPygcJeSJvb5AsfJpORKRcLarUAhRq6G1J2FHbEjM\/KXwwzc+LPSRlkWNwcq7hgpYgjpTDURe436Y884XFtAWX9RUOTsRgb9I6C+fFd3bx3wgs+rPSFG9o0qMs4ZfaR5rb9Ku22EbxzwrlhPbdL6w\/MTKTq4pQBpYyEhqFXZUg1prHCMLivZM5K\/9bX+ryH69c7rvGZ8ecLbUq8RlVWlll0+zzf4oYMCVYa6uxew7g42\/wAMeIcrno41ykjSHJtBr1IyWGR4rGr\/AC6mr4fHHljHcf6Nfu5796D8JcWFNqo7iajgATz2G9jgBdKj8LwrFoQIrmWKV5BGoaTlZgZgBj1O4I3O2onGmcS8ZZSCaQpO6yQTZlH1ZUyLcjrrCgSqTRj2bf4jHVMebPEs1cQzKkLq9ozBFVdGZwuomx+VnbF4lcsxtK31\/GHC2y8OW5uZ5SOsrsEKtKwLSAl42UxtzqkJWt1oUMRl8VcPQoI551SOdpFPJd5gHkSWSMTc22R3Vy2oNYcbeUHHKo199zQIAOkjc2egB2vuTX34eNiw13fcWLojqNu93uDWKknK1DAbLq+S8YZActnknZBHmYErL6bjneJ921nzLy6sAA6ugrEH\/q\/LXG4zEjSR8lFb2QhVihDm2QSHWxL70yih5QKN82jzGkLoBDKLJKDSCBbWvr8fqvthxoHCMzqQSvxqiQwYHotbUvfEGo0fpWbRc6YHvuXSoPFnDnieHnT6p4p4Wb2egHnkeV3AL+VdTmlJ6DqeuHf+qsiZM15iwlZOShjEqoutZJWCrIpBaYs16gQVRvhjmmXD6ihUFSaujqugLUdu3p0+N4TNkMdUg266VUBu3mJAqiO3QHEBzicWV3UmCxMH39l0dfF2R8jrmZ2lheJw7wcwF0gkgOsc0M+pJX\/SsGiSd7yfxvk3eV1mluaJoSi5cxrI7KgMslyEM6qpCkBTTaSWoVzDMkbLY8u7DbvY69LoKPsO\/bDkKqdRBNopG\/Rh2oN8SRVXgX2ujaXx\/CcXv0uvRXhfxTls7zBBr+iCatS1s+rTW5v3G+7F\/jkfyCm\/bDpIX+rgfEgS2cdcxcLBwgwtf+UH+6s9\/pZ\/9tseQsevflB\/urPf6Wf\/AG2x5CxKgJcJhcJiFKMGFwYIkwuEwuCJcZBsYYAMVK2YSnhvh+LLk9sJlIbONmyHDtrrHNWrBi9XheG7S7lRrkjgbJ4vM4AmK\/ng4xbWc4Su51Cm0wVVyZesRXTGxSQWMVeZgrG9OqCuLiOFgSFWkYXGbpjA46AV5NRhCTCYyGExZYowYMJgiMGDC4IjHcf6Nfu5796D8JccOx3H+jX7ue\/eg\/CXEoV2vHmDxREFz+dYsL9pzDVRsgzvQBvrR\/8Al49PY8x+MIl9tzgC2Tmpt+oa5Wtfs6fDT0xBMKWiZVZGgNMBTbeUi7YsCLe+tdyfhh4O5IQPpFUXLADRdgA1sdv5jpiJrOxCC62GxUitiBex6m\/X6xgZ3k87MBZsAnuAKKjsB5emM3AOHsrdri09EjKQfTeiB3AJNV6H0rqRifkZGou9mhrNk0BVVt0HT0qsMcuyKoFgVZQA1kNpAs7kmyfS8SDEovWwo3S3dk3Zvcnf8cTBiff5VdQnTPv7ppZdNsJGtSa3IsOd9uvShfxr1xj\/AIpDWWB1EnzE01X9xPb\/AJxhmpy+mOhpBvTZ22HugHUO5r4Yf5B92+lAMGBu+xN1+B2wJtM48lpSaXu0AXd5qLLKTZqyduu\/S\/X49CMKYStaq30+6dTEVq7fV0+GMsxQYqxFjoO\/rYvb+ffEkTLpUgtqHfvewAvt19fqxGsSCd1q3hXEOEgFux36LqXyIr\/3dDSCYSF38o+l6WOhq9v+MdVxyn5EHF5xQ2quRZPx52w+HcfWcdWxan8q5K4ioQfLC1\/5Qf7qz3+ln\/22x5CGPXvyg\/3Vnv8ASz\/7bY8hDF1kEuEwuExClLhMGDBEuFwmFwRKow9FHeGAcTMod8ZuXdRAcVsPAOG6iNsdBi4Fpiusat4VmUMLx1vJyxvDW11j5njqr+0hfQGp2DGloXCPEoKuRimhBJx0nxX4aZ3JUYicB8EuXBYHHfS46k2iCTfkuWtw73VdQNuai8M4SzJdYrOMcP09sdiTgqwxbjtjnHixls1jjocS99WF2B9N7SG7brn2YWjiI2JmcO+IRx9EzC+e4qA4wlwmDCY1XAlwYMJgiXCYXBgiMdx\/o1+7nv3oPwlxw3Hcv6Nfu5796D8JcShXaseYvE7A8QzZKlj7TmB9QE7db2qr7+mPT2PL\/iNAeIZwm\/8AucyCFvf6eQrsO\/54q5SxQXKNqNsFAWttWwAFb9RtfbDWajoatwtlex7WSAev\/thxBpNML7C6osSab9269OuMswxCIu+lT1HezfQ\/EnERJJldHaNgM04HPzUPMKQwjXYsu4U2a+J7bX3xjnM3Cp813tQA3qq37D1w5FGQ9k+9V\/U2\/ftvX24o+K5dkkaxsTY+rFjCxMgSrmEa\/pEax1O2wrpt9gvv0xNy7FiqgKWA0+ZveW9u9gD8b9MVHBYmCHV5QxBF7VQIv7yPuxLyjDSJWagzV8dh5htv0P44gt1BXp1SxwcPd1LhB1bDzBtJbrp9LvqO344mTxhnKtKtgF9haliNxY6Le+33b4jI4YbHTvKaLdQa2A9e3X064js6oxU2wPl07iqGwB62PgO+Ic0ZA7lIql0ye9dZ+Qld862kCzAOhHTndj8CMdaxyX5B1as4W3swEbUP8XoT1PrjrWLDCwcZK1\/5Qf7qz3+ln\/22x5CGPXvyg\/3Vnv8ASz\/7bY8hDEqAlwmDBiFKXCYMGCIwuEwuCJcORPWG8AxUrak\/Sr7hvECpG+N54H4lIoXjlqSViZls6R3x5\/E8G2qF7VDjBGly75wricUlaqxsXznlo1sAXjgGQ4+y98Ssz4mcj3seSOBrU3fAtqlClUvqMcl0HxP4qBsA45dxniWsnfEDO8TZu+K15bx6HC8CKdzlZv4hlNuhiSc3iMRh5jjBseoLLya3xXWOMcZYxxouPdGDC4MERhMLhMERjuX9Gv3c9+9B+EuOG47l\/Rr93PfvQfhLiUK7XjzH4my7rnc3IHAPtc5HQlQ07lSB9g9MenMeYPFkt8QzhHbMT9trWVhtQ6+X+d4q7CmmJcoC2rEt7wNFWG1V0r12v7sDT2nlXpQoDpRs0T1JFX9Z+vEosFClGLU4P1k9GA9KPT4XiEJPONS6gH7ts1k77dtX44rEx3BayGzHPoscxJrNooG4tbGw6+UnrW+354xy2Z21Pvq2r6tv\/H7f54yKMwIBQUAdJIFj+VA7fXWCF0OpQRv7o327G9S9evTEgRZC7USYWU6K+nqi9d197b9Ydfsw1p8vKNAMwIJ9479636k4lmFfKLCsQpLGgukk303vauu\/wwyYQVJIIs9WFWFNbdT9nx+3BxwjWwTJFuspI4BG1uAe25AF15QT9d39WMAGqzuWJCnqRW1D4\/8AGHERlDLWrTv02B269r+zBE2pSwG3ujp1IIrf6j6XX2YqDeVZ7SGgkQDMT7uurfIPJfti77ez9fU84mh2F3jreOSfIOtHOqdOocgHT0r6avN0P2Y63jQLmJkrX\/lB\/urPf6Wf\/bbHkLHr35QP7qz3+ln\/ANtseQr+OJQIwYLwWPXEKUYMFjBYwUpcJgsYLGCLLBjHVhdQ9cEBhZYLxjqHrgv44rC1D06spwpmOGbHrhL+OGkK\/bEDKcL4TVjC8LeEKnalZFsIcJtgseuJVS+UuMcF4LGJWaMGCxgvBEuEwWPXBeCIx3L+jX7ue\/eg\/CXHDbHrjuP9Gs+XPfXB+EuJQrtmPL\/iaIHiGdHUtmZ6INFame6B26Ag\/EfDHp\/HmXxNKF4hnNZWzmZ+jAlQZmCnT616nvirgYMLbhmtdUDXGJVTMsaxAq7ay+61a7fHoT2N+mDLqosXWkWaYEg15TR+zbr17HDPPAIkUqFBsHoDS1vexs12w5l54ydHMIZidw17nfev0ehN+l1iXODtosqdm5pIBJM+46LPMw2y7rRXzDWKAB3DA\/EWB+WGHRFIoBWBvv8AdW9G+3\/9wTGjIrOhDdSCGIqrax0O++9bfVhrnA+ZmGx62N6IU1t09fW+nrAiBdCCHREe\/wBqTJKTWoEBaC+Wx1vzHbv2PxxiAxUbgldweukA+m9\/huMGss1hivTT0oMDRskbntd+nww1ncyC9syg9SCKHcgV+r\/77dMTZACBACR2amu2LHc16MB22N129cGZsE+Y1QYIDVj399Pp69sZ8Pz4U0CrqbbT5bvsABuNidvywss6PbMwokUqkbnuB6miRX\/w0Jg4suiGupSXXnHIc11j5AWv201Q\/q9bdvpj9XfHX8ch+QMoTndBB2y3Qjb+27Dpe5+3HXsXC43ZTE7JsjUddrRF6tiSK9KBw181Zf8AZ4v4a\/lhmU\/1uMduTKR9euEfh+OIvFMzMk6MCywIpaVqBXox9L2CVsRWteuJUKw+asv+zxfw1\/LAeF5f9ni\/hr+WEyXEI5b5ZutJuiB5lDLv9RB+3GYkcKxdUFCxTmunclRWCKLkcplpY1kGWjAYXRjSx9dDEj5ry\/7PF\/DX8sU54nylhjhSMK7UAG1gKHVWqqqtTE+mg+uH83xgSxMMsWaQhSpUdA0gQtZBArzdj7p9MEVj815f9ni\/hr+WMIuH5ZlDLBEQRYPLXcH7MO8OL8pDITrKgtYo3W9j1xH4Gfo29BNOB9QmesET3zVl\/wBni\/hr+WD5qy\/7PF\/DX8sPTlwPIqk\/5mK7fWAcOLdb9cEUX5qy\/wCzxfw1\/LB81Zf9ni\/hr+WKvjHFJYWkcIdAVVW9wz3bEDa6U+u5B9MTcpxeNisZa5PdYAGg4HmHwrfBE\/8ANWX\/AGeL+Gv5YPmrL\/s8X8NfyxMxDSWbmlTGBH2bVuf\/ABwRHzVl\/wBni\/hr+WD5ry\/7PF\/DX8sZs8gJ8i6QDRDEsdv1dP8AzipkmzLwRM5aBy\/0mhQQigEsSWB8vl2P+YYIrP5ry\/7PF\/DX8sHzVl\/2eL+Gv5YbyHE4pto2LUA10aqyAb6bkH7jiwwRQ\/mrL\/s8X8NfywfNWX\/Z4v4a\/ljHiOd5YXayWA+AFjV\/I4xgzT6OYyMQxBVQAWClQdx23vBE5815f9ni\/hr+WMV4blj0gi9P7NOv3YRp3L0oIVL13W9pYAHXqRv9eG+G5ikRav6JJNt2Ja9W317\/AG4InG4flh1hhHU7onQde2MfY8p\/9qHt+gnckDt6g\/dhriWX5hjamGk6q5ZJsEEWb2HUV3vDOWyyl0k1O1Eb6NmKhxZI2vU7HBFOXhmWIsQREH\/8a\/lh7L5WNL0Rql9dKgXXS6xVvxAxJpVCx5koUdtKsTV9tiAPqxZQSOAA4JYk9BYA1GrI+FYInwwur3H\/ADhG0jrW+2\/c4gZWcg9P7SWUH1+jLKtfYgwcThE0emmXzD9C2Ffq7+U\/HBFL50f6y7Xe42rc\/deMtSeo61269KxSvlVfbU50miBHsAQoKUDsKAxZ5ZvpZV7Uj\/awIP8A+owRPwsrKGA2YAjbsd8OaR6DFfmM+VlWFIybU9KFHbTV7VV\/yxIhkYKocEtptiBtdb79MEUjSPQYNI9Biql4i6AyMhCldSrsWHuijXTdh9xwcOz0zhpXj0oAaA6kit66+uCK10j0GDSPQYrM5xcRlQUbzAN07ENtv0O388NS8SkTQShZZC7AirVAF039ZP2YIrkDC4p4OIu9OFpVHn+JNbDv11fy9cW0bAgEGwe+CJmXLgsj9Cl18QRRB+HQ\/WBh2SMMKIBHocJgwRZgYxYbEA1\/xgwYIouSyYSMRkhves6a1FiSxI9TZvEpVA2ArBgwRZEYZysARAg6D7yTuSfiTZ+3BgwRP4MGDBEhGG44wNgANydh3Js\/zJwYMETuDBgwRGG3QEFSLBFEHuDgwYIswMLgwYIjBgwYIjEfJxFECH9Hyj90e79tVgwYIlzEZZdIYr03HXYg19vTDeWygjuixB6AsSB3PU9SSTeDBgizykOlaPUlmP7zEsa+FnEjBgwRR4IipYfoltQ+Gr3h99n\/AMsOSqSpANEggEdQfXCYMEUeDIhW1Bm72CzEEmhZsnoBsPicOwQkM7Hqx+5QKA\/E\/bgwYIpGDBgwRY0PuxlgwYIjBgwYIsdI9Pj9vXBWDBgi\/9k=\" alt=\"Apartes de la charla: Radio Fotograf\u00eca del Agujero Negro en M87\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De este modo, observando a 86 GHz se consigue