Nos espectros IRIS, os SDs são frequentemente observados como picos de emissão secunda¡ria fortemente desviados para o vermelho com uma velocidade de cerca de 100 km/s, e duram pelo menos várias horas.
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N9e0QGhthz8wgDxVafcpDFNWA+ZRsZWVp8yvwM52+4vCONj/Mw8otvPpeskMBeW6Hm9y0MABpz37wSrxdcPmNNM2rkVnzlVt1Vvd9dygBUH0N9e0W0qdG3nmZAhHBh9wWyxycPmJIGvTkfMCl9Jex8yhKXDfL5lZWLuv+phDw2Dl8w3dMqR81yzcHMDdXzAlWFQD13zD4zJabeOYYZAAAQfMuKNgZAU3z2iku1S4Lq94ToDQcKf57qYxmjlXev6ojmisvJtPRXg1yeaurqJFkldXyzNwR7/AO84qJf9wsyA6/8AcDsAf11lsBs1/VwEdWtCPzEGs/k4mGju3UQBEHWPwiTB8gykgDqgui8mItPzT/acQUt70yr8LBf90z1984R95SH5o7QPozONXnAC5uKfxFEWdl0n9p08KfFbbX49OZUVBpVvvD4CxEgKb2NJGtTxrBSGcYEimB2NWC/QV9JhBqW+WRvPW98ShDECprEBrHzMXOMVcWlNhV3eY18rrACqKVZTeeYiqBt4QnstdIVkK7dh+pn1IqUL9IkDIaqA0vqZVjsQlJ1aVgAww4V5ZksVhBQMF55gN39xrI33HcaGy34goUStii8TQor6cR5I0ct0Ry1vsbjktFfMoCjPMLQB2YbExdx13dmAx6vaMWuDDDyU4Bsr9JJfZhbKNwA5bXBnoZ3N2oo25CT1+l5lnh20aHFAc7gAYZcHyA/Ff56LxS1XnwCNTJMzWwVDraw0H6EN3gx5M+4wigfZ+JVkvGNwC7YKlz14l1rt5jpbjcX/AIgljDUwAD3gWw09eU2jVZlHmCtGQ8p17GwmSiqzdRnOQKxTTGPWIKwYQLVeWsuLlbWJAy0OmTMCTc40PaEgHLgO5lNlqyzWXHcgtyPRXIxXkywtCxFcN0/fuR0PfxFNd9XqRnQmwe3gakV5rEYbpGF16SlxyVchnzUektIpWwLsaTONkH2DbHI2I9khKUKBVCVrRrRO8GLWp0sz59Y61ab6XVOsV3ttaeQ4jnlCrVtGpbI1TUEBO7cbFCm2ruCC2HZLo8Xc20U8ijFc7YXcuTc3WpcNJ7VmUtswy7PKZA9I6xvRsHFdZkOzsMaHcdHN9ZSaqscwZLGkIq6bkCCYo3QlMYsBLUoJWxvOx8xfgdHZ7zoH3PkeftE4BCtaI0Lp3p7xEVuVIacll1gYZdXo6utCLazLARQAGnJYpBCCFDYk6pMbC2OcJC5JWoCUAFcONRWQN0C7bqXHOAqt1lb/ADwW1mIBulnDo7aBgBQ+2PQjWjitaarPUii8xpW1rXFqy6iETctedRKgt2zBSS4RURZvbBFtAXmDUB3cX+kxBghhNQRlxGXWEpl6bxV2WPnbYynjiFVcN38zG0gIdAUZ9pXAi+9VhK+kCuqtvYFEcipXbIgAEG5/oax2hy0TskN++AuIEtFyr/iWP0GyK16p36QBSV+DwZaRDZtPknvAhpSGyqr0o+iLLhbJM5D2VXnGgLpbOVra5xtivc0s9MzbOCaqAKPi5mpF3xqCiuGiAtXPlqV8qG6IWlpxsjxrT1iCYU6EeAOStRquw6ssBao3tVw82HQVxcADsJ16wpT0aYlgxKu9ygLHse6HFPSb64iXW3BWoXLFS0cdomaV0gNgvECLglRRnhZWzSSDm+rPtGxsg4dmneitRegu7RFq877uIskJ5DbdKveu0SLrJFA9d6lgZnXJtQjkobrGsxMdAI1Or/Uxjgtqtgr3Zk+KHlWNdn+oNAAa+BGE+RDcUyhXVS7vgvr/AJ6KbzFxpsjuzKuxLNp9RQY8mWqovk6xKK30g7dhG3YQ6IlLPrGsugZrmGfGeYzkx0O0IHouM24iaol2VBuIi+ktAa8yLVcObo4qEAGWyoojrHC5Le0QVyRpeIATgf4iGlv8HgQ24AA2dKLGABsgMs8Y9pkbS+YrnL2xEw3jqjBCzjJUbgVaMecKAnqYB7cYgtpoG48xjFVyziuYVooHzLLyd2bikvdEvJIdnURVvOHrKSAu6Wq9nMuTCagkm+k0RGL5Y4ZhMvT1zHuGd1uJoFGIKWnS1qGeQzi+sSdkGzxG0p11RAFn50KKhohgl4kUpLI4Exg0Uyh18UfbPtLlwll2YFtLlUAxONXaTPZjnW2ABQURUmg30lnxnN0GIMAwKx5V9YgsQkPQW09wlJDUFrljF0Ya0OP8/Ay1LrMHTS7bGGUHLu3DKk2Y3GpKYi2NBnzgoRcsCZ0IX5xFVCzfSUIiEGl3iIJVxsvH8DK+MQaC46SoNExXWKOQw0UAOk28kB1EwQFLycUwZXSl6QWBscJBorvpGbGMw9WE4BoDt4FUmNF7b0/1hCshWhAa8o0CrR1ilXcAV7uJlAS3S13hwoE12PeJrWrIoJQK85V4vhhJgwOVkfVYrjP8QzMig5GObLpfDLOAyKeYm3hSzQwXqpRMXjUtObErsiosRVPSMHaAZywgVJii46ywitENx7LGzJvEysW5PKI2qlAozCyULL1cAA0G03CMunbwwrKqwVceRDCwbSMEs6raEuG2PBWI+ELhCwheSWMhrLe8jhBWYM3Z7N96iQi2oa77Z5irBgJAF05bCIW6WrIrdIxjdx+4CA7gpesTEsUFU6KM7tJfV9sKMALt4pAZHmNEdc8caxGoqC0uqXihVrDnn9ga74yJ5dOsoMFO7uJYSGKiANpr0nScfMvX0ykqC8spwCcytZm6BxF4uJf3/USCypLYH5R0XcLQDDzmWMchMICELr2hbgugYwoYhtZy67QDGk5hQ1LavtCFfR9s/pOngGaQitBXCWJ13GLgFcGx7x7sMD0iMbr9AMlLTvClRZCllKGWC8EvnCANkInsncxhbuu8q8o1A4Kd5iZVZWblTRSx3Kw1LZbUTupq1lkWXY3EYhnljtRjaGEC1G8mpboCtVctKMeMR5ahs9GYaPRDoocpYwUV6HpFUXhuYtve1uXuhsrZHVnHDb/MsxfQGJpFnl4mDYagLtpG5mEBMABtXR09YKqSGtl6JXhRtlbVagzgCnWtw80JbUo3TRqIawylDHWX8xuVVQ616wKihVCqro9j2Jd85FK6erulPiFaGbIG3FlcOV/zx0164ZqGVzRSCyFhWNVFHZhiqHTmMW+9waIIlYSgekRY7nI3Mja+Jcizfkmz3f6YqNAzKZUEQH2Lll7vtEuOYB2GWIGz2lKfQEfEV1mOlg95ZcWtaLgLK15tiWRrvzYOoagrjwfzkRfg6K9VQJnOAKe3E14ZaeWcGN4gxwFa5RZrtCQUo6Te5QoenaCWOA53LTf33EBUrruplUPK5YVh53Bu4Q85lZ04OJcN6dRFlzGoWLHAYoAQ85lGQtsI4GrfOJTVFx0iCadony7RKzXOYAGD0Myc+pzBmvSEAojADFQLU9SWVwV1Yehrbpxw5jwDkb257u30OP0unkHi9RDABZVVBHC5HNcAK+lnvFRLULgu6v2lqvNQR15X1f2DorRPMvEQC08S/R1HWLtgJVOIYHDcJOc3qChszu2WJaHbL2QHNl6xWUQs/sRAFbqLrlfEsQR5Ns6LozEFlgPiVgGoOZWFC8YhUoVOaZuRwTPDcVHHMvk6Ptn9p0/Qq0XKp17erKLvcU7vcfWrZ1L5S1NDjs74lpyHXDjiB2XprS/bUGKGg9l546TBFV5v/SPYDPK/aFiOIVy+pbSGcVw9o1QK8ebHEaaaHZ9R0lpzfD2jUqxvl9QJ21Tbs57eULm6rxX2xAoyHjhxxKeC+S/bUzGkHlvPHSWIqvP9EsDTXmv2hYvoP6IZV2Yrh7QDVD2B9o4E0r4d+ImBVeb4e0aqYme7284ztkc14ArpjnbAULfONDsFlXYfxGtEcA87p+oPgCgtdJjkmoDLBx1epB6MdEsDt6SYqim9bsIDEFFI4xZk5pflC17qqYUTg6P7AKnlW4cXojEVZAWtd5VvLqK8OIK1ad9olQK8d5WgXFF9YhsCdWpbAbcdYtUEAUM9mJctHWOOrr6IYFteZSm48XMANWzFwvhIqg46zBA0cxa0jV8MFDEHMJdsuWmQbbXaOsGnEaBZPiPtgsaP4vFamMcYUbxi7+mWvbEwXI0484FvR6gdwMdDZ0QJldtkNvX5HrUBQtA3ypuoXgYXnqgtbArXNgSh4FEGU3a46YEk1Ly7oABtjmVoDTkvZDiR031wb7KFcKvMdEbx0QBZbnDjFB5uwvrUGhbUNm1N1DoiAckk2OtRBzYKolfzTXGB2GgrZDfAhKtljZhyQEjDTiA/6uObvN+Q9iNTrmdwUv2alBdMgjN5fM3GQTLJOTJAMcBQP2hGNgred+yG3RusN+CKgAA9yhw77lSTQesvHb7R2qHR6zflivN/zgqDGKBFEEtHg6MHlyQawUvV03XTwaxXslaBUF1GA6uYBA5jvCCog6IgpUuK4iOAgIJs68wypcrekKJDg85QVDFurArtoR7TXYdJkDpuDlbJkCabhAICEajN7g1VncOiNS68VfWK83gxAZZEJVtdJx+n7Z/adPBlALRD8j294aQHAW+0dFFqwnKq3ro7QaF2Jbm0XXdmTgiPmAfS79JrMwgrtbR2naDOCoysKA3ed5p7wuJgZA4XHNDcR22LWLIKGqNwUvo2iktW8H0ihBGtOC26xfogUCk8kEIJXUhFrO5cuIAMilZhZik3fHeGHC8NOsmXHqxrUAbuC2CdO8SszHSyjJp6xs4Vc9IJKerBOhRcaJEeUy4LYbNUYz0jUuinEyiro8cytgylkJx24m4hoS1wNyza0yUbvK9Jx+njIY28RWVTTOGvKUs3gErWKr6PaAUzDAGW9+cHkDJA9Cyej/Lx5oRH0YBfnzhybVuvyZolKopQ0wGXOb6x8SAlZXV9sz8HK0w+ElKWjfTcIbXNaYBVyxkiKcMGiiGKgrXB0jrgoq8TMAqbesqiJ0gBUBcZhI5OahCtfkVHALKJjMMLmc1ZY20aJUNXWEXlbgquHME2NNVLs3KugmfwzzE+J+2NORstPHfwCBbAxF4wGbjyCGiEfZz7yt4D5AX5qJasrBQrSPyMfsVUWRLEfRiMYAwYGi9p2hR3TAroXrMhgWHKO76jABgVAAu8GIgNFDRQc49Yq3qS1ixagLuCROUNg0HSBy145pKLa6ZrqocxbJRAFgo2Zp7QZbzquYoQe0UCrvUvLxDSLAsuu0vZw2ZWFcbIhFtM6YrYTcq3SF8nuJlp5X5xiC7OmDW5dkB6OYbmgCgAsYswXh7wVk5wpfYbK3MkAAEKN6pekoYGBMieGbAFrTpjoKJeqb8pjvBQ+qq+z3j32ywF+tSpCRkG+7h/lmSV0S+hQpkLXsbOaYEKZbcb8Qflu1duLIIUTsrzxbErC9H53Heg4AuyZg2F6ajcVV80/mDVQZC38yzal7Kjq2zCVUs2gU10cF3qBYDsZfzEIhMmyn2hBbVKr/M3rUUtjrKjjLdZryiqXuW3SvmYRDngse9wC3W5FxApgnJTCCjDNUn3ERVeC1/MCy5cP4gWR5Kf5jbAHq/zFVbBlLS6XlM3T+Ykk1G4ueb/AIn9p08C2ZaUtIPTmccDHAai6Ytd7ZX4VXnF5jLgC2trnusoTSLfOYmBpL2p6Ql8k57SqA4OJyaByTyVFuRn4QsWzcraCtnWF1NU2VU2JkUK4QA28ddoZNXESaU+Eumbe8EaK+oADLoS9ZRyYEt2KYOhFogCDrCqBw94xgIDh4hSECPs9kYlhtCnuzM1izVXIGcfUUoYVFaW+rv8RY+BcdO6W/BB4LSuomXTERvJ22ZektYUOAV6YYqtw8i8N3fbUUBdoLvbz2+VyvPKa1igbXu1svtLvhDQsubexd5u/wDLx4fAsmLoHef9wAAgCltxvxAtttdteRO0EjqAMyuwxELUMBWgNcRrtSjyrrAgi9IAFKE1CFgdmKoNKZxFEiDafUVCLIxRwN8RyRXIc3FHtyivKvzK4GS7YUrRTvqJkGG2DnvSIMKmYQUFrMJC3e+YVoN9eIzhNPFysHWGvLfbAOL3leO/hVULBaZuMJflBASGy9Fzm835xiyU2XLmgxXHKS2aFr2GTh5SquBayu8ByHEYXbgSnJDe6hQVOIueIXAxbnrMVeQgjpGmVsKHRAGFutQFRk6rWHeGoodXMTbwbyQSShwSkSDzE4JWS9ajxeOx1mNY9DcwLJGEyubm9RN0tdOJq0OSoq0K6TYlo4qIhc6iGANBaHqNeKYDq0ojRIA2reHmj58ECNFeidff4PFThlthTVmDpC7f8uynBnF50teUMy6psT7z+np3kMdJ1JRqWS1LbtdpsZfWW4rWQbiBSF5KlKisYvNzJeITrgW35SI6t3qodQGVn0imCCWtuXUJcXGu8r6K83FyDy3UMLy3ELho9VlwcDoTBje7lmmXpELXcvA/EG71mMNKx+2f2nTwRZXlYO5Qxv4lFzNnLefdX3l8FVW2x0+WNwBxh9zUMTQrKUiCF0d2BUWsEdkRUBd8xDXVDqzECx56RJEVqaiOdoGjlaYKHaiXpXdDmIRLjdx86M65gUG9A6gGncekDABvURygBgtxdkpwcCRhXBsRphJ23OKup4jsFd/UHRg05qYIcihlz1oaiAFrh/Fpg0r4xrr1g9gomWrfouAWr0OFWN6dIxDmPSpkJT7eH/EEs6lPDTDWN1cSNUmhm2616ZwqOplUCmhxv19I1hZIdDi6yu9/5eCTC8PYbfcxYlLp8dic1q8QUgWaWkHQl5D2tIi6bOjGpmuZnIuR0d4aWEHWqT7h4IQmC6q73M2jhQcy81cUGbqVDVXx7xq3TAXXYPrX4iNOAFUM35wtdBwoSwqrruZgRXYiYimY1FTNy9JdnOZeG141CtC/NmKFjLZ1aH2yi2vUb48EgyJbkXeLo2fiYgtoBpv8SwsyFXKEJrGMCFnGQIVANGeK6QV3UsNOPKU8arXHlAmqXBqpTbvWx9JnBZs6OxA3ujg+gl5cNhOO3lEuiwtcEO2YNfOneOx2hqgmz+PKBRL7HfHEK4MS39TMh3BjHl5Q/Ll317R+Iw2/XlBkqK1r48pnHSv4iTB7VG/aVqPNq78oaksru89nlMya7WvhmAAERnPZlUuWtK3FSk5H8wsPPlXcFhxC5Dqz0laJcoMK71u4uqRRtplznW8vbMtFZIIc1wdq/wCQXqiCdXJ1vyYjmxXTRh6638Rkb7rQG+uefiY/0MeBNoC2W+XaNdNBVPpQH+X0UkFW9X9LTpe30mAFKFOLgK7rqEEUW3NxWAoVmVAt0DVPlCSYiHSBuidO8wVDrO4bLLQo6yugvNs2oC1KemVPSLW4MTMt3cXWD0lznjkiUdDKn3LUUeAb6RgAUdXLVccRAWMGYt1BtQtY0sNCamwMFr5s/tOngOKC0XQ5C+0VFQFCh5doVfiwWsdYwWrjAcjThhuW3HvKRKFogoDQ8saAa+0XUni4WaEOrZlrBBce8KckTXkG49MQWg/cTZ7KJcaKp5mYryI4EGtygUvVRUo28SqQnl3ghTT4jYBTywmwAWV7B77mDgjGZZa+JqWHmokgKZbilWRrMsEHyHSB5VFhNiOw7vP9JIpDqFpLh4LyOCvmFaVB6y8dvtHvacODIHpW0aNJND6rz6j/AD0ylNeiDCElYPkwqhroOIZ3Jab1ALWmviU7iZRs7SlZro4iUNVkGPeEhAQxUVq9BbIBs0KpLpLqsw7ybLXSK7p9Esq1WYrhY0i5Krl0Vw7JXEtebmmkGo90MILFmIR6jiDb3xFoS/UxEW3fRVsa41PtiBeQPl4iwznoywKxViq775M6lUhapFTq6sEGg7dzqOCGjrIKiilqQNAY33elwlxSCjqauGoyLz0xo0uZqsWuioycsXqEbmhe6NI5EK6HXMBg36fzhyVguemA2giZXSBXvAD1N4gTYAvFbwulNLW8VFMNu70uKUuATvQuKkxWenEYAYVuQ7Dhw84BVocdsEMVMKCAC2F/eKBFLzepBjHB8sC9XxBZj1czKwj9ttq5lsCDKOFOvaXAlUStPXImD+R+YqEtC/ty5IjgjCLfeHe5LC30KU1e5WjYASulV9HtKAXazz+X3/YenSVf4GAEFdTECLdtxyC1ilAneOHFv1DU3cpiqFwSgrozmCBrh5wWANRFUtWKSNCZfolAoEb9ISuNtvnCgLWE7S9VBZgq4XaXO+YQrZeOkNBTtCz9GqiHsB6TArKvUNXMp0l4pje4Ko6ftn9p0/Sb2UdC4FFADqe8QFsDbJOu5kLBuBTtbnEaNWwhje9S2qq4VBLvMbcBeb4e8TQk2A27ZzC9ZYAtTd5hl5WKdPeDo53Pw5jTDV7PuDmtt0HvAjuFtvuZelAXtnvFNqbxT+Up7FunTjmfywKv31MZ6BV4XnnpL0wb2fyiB4HW1+8SuirNvuWU2cU6e8EC6bul+8EFWWXmnfmYTRvOdPeDJrZ5X7+cPqooNruuC6e0qAzIlvtAR1AB6q+/3D0K4pT2euoeg3rDUGKtMXS+V0e0CDZgCiUqF6ATX7EmUrHSoMEaay9GFRF6pL+vaIWM9TA56tlvmOh07lLHomILIwGGE02XczIFdbmGCsHaWgF56obJu/piKTVDGyTZEChaxiIMERxGzf8AcwMWuJsuHrC9EGx0imxi4NAekUQVTs6dINsNpmu05XR9sQKLY107R0gqF0bYzXC00Vdqb918c8d+n+mYDMXz1mGBjXM2HW1eZHohDKXQsdMh7xAR08cDySOrkC+qeYFy1EWQOY0rpb/mXEgBlXTkx9vTMLQrp1mJoCqA4bltxZGiK5G7qyykbxXmkcmDcG7qiry58GZFQA1fpOAiOjCu6qL/ANIbEcJ8RDWJELAfnqLuPVUdraBy+ExNquu3ZKdSGosNvKCA7bXvUqOlobYRB5jr/EQKEydCw94ColUZ0VftZ7xbpO9VXq4+mHYb9HFX/a/zURUFNOYBaE6+HVXFr6MU00PvEBiiUJQhkpkiwao0NxNLc8wtlaXHsdaQCga0VEFbCmXpCrrSw8KrbHlGyEBWIVqFv3FUOJbYc8DDvwv7mYOkV1k941IwdpblFFqtwgrJUvI7MHWdfeP2z+06eF4KAwUpi1een9YtErWA6OoL81QMOWCDdD8kE12Ajkm/eoolkybmNlybzL9dRI27vOeucVLQbqJ6TBn4mXMdIOOQjZg515XzACMhhsNGrzXn4J1BgeC85fpXnBLajagVYNlwZaUJlCpDAMMFDma73SgVl5k29nciIA3axAxSsiqAsrXIBI4o6SgjlwNLxKVKPFrka2Om8MWwJFEsEaut9iVXjHk6/PbcWNJis/8AXtuAljpoKos1ZfOY+ZTS6xYI15YPaLsisOakL9ERnRXBehWP7j/NyFCVDgugmx4g8VW6VFHbo7RqoOBVVBAz0+jCUEcy0CNHeZNa7VEu0FdY2oq6xFeIVHbrk843EDu1mpzWHiEogCJqLjpD5U2YriLGyAaIUIruTC5YaHMLbxAWIHhxKLaecoUrzgFuaeJTSrKwnSH/AGx6qYCqrHgLpbo0AL8w6X4Lohu7Wcr8KrzmLHLZeVtbs5escUeUtQ/EKqsy9W3FKobqGJtmCcH2lhlUNF3GOUGBKXYXX/Y1ucEutYMNsDYZG4F1g8oOq4QBZK6i7q3qIOPeFbDh6S4iyl+sswoIy2q4ICoF9ZaoUwaOs4iqUxg8pqZJBe3d/D4KOXzLVq0HazL3l+lG1te738fkI4GYCwwaoy5MEJF8LBJdaE3kx3jDLwq1XdduH2hKgCrdDK0Xzz2/YOijVFfRgXDbUAKdqioXfBKdKViKRRNscicG+sMBaehAIp17ylWrhpgpBY6wQDTeGLucgvpEBS6hWg4eYrfnEMiLgGK33hqk9YG7DHEeVVC2Izcu6jStWwxY8yxyTGhVGf2nSOpaEZ6QHmF88vi6ca73X8n3CiBDXqXKdRG248pT1ME1SQcQtdiItUvtFFNXEdM3aLNcWxr5SoR9okA4VAwShBv4ZQEfaK1ReKj7e4Qxn4TECCZddAl2GjuyaT4QAVIvEQNrfaWKn0h9FDnp5v4YVEEu+LsPyRmO9qhayhXTXSJHrAMGrQcjxCiWDnV1EfFw9YQeTKCCCcy7QEoDCi6asuWuIugospxXJ9Ebt4FLqkq91n3LlAaqww4Fr4dVf+eLNnRrN9SMVMV9GX6A6qCBaNytmxXDAC2TZGKNK6RxGoQL4jEVgNfBLQjCsOYvQeqIsz6zFJko9pgqcBHiYdbheSFdXadxMkajVptKs5isa2lxy3DARFCY61E2u6QC2LuCuPCsmpthvDoKcZfB66SK6zEpwsuRJF2VQhAFi1K3grnEPd1eBV9KziOb1BwpfSs4gEKo1pb2ziLa6HDZ6mcQHMUOFLepnEBytUpS3rvHlEaIqlKW9d45xB8FphVvXePKWAolGjb13rtC4LVR6ureu0yBZwcb6t67S1q1Kte5vXb5lva/yb12+YJaGcNe7eu0EyWufc3rt8wQbOh9m9dvmCvFoXp1b12lm+hGNdW9dotUG6W06t67TrGpsp67z5Q2BXSxp67zxiaRWC1qeu8+USxllWtT1c5ieIsMrU985mpuBkXTzecxFUUqq+e7PtBiBpqnIKveq4gzkF2q2u99TUsiAypy9d6zqDjGkFVsLz5RbIgKdKefxDgllWNPWOvwAGKM/JMGMuwa/qRSPJgs71/dSy22QMHJTYN5wXr9g63+h9J5wRFRRsVkmWKG2BAtMxJea0xAApcysMDxM6h7EHjDdzDNdIxixxbEhGf4paix1MtEumqiM+ypolCsTzSsrbtBStXYNjabMQeXQbInc1y6/ECqBBGK3zMlQIYNhk3N8I6JUzbL+06eDYVgGJjBh0YvxcWFF0qILTa0cFggO/OWBVveAbFd5Sh840rv0Ysk/eCpYvvFrvEuWtu1bRLjY9ZkAw5jiivrFLZ+cGB+UHujozaPvOSwYLUd5fLe85yQvy/eUf7wIbye8Vu56x3ipN9ItnVECwC31iVLFhhfNuT4g1Y0WhRyi0+0YJUpTt7eHMdXhT6zCmJmaqFo3v0iNm1NqLKeew+YRazMyKyWFvo+8QjK2ajTAH2ev+eLKnCVm+pBeTbA1sg0vk/8wEoD++0Ni3LX8SpGs0V/EvAazRX8QAeZr+Ivafp/EKq30/iJqtaw/EVt8X8Q6qTyfiW+ApNLpK6Roaq6H8QHk8/9Yi2KLVuripcQgaxMgisMN8PHEJXnrpKKFKWzXkahOVFkHLKHV8s/MBKlcEK3kUus4hevFc1IbWOc2RyNRaVSgUu6wywUXY0X9ynAKHVKL4vAVxHUxdFM6usFT1o9Y+JpdE8rTNbFWM5fvG4VK4OSLNduk8w3EQuKVlN+kVLVgFrZ3PiKA38TBuJRTTiIG4M1qUi4lzBC/pBxQsjuQXTEuYrmOEMG5mbc3FiCTOVo0p46CWUk4awGvWpZdTpKR5HuP6Mg7uLicFAAoozB61oOGs6jxAsFLHkwHg1pXXmCnp/n551QIWzBrQXW8CWIXW8HukppzxB1BFU54g6hYbLzOyAtLzrAF1eY2Ql1eVhWOQvE0Gx0XzE0EFaM8xKrC2jODWAut4NYDu4sADauKAALW8QLaDvggIg98EICWI8wQkPI4JajWHAloLTeDXSU05wZQRGnPEHULDZfEOeClLwICkJPT9ARRTnFOd/b7w0uODAb8n6i64HL8JmFVOFcvibrSUpfwgd5llby1OpAYPJDpEkW20t4fEWMGru/wlkaeby+IjIaa3l8TMBvG2PSKtctbW+o1s9tYcPiCMo7Rw+IoskFr7u3aXwhWLvL4gC95Mv4RfZZZ28tQ8lsGOprp3lwL7co4fEaIU1d3+EKulzeXxBC109cviVRmLC7fUoG7Ji/wgwBraW8PiPBjRzeHxAE4SIrTun/AFcWYxEBllPVb6x4Pcx/1cZODzwDbRu7DcTAzLMLarOioRsAEudgt+DHn1iRWwIonVuOn29v2EAYoNykDhV924AXVZcwAVAzvvKBWi3cA2ANul/mUWcXKLui9XKFGizmKBzn8RBRaxkiDVmskQSkvmXiq0fZuICNI9YgoSxwkqynUwAwGo7mCC+0AFADtABQAQAYoNy9DIAKgZ3ABUC3cAFay8/qH26gwiQr1GKs6UwaKO0Kw5uN0gYLSlSu9eAw+oIwL1m7kS2qUsPO+sDKsqNi+u1SqkCdRLJcUWi6NspOc8CwsLq+qauUpDaKDN7bdOhhSgpCmhY+A0nKOVR6jEJKwisCif0MQdbCOg2XevB82hBge8LMMjgG8j1+yCoUufEW8xZqZOo6l3RaLo2zHmps3KF9