una resoluci\u00f3n angular del orden de 40 microsegundos de arco, lo que supone una resoluci\u00f3n lineal de 1 a\u00f1o-luz para una fuente con un corrimiento al rojo z = 1, de 10 d\u00edas-luz para una fuente con un corrimiento al rojo de z = 0,01 y de 10 minutos-luz (1 Unidad Astron\u00f3mica) para una fuente situada a una distancia de 8 Kpc (1 parcec = 3,26 a\u00f1os-luz), la distancia de nuestro centro gal\u00e1ctico. Debemos resaltar que con la t\u00e9cnica de mm-VLBI disfrutamos de una doble ventaja: por un lado alcanzamos una resoluci\u00f3n de decenas de microsegundos de arco, proporcionando im\u00e1genes muy detalladas de las regiones emisoras y, por otro, podemos estudiar aquellas regiones que son parcialmente opacas a longitudes de onda m\u00e1s larga.<\/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,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBISEhISEhISEhITGBIREhISERISEhkQGBgZGRgYGBgbIS0kGx0qHxgYJTclKi8xNEI1HCM6QDozPi0zNjEBCwsLEA8QGBIRHzMhISM+MzE0MTMxMzExMTMzMzMxPjMxMTMzMzMzMTMxMzEzMzMxMzMzMTE2MzM+Mz8zNT48M\/\/AABEIAK4BIgMBIgACEQEDEQH\/xAAcAAACAgMBAQAAAAAAAAAAAAAABAMFAQIGBwj\/xABLEAACAQMCAgQJCAcDDAMAAAABAgMABBESIQUxBhNBURQiMjNhcXKBkiNCUlORsdHSNFRig6GywhaTwQcVRFVjc4KUorPh4kOE8P\/EABoBAQADAQEBAAAAAAAAAAAAAAABAgUDBAb\/xAAkEQEAAgICAwABBQEAAAAAAAAAAQIDEQQSITFBEzJCUZHBBf\/aAAwDAQACEQMRAD8A8ftoS7qgIBYhQTy3qXwWL9YT4Jfy1nhPn4vbX76TqQ54LF+sJ8Ev5aPBo\/1hPgl\/LSoFTy2zKAxBGfuqJmIXrSbRMxHpt4NF+sJ8Ev5aPBYv1hPgl\/LSlFSob8Fi\/WE+CX8tHgsX6wnwS\/lroLno\/DDa8OvJRcdRciRbhUaPWHUtoMeRgKwGfGzyNHH+AwR3cFnatKJpOqSVblkIjmlxpQsi8wGGrGdzjfBqBz\/gsX6wnwS\/lo8Fi\/WE+CX8tdJddBJkjeQXVpJoS5l0I82thbNpnC6owMr6SM9maYH+Tq41BDd2QfXHAV1z5E0kYkjTzfNgc9wxzqRyc1qoUusiuAyqQquMFgxHlAfRNKU6UKxTKdmWWJSPSFmBpKgKetPk0aY+VukXt48Zv+EH7SKXt4S7Kq8ycDPId5PcBzqS9lDEKvm0GhOzIHNiO8nJ9\/ooNb7zj+0aXpi+84\/tGl6AooookUUUUQKKKKAoorYCoTENa2xW6pUqx1WbadaYpkuRWKaMVRulIum+G0IKYsbOSeRYoUaSRzhUUZYn1VCRV90R8O69zYAmYRSFtPV6xBsHK6\/nb9m\/dVnGY0T4nwG6tpEint5I5JMdWpXJc5xhcZ1HJAwPRT1\/0L4lbxGea0kSMDUzZRiq97KpJUesV6hwgwv\/AJgkQyi3WS8jRbvBuDO0blWLZwV1LtjG5X1DjrSLjPhvEGjLoQLg3D3I+Q6nV\/tAVO3k47M42qUOHsbKSeRIoUaSRzhEUamJ58vUCatJOifEFmW3a1mEzqzqmnJZF8oqeRxkZ37aY6DNe+FhLHT18qPGWYZCxHBdyfm4xz59g3NdH0tvJIorHh9rJdSSQu6+GsJItc0hx1cTncpk9+MAc+dByd70U4hAoeW0mRSyoCUzl2OFUAbkk7YqLi\/R28tFRrm3khV9lZwNJOM4yORx2HevQeI8bez4jw7h69ddJZtG9wF1yzTXbqSzgEktpDAqvrHdiXpCsQ4TxRlnuJ9d1G4FxDJC0cpdSY1D7llXVkgD1UHkVFFFA5wnz8Xtr99J05wnz8Xtr99J0FtwG1SSQhlLAacANp3Lqu5x3GvRumXA4orRX6snABwHI\/jivPujUgSQseQ6v\/uJXrHSm8We1SMb+Lv9lZHPyzTNjlq8Ks2pqPUzMT\/TyC08HdtJidRpdiyy5YaUZtgVweVKXFuUIwdStujDkw9HcewjsNWEVoUmb0JP\/wBt6RtpgAUkyY2OTjylb6S+nvHaPcRq1tFo3DOy47UtqXTXnFeJiJutgVIYTZDS8OlY2hUNEACcglXXV7YzjNVdzJerdi8kjcTsycQBMZK4dusV8diHH2CmeI9ILjqnt3WJo5eqYOBJhlRIkBXxsbiBMkjIOsDGSKdHT+50yFooTI4CI6q0apHmQ6SqkagOtbTnvOdVS5o7fifE5lkWOAuES6icLCdQW9bVIMc8k7juFOf5y4wZtXg46zwiCYZhAU3MUGlFBJwR1eDgHfIPbVPadLbiKae4CRNNO6ymR+tLqVbWFQhxhMhQVOchQDkVp\/aiYMGWOEBHikjTS5VWig6iPGpifFUKckk6lBzQIXCuFuBIMOJ4w45YfE2R9uarqbU5glJ3PWQ7\/wDDLWtnDrfBOFALu3cg3J9fYPSRQSp8nEW+fKCq94h5Mf8AiPi+oN30jU91P1jlsYGwVRyVBsqj1DFQVIYvvOP7RpemL7zj+0aXoCiiigKKKKDNFYrcCo2tEbYAqVErKJTkEOcVzvfT2YME2lpHFTcVqTyFW\/D+ElsEir+34Pgcqzc3NrWdNvFxa1jy5FrBscqRmt8dld9cWQA5VzHFYgDUYOV3lbLgrNfTmpVrfh9\/LbyLLBI0Ui+S6HBGefrHoracUm1atJ3