b1eob6hWktLW70OaqUogoU5LHwOkUZNmlPUiiaJMIijdoFKN8Tf7iNMs7vt+0OsQEqotOb5LbIT4kAogIpDeF41Auyh00yV7e3gLoSursdBvcbeQqswUBpKKesFqohKK8+PbPgGldWb/AKJKmggIVB31HsK5hULLtXb2ZVXcPAPem2SvRIIG0x7F0csrzbr4URNWmsoDyT3WdJSeQ+tMzNsFMKWStBWyqmaF5OO8eIPbsDYDzd7pu/UxEKLhJDtjjwCZ4tU6Btv2leQq62buWiwI7LofI5e+8uf/AAYoGOfDZZyNhOkogbtu5SrTOMsHFQhrAmac/Sqx28KKG82uuNy3rcmRryZFUPFytgtOwFK5c4BuWyV7ugURumt8XAEqeBUN7Mu82GtjWZWhvv8AfWN2NdFgUc9/mFX5Y3N+WzFqHefwJQVURtW1uLu+OGCDTMTDa3eqzUDEy1QXMYAqO7YCVvvB+IUaZCjqvPWAqrGJiBpKvyz2miK+UFQKgQaxcwtQjQRELtos1LxtiGJkIcBprT8sxhwUUUKMe/v4KaJrhYo7zv4gjgdA01SW+W3v1guGiyeoelfP7mJjtsrMPk6zzXWU3W24sqH0+5BTi32iugcx+HK9wUuHrjX3CYi4YAMkXyHmMeK+yDCfCHp/lr9RoFXVF+pp7S1Y9RpP4m3oDOLhmMmcP+x1ArZRtBJ5oesI1pvI6FU3nLJEulid5CPxfp+/mAshVdDXtDoxdjkSmn1BleBrAYpWK7u4ABeAASyjRXqwxodvPYdsGO0WX5SO1W1/zq8K/wDlhAKEcifooqxZlP0KC1A1n9IgsR4/RZSxbmv0KBUAZV/SBUEU32/ZmjjIQGNquiX2bjZRDO2X2GV6mXQRH6ZURdwP5iYVjrD8wYHE9n5idgUswz8ygrIWWflP+R+UF1/R5xQoLP6Z/S/KATYinkrv3lv935S/+78o9ahZn8p/0vynl5e/yn/S/KI6qC3P5QQEzd/yn/S/KCVjAXOjfftP+l+UahQrnT3n/a/Kf9r8oNWMC55X37R2i1ciH3BN0LP0UJKCAulyuiiUYF24dp9+zBG/Qu9KO8pkgZaFXz0uNGs9edsd/OdULd+jHMaabufS9+tQGNkZ2Hu7zH9QXXbXPSp12235ToNtvyje1nlwRee0cFnrztiufOFNt3PSvPrc70Df18yqKqM7GuvcgYyXlTKpzORty0rz61DIY5t6ufKFbkF51vPPSIxsTnknftBOH6ulHfrcMx3L6uYL6Gvb3lMEDLRuuZaw48tKe/WpkWObbZvnylddjrXfn0jgMd29HPnE4A0lGg4ev7NdADAOGhnyIEAhSxkl+eTnvK5WVVy5F91hS1oFC8xjK2z2jL7XFQWrKZs2MrEaaep2ishoiaOEAKAoxXSEYAmQasPO6/EHp4FAAUGghKLus9fBBKSxhjwK2Ninkv58EERBHYys3cIBZrLzPiM+P+v0Kg5AA7Kd9mWAtpWxAv6+WDoh1biD0N7LMFTyBfacXUoXQsEEcoYcQvmizvBxAIciWQ1DfgNTmVK8ANNV7BH+I+B4cxi0xYQb8XwFrZWRomTjn9oQAmyBTsQ9cha6yiDRgdUuY7gcLsesHlwCa4sz8wcNmZSoKlQJktI+GK7RNk72UaZW0anQIKgAIlKeucesG8gTdoHqYDThY3SxvCt+0AJlWym94VXIwbZGxopdhqsmb5iMrzVunSUojT7Rm4BavBK/1xQpQ0icIkAiSSmuFN8mwviAOIgQtJiqW7yeZMowNdmmnWeP5itKWBs0+BbrVOy58f8AX6qZDx1o0Rtcten5IQtDpMUC6u3K6zqJykSbFtJ5Q20BHhpiGpc0mk58GYoCgkAwube0oeCMNFOna4+BuO/0Cw/Upnb4LM7NPH7QAhZ/BN7RwGX8nAXNhX1mOa+goQ6MO2oAvDRKhRQzGMB7XZCNWnp0l7KwFavylTO4hagVgEGha09pUl0lU2EQtCgTjfaJgtCNIHnyIw44nkBze7ceUEFyAaDL5HWrgPrIhTFDqwOL0zCXv9EVqcrp2lEUy0eWr668rmVBByxlYHDQ+dzdBE2tMKOLB64lS0HyU2uzb9ogpsG0cKrQWesqsKWBQdu9UPlCfGZ8f9fqa3L6SuIUTakRpQ2I8I5i1FoILJgwCXAzIPUun0gRx4OYanPg7igmVEocJ0esoHGVsBA4NN+Juec5jEGEPfjfg2gSaAw5Nv7QkgbLsusQCcRuyXCEsCyXsvIzLvgHIQhq+j1mRRVHItTh/MEFMzLChTVRjcG/0n6yNAStC58f9foxWmBL1fKdIkQQCmFpZ5l/fSY4DHk48HPgMWXBi58BiwXbnRLBEv2GZ8QhEzaaXp4XB/VCoRlhLmapVkKBk2c/tF6h3ZRXSASXHFUTEu2scSxALPUyxGLMJhBNkmqeItAvWpcP3I7Q3CBbWGYdyhFfacf+ihMXVP5Z8f8AX6LTfYnKKs7y0UCOx2t5595UfpF8ptg9ZcuDFzBzFmZxLlwhG4hAbPVXpcvqzWqoZVXAGPXcvwJcuHguPC2OvFArzDGxrr+zNABtWggh34zfm6TOYjpHGooAUkNxHIDhmKlckArIBPNMLvcbiA7xs71dYg574dYKEMQlMinQS4LsekrZsHhcuH/j8afH/X6mUbY8uEuWeDCUZZMPBcfAvRY2jTi6fOuaj0ZB5DR7DwceJHwJcuMqOvAioOWCzeTnj9mwCojY2spuzWfiaSTsw7xoWXpLcrACsEQ9mNYrNYXGorXLKaDUogqpespesODzgOEG4nIgvzj5QbklGbAw42RiBblhRQQVDqOvXwGDD/xKQStBQ9yfH/X6nyrx4dO3i4y3UOpnnjBh4bdYd0KA1UBzAsFkGgW3j5f0DOU8FNIZ+K4zHfgZMa5Kqtm+f2iu7L6QbtFSoHSWNwhrDkgmW1XUtCgagw2Dh5lD8jmIDJWg1cu9HFbJrpKEfcr4bIUMwylhPWaQZcv9a5IrlqfH/X6qiiYbXDvN0CF0uVo13l0ZoOjQ/SRwhEzuVG42imYDhDooMgDwCLDRA9EyeyP8TtItCk7KdBlesFOZQiWJcrylHmU6yjCW2aOQc9OYAtCdR/ZyJsJdsf6g5XS+BYLtBjKMvyLNkKkGRjkgDnuSlwpbBiBWQb5ICGouJOTPaPQ/MoArWS0WLcheY5IkvMUvwPAl/oA2F4Z8X9eImkfJgQFqiCxgKG8wkAtN2dV78ez3hwToqyeR/MHWAhVlTkwo6OdVAuqkM0WdRR1GNRcaMKGy6u95zBOg93TWu8Y6D1c+0w0GDGefaLKg1jPPtCw0GsZ59oVVAwYvl7TOqtYvZ9oVFOMdTFBCtY6n2g1g5KzvOeIuVA9M7+JStDtn/U6A9L2+JQNB2t38RoaOFdXxHKnCr2+I2ALVdXxGpoWSr2OeIpeMEq9jniYGlLK6jnjziA1sKyyc8ecDvGxXZzxEbpMlZa5db3KvR1UVe0r25AbfsOvf9nYBbZ8RsRwRlJinhuNU16ajCyI0jnh0CUI3uVmXUYaOoFaZ0xfBRWR7wdLgDE1bOzz5IpcOj1NJ6n8QyIN6m1xXLlwYP6kGdWrqfF/XgjFXsur7PaW2IqA2qlQJ7+KLVY7pxGX3MdKKTyjNAoluktwxcT0icamkM1Kx3li5kJSx6h7tQsXN5txMoJoqLnEqi9QUUpLigMCqCs+jFY94CILQKC239jYxd+9DrRvymkcsoxmlb2dN+JDF5+ktWKTTFAdkXr6ROYca8BZdaUPSEzYPT1iDWdEcwirQK2aj43KEqpYCiJ1VcDsxVNntLgtyErBS/Wr9YFO8V1cVQZcGHgfo+Mz4v68MWvVRszl7QsZI6+KLB1eLZAY7Dx2iTKVKGDcT0g9JasQLpEWdYRQmBBFdQ+zc7ZUNTywmBsxOAQoZlJ2wxmZDtmHUcSqUyJW+f2TZXTmOuXO7bYLVS9Ua8cgLOnlGJEF0eO0K3GtdIJVXZDBINAjtw9IViWLA0l+Y4tyKCg6NherkIxYRsuSADwE4lfm4Mp8ymtlF35wIFMiNjLglkIGEGXCHizhibj4v68CiLWMSvNDi6l6bKMJ4XLywXvxwCgx1biLLmI9vHcNtFGYUEbhM1vEGDaz0pcPSUgUVA4wzILMyZbxDhAlSJko0zg76c/sm3WuZSHOKOzWcmyjeqrvDYBR1Dgw588QyX5PQK8YLb5wS4VdOFip9JrESicse4qqLNDZrUaPg8vMFksl94lOd1AAJXc+zEVtsgdYoYYVYj8pJgYqabjjpKDmADa1T8RqiMmB6GDYx3uO4oQYeBDwIQDBpZ8X9eDqHzaouZUotLcvUi7UqG5A1glNFRLZ39HPt3h03QtCuPBcuXGLjFY5JjI5wvVSt1EPmX37ylXEMKkHFyjmFCyJZ4BFIS5xMVLA5b4eP2TR57RRlGigWmLw9u8WAtRQmxjgoBCHYG+gP+okKHK5tZV824qijnGoenlTEZGA6xhq0DlC96CUcEwGgdYrdPExcc5CAUZ6Q02SjXEE1LQDiIC5KLwmAJae5wytQJSa0wMree2/jwDBgwhCHj8Znx/14OolgsjCNmDSta6HEq6pSJRY7GFMRdGrVdHF0TO1eOlOpX9AVfgEpjcUC+ISNkv1v6qXizuFgXxKGX+DZzFCFoQ1BzESrmNL0gY3z+yJKQjdvMKz7SlOlp6HULr18Q3tV+JWIUpRrEuDjI1dxM0PTyTOU4VlKSyHltouZWGkeKrwe8JguqrqEdgsJTEQLcBdQ/sdDzDDHE+cCBwy8oMps40RGbCx6kJ05ocy8ZMcYggsIFXAfzCEIQ8UXYV0P4Z8f9eDOUVr0I6QBWsb4Pc117eLWQx3biGZUfBM+CSpkx7YTgZSJgOeyMZSuCLIQYoKNlS30hMLJFLhhgxYl16QZCgZ6c/slimBawnS9l9ohaVUpind58XZAHbym8R2t3Eo3eDtPQirUyYAMNRr0ux2QhuhsIUTT06EVStHDqQzAFdox1JSjF/RN3hmcNFzKndncB4SEoGa5YM3VEwamNgpTXXrL6Ghjgo3fpF4CEIeHxGfH/XhabAK824auS4zAoBT6L5r5eLwRKb2a+5YeC7l1FtmPBC8yiYlRMRkbVe4Jd5BMbzjWBREukohuFZIJiMygwiJelW53x+0CoXaVdcQalmYzMYXOY+EI1VxbeeENC5869IRCmeOJXLmbHmOKFOIF5CobgmC4loyZRctAoEbQ1o8MFYpsIxouC8d5qwCg6EyR+IMIQ8BYUY5D6nxf14IpyBBWlmcVVxQiq0LsrC3Vw+0NDUS03S6Oa/qe8Rtbw5cJnMZWZfoSbxMTcL+Fxgg6WHqtEzTXBL1ldSjzE8pjJiecwpffgcI9+BKrw4LN568ftAZoXSrcE5kYKUzNSKABM+VfMyOaJJkAXbNejLVdRoWkoR1S2CRjvSx6uWFwMvrZLFb5GJbwq/EV72QiWz1hcFaABdsMINblh2vgW8a0IQh4CzsOE/U+P+v0X9G7AFDNXy6guzrNqa+jXoRBHVKp07SiPi84Z3fhLHhLynhoKawfZH+Ihuw+eaYzpOpK4wJvhh4TuloO3DgxRn3/AGh1530JhUFlLR2zA+cp+orPERX2lylvkyR1Kq3MAmEUxe7DAh9IOphRQfuopVbwxPhhgFRZIRIU0AJ7hENiVGABtdG3fSEZThWnWnvETjwCCCGCBAgePxGfH/X6k8HDq4g7l4K52QVIOdzUuK1CnhXEWwvi6WX8Tr5f3TuzLPgbblBRDvll5jV3E1uW3TMO5R+zo+Of2ZBCT3cVuw4qVBFWE8xd4VfGjvCywjG9l1PapQWkZM4jVW4V1lJ6XPRjJprDeoaMLTsmy1xOszAovHeANgKDG5CrVI1VV0uYh9u7tMmitdZ95mBAAXRTHrLYWeHqBqC5gTHj9EGIEPA8TW3ByNz4/wCv1PD4mkIDc08BU8LBjHHxnGX5zkPdqAsry5hAQamu4w1jjuOrHODvOptpiQI1tSrM+n7QQb/WJpoYRXzi64lZgnEKCY6JC6reVURjtYkbbBZiOy3WxIXVjjol0ZzR5iDMaE4glpONcwwsK7ETcrK4cRgVZVe2JigoghCHgePxGfH/AF+q29ODZUD1itKNmrnniIgUNtSwGxNktQLRbXBLlga3MLLdyhHCCR63CoWZfnHkh0TplktZkLnCamCEUNxHbmoOJbe6cftAXS7q4IaupwOYG2r57RB0d4WcHpxcAHdVx9vV8S8yOhOMEIp4pUxiHRuUeioOkS8Ni6