D5zkU62W3FOPXl5Ikk88kskfmznBU5zlQoAB2G432HdTN\/wBLuI3MRglupZIseMnijKj6RUZYes1noMqi\/gkeQRRwFrl3LKvixKX0789RAXH7VdLHLDDc8WSNoDb3Nnc3MD4hL\/KorLGr+UuCxXTn5vKrvO4nhHFLm1dpLaR43KlWZACeryCQcjllR9lOX3Su\/uOrM1zJJ1TrNHqx4sq8mG3MV1X+T2Ka3kRuutxE5trieNbqGObwc6wHYuMNGvja4wwbde8VV9H1sw\/EpJUt5xGUNuJMojargKSihgcaSTjPKg5q44jNJMbh5HM5YSGXOH1jGGBHIjA+ym+M9I7y9CLc3DyrHuqtpCg4xnCgAnHad+dd7JY8LM20NoscVzxCAKJW0vAlr1kbuS+SesOARgdgqr49FYPZTNFBaxTCDh10pikbV18xKzIFLnxVAHi42ySaDz6iiigc4T5+L21++k6c4T5+L21++k6Cx4ayhZ9RYDQpyqhjtInYSK67gvFY5BpMkhxt4yIP6643h3\/zDvif+BDf4VHa3JjbIrz8jDGSuvr2cPkfit59T7d\/e2UYR5AXJ0yAeIo8pGXc6vTXAtGA3oOa7eC\/D23pI\/jXG3kJJyOXKvLw5tG62+NDm07Vi8RsQzLgxybxndWG7Ix+cO8d47fXS9xA0baTjsII3UqeRB7QajYHtpu3lUqI5PIydLYyyMe0d6ntHvG\/PRhizHmfBGipriFkYq3PmCDkEHkQe0HvqGpVNp5iT\/eQ\/wAstbzfJxhPnyaXk9Cc0X+o+te6puHRqYpXcZRHhZh9LxZQq+8492T2VXyys7F2OWYlifSaCOiiigYvvOP7RpemL7zj+0aXoCiiigKKKKDIqZFqFaahWudp09GGvaTEEea6bgnDNRBIqs4XbamFejdHbEZXasfn8rpWYh9DgxxjpuVpwbgWVBxTt9w8RiumsFVF91UPSW8UAgGsO9fEWmdzLzYuTkyZusenD8VmC5rieJ3Gomrnjt7ud65S4kzW5wcOqxMvZyMsVrJadqUNSyNUNbNI0+az37WW\/A+FpcrdFpCjQQS3CqFLayikkZ5KOX205c9Gx4VZW0Mhl8LSCRX0FcdYxB8U74AGd6pLe6kj16HZNatG+k41Rtsyn0Gpk4pOrxyCVw8SdTGwbxli0sulT2DDMPfV3B0990BlWeSOKVAmYVgNwHikkMsbuqhAp0t8m48bG61XQ9Gwt2lrNLqdkEmm1RpZNTJqSPxgoDEEEknSBuTUFr0pvI4DbpM6odIDBj1ixqJBoVs7Ietc455xgilIONXSTG4SaRZmXQZA3jFMBcZ7sAD3UHS3HQ2BE1C81YZSZFiDxG3e4lt0ZCrZZiYskcsNz2pHiXALaGG7cyz9Zb3D2iBok6uSRXYeKwbIxGuo5GxIG+aq7jj13InVvcSMofrtJbbrMltX2knHLJJ7aVueITSArJIzgu85DHIM0mNb+0cDf0UClFFFA5wnz8Xtr99J05wnz8Xtr99J0DnDN3I+kky\/bG1J05wo\/LR+k6fiBH+NJ0D9relV05wKfYApjtG9UdN2053BrhfH9hp8Xl\/sv5+QhuDyHdUWdsU3NGDuPTULpgAir1mNQ8uWk9pkzayK69VIcAZ6tz8xj2HvQ9o7OY7crXEDRsVYYI\/\/AGQe0emtI+dPCZZAI5CFK7RSHsP0W\/Z+4+jNW+uOo67+oUPyEg\/2kGfXpm\/Gk6daNkilVgVYSQgg9+mWkqsoKKKKBi+84\/tGl6YvvOP7RpegKKKKAooooNlpyCk1puE1yv6ezi+LOn4KQDXd8NvAoG9eZWlzpq1TjGBzrE5fFtkl9JW1Zq9Nk49hcZrluNcY1Z3rlpuMse2qy4vWbma5Yf8AnTExNlN46b14bX9xqJNVUrVLJJmlmNbmOnWNMnlZu0+ETGtay1YrvDLt7Yoooqdq6FFFFSgUUUUBRRRQOcJ8\/F7a\/fSdOcJ8\/F7a\/fXRL0ZgeON47guz+DSOuYxot5AQ5bJ8pGR8ju0ntoOa4ecSxHudD\/1Cop10uw7mYfYa7HjHRSC3SeSO6VzF1bRRs8YdwCOtyMg+KGQjbtPozyfElxNKP23\/AJjQMWHCJ7gMYYzIFaNGIKgB5DpQbkcyfd21YR9E7\/OBBuSFHysONwxBzqxpOhsNyJBAJNRdGOINFMq9clukrRa5njMgQRuHU6QdxkAEdxrvk4hApBHG7TAI2\/zbJjq11aI\/K8hS7EDnk7k1CYnXl5tDYXDHCwTOclAFjdvGBwQMDcg7VrPaSxBTLFJGrFgpdGQFlOGAJG5B516TaXdpFEsacYtiQ8sjyPYSsWMhyeTDTgknbtwdsVxnS3jslzIYmljnjieZo5kiMerWdROGJKrn5vL1neo0tF5hzud9vdW0iYx\/H11qrYx6\/wCFZd8k+mhuNTtZ27iS3eORgGV4Vjc8vJlwjn6PPB7M93KrkQqSrAhgcEHYg0wnmJP95D\/LLUsTCYCNiBIoxGxOAwHJGP3H3d2LKK+it3UgkEEEEgg7EEcwa0oGL7zj+0aXpi+84\/tGl6AooooCiiig2WmEalgakVqpMO+K+jgkoaaltVYZq59HrnkTEeEpmrUyVATWat1hwnNaUpatTWBW2Kn0bmyI1qalYVGamHG0NaKzWKlRmsVmsVKJFFFFSgUUUUEtvMUdXXGVIYZ3GR31P4Yv1EP2SfnpOigc8MX6iH7JPz03xO7USv8AIwnOlskSZ8ZQ30vTVRVr1CvPErZKtHETg4JxEO31rQLeGL9RD9kn5qPDF+oh+yT81HXw\/UN\/fH8tHXw\/UN\/fH8tQDwxfqIfsk\/NU9rKJHC9TABuWYrJhVAyzHxuwA1B18P1Df3x\/LTjyxRxgdSQ8oBYdaciLOVHk\/OIz6gvfUhea+QsSlvCFz4oIkzp7M+PzqPwxfqIfsk\/PWRND9Q39635aaS0LSGFbKdpVzqiBkMgxzyunIqAlLdalKBEQFlY6A2SVDAcyfpGlafeSJSQ1uwIJBBlIII5gjTsa06+D6hv74\/loJFInAUnEwACMeTgclY\/S7j28u6kWBGQRgjYg7HNNdfB9Q398fy0xfyLLGsoQq4bq2YvrLALkFtvK7M9tAnfecf2jS9MX3nH9o0vUgooooCiiigK2BrWioTEt80VrQDUaX7Nq2ArC1Kq1WZdKV2FFbYqRUrYpVJs9dcU6LMK0YVOwqFqtEuGSukZrBrc1qau89oYrFZrFSpIoooqUCiiigKKKKAq4tjmW1PfGR8JkX+mqermyHjWp\/ZmT7C5\/qoKaiitgM7UFrwbhZmbJBKKNbY2yo7M95OB76j4xAyyEvzbf0DuA7gBt7q9O6HdH2CKjIwYgO+VI8bGy+4H7SaqennR986kjYkfRRj9wrLrzt5+nxtW4eP8ADMV\/Vrbz7h8CySxxu6xo7orSMQFVSwBYk9gGT7q9MvuI20t8bq2vIYhLGUlhlneHrfB5gi6508aPWixuMc9JB7a4LgfDEkuGhuBJH8lPIoACt1kcbOurVyU6T\/CrbgPRVLmzeVpNE7Pi3QvGNUSFBM2gnU2A5Ix9A99ajFONxG0bifFbhmhmRoruS2a4jR0a48UppVhgnOQNtx66vTfcKknAZOHrGlzZspWKNA0T25a41YHjKJDjB2GB3VyfSPoitlE0huSzB1jSMwdW5JaQEt450jEZYHfIZeWaubnoVbKrk+ExssWtg7RkR\/JzyB3YLpYHqo1KqcBpMaiaDN7xKwltXUx2CO9lJKWjhjikF8s6rGqld1PV5Okcxzrhv9G\/e\/0CuhuuD2caXL4nKpBaSwuZY1Yz3EaMqMmg53LscNsExud657\/Rv3v9AqBFfecf2jS9MX3nH9o0vUgooooCiiigKKKKAoooqCEqU1EtLR09brXLJOmjxKdpgzDbluQqWSzYDlV5wezDAVey8JGnlWTl5sUtpu1xV1rTzeaLFKOK6bi9joJrn50xWjhyxeNwy+Zg6+YKmtSKkIrBFejbLmqOsVsRWKtDnMMUUUVKoooooCiiigKt+G8rf0PcD3aEP+Jqoq54Ocqnesp+x42\/JQU1TW3lr61++oq2i8pfWPvqExOpiX0T0LILyAknxmG59NRdO7bxHYEjY8iRVB0P4uFmmXPJ3H\/UauemfEFMB3HI18nl7Vzdfu9voKUt+Wt49TH+PE+PZ6xMnJ6qHJO58gVXxyMjK6khlIZWHMMDkEe+rPjSl5Ux9VD\/ACCql1wSO6vq6z4YeWsxaZ+bltLIzszsSzMSzMdyWJySffUdFFWchTh\/Rv3p\/kpOnD+jfvT\/ACUEd95x\/aNL0xfecf2jS9AUUUUBRRRQFFFFAVmsVmoTCWOn7U7iq9KcgNcckbho8O2rQ7vgEg2rrtSla854Pdadq6uO9yvOvmuZgnvt9DGphU9IlGDXE3A3rreNy5BrkritXgxMUiHk5n6SpFakVsa1NaUMOzQ1pWxrWrw81mKKKKsoKKKKAooooCrjgYyG9DxsfVolH3sKp6t+jx8eQfsBveGUf1GgqKyDWKKDtOj\/AEkcuAzqj9+hAj+vbxW9PI+jtsukXSeTBQNhhsQUXb7RXniOQcjnVjb3XWlY5clRsrjy1Hd+0v7J92K8mTjVteLz8aXH5eqdNbn4kgmeVmkkOpsBc4A2HIYAxVZceUfXVxcwGFc7FWHisu6t6vT6DvVIa7U8zMqcqIpjpj++5a0UUV1eAU4f0b96f5KTpw\/o370\/yUEd95x\/aNL0xfecf2jS9AUUUUBRRRQFFFFAVkVis1CYSJU8ZpYGpUaqWh6cN9StrSXBBrpLS4yK5GBquLK5xtWdyMW30HHydqnuIbg1zdwtXtzOCKpp6njxMRpPIjdVe4qNjU0lLsa99WBl8S1JrWiiujyTIoooqUCiiigKKKKAq26O+dcd8cn\/AE4f+mqmrTo7+kr6UnH2xPQZ4dwC6uF1wxa11FfORruMZOGYHA1DxuW\/OsXXArmIRl4WxIzJHoKyFmHYApPPmO8bjIrpehnFLSK2dLi6Fs\/WlwotHmLLoABZ1I23YAdm5GCc1eycX4c8sMsnFy5hkafB4bKutz9IrzABwPRQedLwe6bBW2uDq2XEMhyQM7bb7b1FY7Pv2V6fF0htV06eNQKFOoD\/ADPcgZwygHD8gGP8Ac15W0uGYg5yTuBpB3547PVVbRuJh1w3it4tPxYT3ZUkYDI3lI3I\/ge4jelZLYMpeI6lG7KfLT145r+0PfioScgk0WzMrAqSGHIiq1jrGnTPacl9x9Q0VazwJLjSFST6PJHP7PYrejkezHKqx1IJBBBBIIIwQRzBFXiduN6TWdS0pw\/o370\/yUnTh\/Rv3p\/kqVEd95x\/aNL0xfecf2jUOk4zg4zjONs92aDWirngHGxaM7G1trrWFGLqLrAuCTld9ic1df27X\/VXCv8AlP8A2oJ+F9EbWWGCR5mUyRs7gSRqQ3WIpYKy+QiuWY6ifFI8Wk+C9DGuUgkNwkSTciygkYaZW2LDOOqGfb9Fb\/25T\/VPCf8AlP8AzW79PA2kNwvhTBRpUG1JAXJOBlthkk+80FR0h4B4GLc9ckvXJrOkY0kacjmSRvzwORqirsh05QcuE8JH\/wBT\/wA1n+3a\/wCquFf8p\/7UHGUUxdz9ZJJJpRNbO+hBpRdRJ0qOwDOAKXoCtw1a1iomFonRyJ6dikqrR6nWWuN6baXG5HVZNLSsj1EZajeSqVx6ejLyotDV2qAmt3ao671hk5b7limrOzeU4XGBzY+SKVrquFRBYUx84Fj6ST+AA91XcSJ4Dt5zf2NvvqrurR4m0uPSCN1I9BrraQ43GDCxPNSrD3kA\/f8AwoOZooooCiiigKtOjn6VCO8sv2qw\/wAaq62ViDkEgjkQcGg7vh\/DOFFIzMWBMQ1aRc6+sxEWLjGAdXXKAu2nSd6H4ZwlhLpMkbMJ1jBE7BJNWiFicbqQrOc\/TUVxPhcn1knxt+NHhcn1knxt+NBjwWT6t\/gb8Kz4LJ9W\/wALfhR4XJ9ZJ8bfjR4XJ9ZJ8bfjQZ8Gkxjq3+BvwqW3t3BJKP8AA34VD4XJ9ZJ8bfjR4XJ9ZJ8bfjVZjcL0vNbRP8HuocjyH+Bq3KM+EljfI2WUIxZR3N9Jf4js7qrvC5PrJPjb8aPC5PrJPjb8aiK6dL5u8eYM3fDJIyBoY5GQygsrDvBokjZbYBlZflTzBHzPTWYOJSLlSzMh3ZC7DfvU\/Nb0\/bmob3V4pLsysNSamJYDON+zO3ZVocbTEz4dB0a4YktzcSyQyXEdsvWdTFGZGeRnVEUqCMqCxYjIyEI7a7TpBZzzK1sjXq9TPaxQ9bbvFAWjjuNbQ9WpChmzltIVQU+aBjguAcRRJ5opUZ4rn5JlVyjCTWHjcEdzKAfQzVf8a6QovXSRW4jkkmgnZnl69