lU4jNeksRW2jCOBr+f5mhWfEPAh+hCBQL3U+P+v0Aa0zA2JE+Yg0uldNX1/hAsixdpmUUgCHRq27Pb3iEVeLez/kArQgvUDzB4m2h1zDQuld93fzMcLEtt4hkIkVNDA9YVswzbLuZXrAoPD4YyJ0mU3BaZS1UtEuOZiYVmY35mPKnMJdsZtK+GjNlftDkLCrpX+pml2ZYTTpEoab6yznN32ioAThBQUTVsVrQNJzBg0rdOSKRYl90tGUKdJSs3zXMo0sBdMQYrMVwhTEe0gKf3yhCAnlO7wEIQh4i6is5H6nxf1+jN5LoWXEpD2DLB5ffJfxALULvoiPVDu/MvDvm7+4Xjs9I1Z29o1s2tLv7iBmx349mA4AvTUKoz92v5YaHK3a/hl8pLehGCqHfn3ZT2Gktd+e5bW14vXwktyLu18srNXRt8sdFq7DZ7JAGhu9/RBrieS591gLj6FvuXY+qq9fDL9gNXr5ZbjmqoN/cbLDvx7MZkIRpdQzbdb/yzGE5Vsx+0PHBnyIDJVj5S2IqvWMBCji9wFi7M0XKsRwymuYxkLIMFPGElNrywvtVyhFjZIwm5QwGED11h0i1+H3/uChdnMFb8BCHgePxGfH/X6iM/KAeZhHVcpFesCZivPU80ocxHKeeGe4DzLRwheeeeaEXKRLdYdaXFLEtTLeUdZ3sXen9oJKh0VfEoLEKDpMHGxIbYqmqgTukLLEWtKHMfPA72jRVp0JmK2UG+sRkm6XHGIPMKjpHyLcu0FFtEgCmHvDM6y/ZN/EF62SLZZB5xCqtG1UhTvp9jcfyyDiVo4rBs6QwFU+GwbV25zcRRq6Qb+Q3frFoFG9NvzwZ8A3YU7t/M+P8Ar9VR933GLuOXMFXFQaXb33Bd+wgEgqWBiKiy5Sq7N88RshnVH5hsvUtQwe8y/wAD8yv8D8z/AJj8x0fE/Mo1TAAV+YGl2wR+4/6p+YF2t5ADx38IVq5h4MIiFGXwsrM6U8yH2/Z0Jpc6Ai/MValdrRIPsEOuvCW6KMYWTGIXkFMX+YIbzg1bMGPO4RJaq/MI6mwPLxM8g482FwAUDzPzMmSue0tAMhcoEFjzHQFWJ3yTslirQWzME5mRg1NdjpcLPQgcWc/BCfzQDXmikAKKo3U1Uo53mAsgimix0vcC8kC+t/ifGZ8f9fpV7qjpq+sWef8AuMseaFuZnnAGHgP8QlRnS1UNebQ+UqoLQVIFU/Eo4GQ6mlPXMqExSDLF9gwvG5ong0IyuviaQayIZ251WqjYpQ7GNeY/xKdgqHXWbK6yjPEEFC1lqWJKwrwqDdZiLKjh4TDw9soCYXbTwGW4SQtcH9mRpgEHa2jBvMGxbqSmgbKLcR4cBYmG6TGRpz2nS9pMH8CL7f0z03tn/CRcKE1f4oC2D/TpGA4AVVXgKmHJjFNGFpaw0LXaWdTUJFUOROiPrP8AmpWVi8kUKUPJA2wHrSf8vMNfFn/EwGgUHClW3VckQEBChzABtKuqDfeMaJWuYNNNZpwxQRoe2f8ALz/l5mvJ5Yvv2sAACg0fpGStwMsWK3vOLHlD4QNu7FKajXxhFeVnUwm206seUaaZ9vaJ0mUa1qu7ceU5s4Mote3FxZiLWbviW2ilGr4g6IK5nC+IviQit1127QAG/ZxYrpOpGW7viZ+Mg/4o/TCOYy1xEGEVpux5QJDiFGj4mNliPKzcwjetV3TjzjyWyHFgOnaG6ubar0mfjYV82ofJSlXZujUWQVrebCdO8DSggBqq+3edQb91fSL1ICVu+I21pYTh285hx1wP2YhMpX1HhY+qcsSztQ3184KGG6jd5vDt/wCACAmdVDmzP5j6Wk72V7tPuRtLMNCv4l+ssEFM6/QIgjY8+N9FUracwdoDiorDEATLpxpvOoAxYm6NnpVV/wCd7AF1dXL6alMpoHV37S36+tzjx0qvVl7Jx3ZkCnyHhiogKAJOmKsyuVmK4mlq0idR9HNdcrhry56+CnMvZqqLfMRdJbXKoLOMrOpF/Nt4ILPTHyIISDI7LiQULekzVwZHWIeV2Eq2hQYovqyPtLQLKLd3V6+AA2I2OS3s0u91LZwMt2cKZKaDkXIKdcl+Xg46M0w6rTLGCXNDIT+sQRscR0mvYt32YALZhbpSP14OFuU1s5NYejOzMXalttIAh74QdIkru4NnG8eX7lXRoI53AHI21xZzMmyAWvAPLohxgzjqpNobPKWyCxSo4bKSw5E7xTwpDbqlh34dtzB8f57/AABCFYqzibTASYK744YIsyuPIxuvqXwXlkVH0Dwdw1BBQXrHdi6HlKqntyKRFaJYspM4BdXUDhL6YrTdmsX5Qu6kFXQDWlIUJWXGIAGNUjMrN+BVqiu+yb4sA2nEu51RsK4NX7GoPaEsFYtMcX7OZvKoNtXUfLNaesVatASrGYag0TVnfPSHDlQ4FDI8ICiLlZFxYXl83EGQKVo2RMKQvc8mxw0+00ntuFE0rjDrEzuA8pnCT0H3ja9tK7VbX3fBRimWMnvyNb6BGBBWVGgBg5ofOUVjPauGnqfuaFFBTT0/QAAAaD/Gc/uRYgG+FMWVoZmgc10VJa9w1iZnDowb25uNNhhVaU9MyzVW5lIAYcY3B7Q1TYQUnZH+saeM8vGIOpT7kpuUoNFjuNZa8pXvjWmxlQYbHrCuEXGqQ9rCfTvHxK8gAWXZkNfhDbDSqBWg4IhBiHDkE1qzF3t1Aol9pilrG9j7wxht10AtSzg+d3AEaxkIUcmQTnUSokQ0AX8XPebZC8AVx2L+f/nQDRX7H//Z)
Fig. 1. SDs de manchas solares detectadas durante a varredura IRIS Raster e seus eventos de chuva coronal associados. Crédito: Chen Hechao
Os fluxos descendentes supersa´nicos (SDs) da regia£o de transição solar são fluxos de massa descendente em direção a s manchas solares. Este fena´meno geralmente existe acima da maioria das manchas solares. Nos espectros IRIS, os SDs são frequentemente observados como picos de emissão secunda¡ria fortemente desviados para o vermelho com uma velocidade de cerca de 100 km/s, e duram pelo menos várias horas.