RJpuA5VHXSpD6ypwewkZ5ShyvGeDz2\/nreWAhjCwaMhA6Ih2fJ1sQwY4AG+RsdpU6NXLLEY1WTrVRwFbdQ2dOrVgDOk8ifupPiF27nx2d2Y9aXd2dmaRV3bJxkAAZA39wxGOJTgKBNIAoAUB2AAUhlA35AgEekUDdxwC6iR5HjCImrUTJHnxXCEYDZzqI+8UxP0UvFbT1YY5K7SINw5j+cRkah7gRnGarGv5mDAyyFWyGUuSDkgnI5cwD7qyvE7gBgJ5QGOpgJH3bJbJ355JPrNA9\/Zu6OnSisGAKlZYt8qHwAWyTpOfUGIyATWLfo5O5kRdHWR9X8nryzB1LqUZcoRpBbJYbCkxxa4AAE8wCjQoEjjCDko35eitI76ZW1LLID4u4c58UaVB7wAceqgsm6K3o36ksNIbIZO1QxABIJIzjbtBxnFRDo7dHJEakDmRNCR5XVgbNzLgqB2kEDODSw4pcDYTy7AgfKNsCACB3DAAqVON3eGHhEvjhlOXbkWDHHdkqP495oFuIcPlt36uZCj4DaSQdj6j6DSlT3E7u2uRmdthqYlmwPSagoM1kNWtFQmJmEmqsFq0oppbvLYmsUUVKsyxV5we\/UKI3IXGdLHlg74J7N6o6KIdqeWdsd+dvtqj4zfK4EaHIzlmHIkcgO+qaigKKKKD\/\/Z\" alt=\"Algo est\u00e1 al acecho en el coraz\u00f3n de cu\u00e1sar 3C 279\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQuuFQ-q2D3vUbNS30UogUrSLJVrPNomsY8Gg&amp;usqp=CAU\" alt=\"The last monolith: Galaxias activas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las galaxias activas tienen n\u00facleos que brillan tanto, que pueden llegar a ser m\u00e1s luminosos que las galaxias que los alberga. Estas galaxias activas se caracterizan porque en sus n\u00facleos ocurren procesos no-t\u00e9rmicos que liberan enormes cantidades de energ\u00eda que parece provenir de una regi\u00f3n muy peque\u00f1a y brillante situada en el coraz\u00f3n de la galaxia.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcReK12jQmf8skue8SataSob384kzp5wTJpWVw&amp;usqp=CAU\" alt=\"Filamentos de polvo en el nucleo de galaxias activas desafian la existencia  de un toro | Instituto de Astrof\u00edsica de Canarias \u2022 IAC\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\">Son muchos los indicios que favorecen la hip\u00f3tesis de que tales objetos son <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> muy masivos (del orden de 100-1000 millones de veces la masa del Sol), con un tama\u00f1o de 1 minuto-luz o varios d\u00edas-luz. La enorme fuerza gravitatoria que ejercen estos <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> atrae el gas y las estrellas de las inmediaciones, formando el denominado disco de acrecimiento que est\u00e1 en rotaci\u00f3n diferencial en torno al objeto masivo.<\/p>\n<p style=\"text-align: justify;\">El modelo de &#8220;Agujero Negro + disco de acrecimiento&#8221; es el m\u00e1s satisfactorio hoy d\u00eda para explicar las propiedades de los n\u00facleos activos de galaxias. Un aspecto muy destacado en la morfolog\u00eda de las regiones compactas de los n\u00facleos activos es la presencia de una intensa emisi\u00f3n radio en forma de chorros (los denominados Jets relativistas), que est\u00e1n formados por un <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a> de part\u00edculas relativistas que emanan del n\u00facleo central y viajan hasta distancias de varios mega-parsec.<img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p id=\"attachment_3848\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Characterizing leptonic long-term variability in blazars\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQVg0Mq4Jz3t6ytxo76N0VZA5tQg4uT2iGH5w&amp;usqp=CAU\" alt=\"Capturan la imagen con mayor resoluci\u00f3n de la astronom\u00eda | T13\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Jet relativista de un AGN. Creditos: Pearson Education, Inc., Upper Saddle River, New Jersey<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Estos Jets son los aceleradores de part\u00edculas m\u00e1s energ\u00e9ticos del Cosmos. Sin embargo, todav\u00eda se desconoce como se generan, aceleran y coliman, si bien a trav\u00e9s de simulaciones magneto-hidrodin\u00e1micas se conoce que el campo magn\u00e9tico juega un papel fundamental en estos procesos. La t\u00e9cnica de mm-VLBI proporciona im\u00e1genes directas y n\u00edtidas de las regiones nucleares de las galaxias activas y acotan tanto el tama\u00f1o de los n\u00facleos como la anchura de los chorros en la vecindad del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> super-masivo. De hecho, las resoluciones angulares proporcionadas por mm-VLBI corresponder\u00edan a escalas lineales del orden de miles, centenares y decenas de Radios de Schwarzschild dependiendo de la distancia y la masa del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>.<\/p>\n<p style=\"text-align: justify;\">Existen algunos casos espectaculares, las im\u00e1genes obtenidas\u00a0con mm-VLBI trazan los chorros relativistas a escalas del sub-parsec, cartografiando los motores centrales de las fuentes compactas con una resoluci\u00f3n lineal tal que nos permite acercarnos a la \u00faltima \u00f3rbita estable en torno al <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> super-masivo. Podemos mencionar algunos casos espectaculares que han dejado asombrados a propios y extra\u00f1os.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/james.as.arizona.edu\/%7Epsmith\/VLBA\/mrk501.png\" alt=\"\" width=\"617\" height=\"444\" \/><\/p>\n<p style=\"text-align: justify;\">Mrk 501: Es una radio-galaxia situada a un corrimiento al rojo de z = 0.oo34. La masa del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> central es del orden de mil millones de masas solares, por lo que el tama\u00f1o del radio de Schwarzschild es de 0,12 d\u00edas-luz. Las observaciones con mm-VLBI a 86 GHz, muestra que su n\u00facleo es muy compacto. El tama\u00f1o del n\u00facleo de la radiofuente se puede establecer en 0,03 pc.<\/p>\n<p style=\"text-align: justify;\">M87: La galaxia M87 est\u00e1 situada a la una distancia de 16,75 Mpc tiene un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> situado en la regi\u00f3n nuclear con una masa del orden de los 3.000 millones de masas solares, lo que implica que el tama\u00f1o del Radio de Schwarzschild es de 0,34 d\u00edas-luz, Las observaciones inter-ferom\u00e9tricas a 45 y 43 GHz han mostrado la presencia de un chorro relativista, en la que se observan dos fen\u00f3menos muy relevantes: i) en la base del jet, el \u00e1ngulo de apertura es muy grande, lo que indicar\u00eda que el chorro vuelve a recolimarse a una cierta distancia del Agujero Negro central; ii) el chorro presenta fuerte emisi\u00f3n en sus bordes (fen\u00f3meno conocido como &#8220;edge brightening&#8221;, mientras que presenta emisi\u00f3n muy d\u00e9bil en su interior.<\/p>\n<p style=\"text-align: justify;\">Todo esto lleva consigo una serie de implicaciones y par\u00e1metros de tipo t\u00e9cnicos que no son al caso destacar aqu\u00ed.<\/p>\n<p style=\"text-align: justify;\" align=\"center\"><img decoding=\"async\" src=\"http:\/\/www.uv.es\/radioast\/main\/images\/astrometria-43GHz-2000.jpg\" alt=\"Astrometr\u00eda diferencial\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"center\">\n<p style=\"text-align: justify;\">Las observaciones de VLBI a longitudes de onda centim\u00e9tricas han mostrado que SgrA, la radiofuente compacta en el centro de nuestra Galaxia, tiene un tama\u00f1o angular que escala con la longitud de onda al cuadrado, resultado que se interpreta f\u00edsicamente considerando que la estructura que detectamos para SgrA no es su estructura intr\u00ednseca sino la imagen resultado de la interacci\u00f3n de su emisi\u00f3n de radio con sus <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> interestelares de la regi\u00f3n interna de la Galaxia (lo que t\u00e9cnicamente se conoce como el \u201cdisco de scattering\u201d. Las observaciones con mm-VLBI a 86 GHz han permitido determinar por primera vez el tama\u00f1o intr\u00ednseco de SgrA que ha resultado ser de 1,01 Unidades Astron\u00f3micas.<\/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=\"Sagitario A* - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Sagitario A* - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Considerando que SgrA se encuentra a una distancia de 8 Kpc y que su masa es de 4 millones de masas solares, este tama\u00f1o lineal corresponde a 12,6 Radios de Schwarzschild. Con todo esto, vengo a decir que estamos ya en la misma vecindad de los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> y, lo \u00fanico que tenemos que despejar es la incognita que\u00a0nos pueda crear el efecto del que nos habla la Relatividad General cuando establece que la raqdiaci\u00f3n proveniente de una superficie esf\u00e9rica a una cierta distancia del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>, sufrir\u00eda un proceso de lente gravitacional amplificadora dandonos un tama\u00f1o mayor que el real. As\u00ed, cualquier objeto emisor con un tama\u00f1o intr\u00ednseco inferior a 1,5 Radios de Schwarzschild tendr\u00eda un di\u00e1metro aparente mayor que 5,2 R de Schwarzschild.<\/p>\n<p style=\"text-align: justify;\">\u00a1Es todo tan complejo!<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F12%2F05%2Fel-horizonte-de-los-agujeros-negros-8%2F&amp;title=El+Horizonte+de+los+Agujeros+Negros' 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%2F2021%2F12%2F05%2Fel-horizonte-de-los-agujeros-negros-8%2F&amp;title=El+Horizonte+de+los+Agujeros+Negros' 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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Para aquellos objetos m\u00e1s cercanos (M87, Sagitario A) se obtienen resoluciones lineales del orden de las decenas de [&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":[1],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27499"}],"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=27499"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27499\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27499"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27499"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27499"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}