Como esses SDs de longa duração se formam e quais mecanismos são responsa¡veis ​​por seu suprimento de massa substancial e esta¡vel, permaneceu incerto desde sua descoberta na década de 1980. Recentemente, o Dr. Li Leping dos Observatórios Astrona´micos Nacionais da Academia Chinesa de Ciências (NAOC) e seus colaboradores forneceram novas pistas para essas questões não resolvidas. Eles propuseram que os SDs se originam do resfriamento e condensação do plasma coronal quente em mergulhos magnanãticos facilitados pela reconexão magnanãtica .
Seu estudo foi publicado na Astronomy & Astrophysics em 15 de mara§o.
Empregando observações conjuntas de um telesca³pio solar chinaªs baseado em terra, o New Vacuum Solar Telescope (NVST) e vários satanãlites, incluindo SDO, STEREO e IRIS, os pesquisadores investigaram uma sanãrie de SDs da regia£o de transição no NOAA AR 12740 e suas atividades coronais associadas . "Na³s rastreamos claramente a formação de um evento SD quase constante pela primeira vez", disse o Dr. Chen Hechao da Universidade de Pequim, o primeiro autor do estudo.
Imagens ultravioletas extremas de dupla perspectiva (EUV) revelaram que esses SDs se originam do resfriamento e condensação do plasma coronal em mergulhos ao longo de um sistema de circuito fechado de grande escala que conecta a mancha solar e uma regia£o remota. Nos mergulhos, a chuva coronal repetida se forma e flui continuamente ao longo desses loops em direção a mancha solar, resultando em um evento SD da regia£o de transição.
"Estas observações conjuntas de dupla perspectiva de vários telesca³pios nos fornecem uma oportunidade muito valiosa para rastrear diretamente a origem coronal desses SDs", disse o professor Tian Hui da Universidade de Pequim, um dos autores correspondentes do estudo.
Com base em observações de imagem e extrapolações de campo magnanãtico, os pesquisadores propuseram um cena¡rio de condensação coronal facilitado por reconexão para a formação de SD. Nesse cena¡rio, os mergulhos se formam lentamente por meio da reconexão entre dois conjuntos de loops com polaridades opostas. O plasma coronal nos mergulhos esfria e condensa rapidamente atravanãs da instabilidade tanãrmica. Nesse processo, os materiais condensados ​​se acumulam como uma proeminaªncia transita³ria nos mergulhos e, assim, formam um reservata³rio de massa disponavel para alimentar um fluxo de chuva de longa duração.
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“Amedida que a chuva drena persistentemente para a mancha solar ao longo de diferentes trajeta³rias em estruturas semelhantes a funil, ou seja, plumas de manchas solares, o efeito de funil dessa geometria remodela ainda mais a chuva aglomerada na altura coronal em uma mais alongada e semelhante a um riacho ao atingir o atmosfera mais baixa", disse o Dr. Chen. "Isso leva aos SDs quase esta¡veis."
"Este trabalho mostra uma nova aplicação estendida de nosso cena¡rio anterior de condensação coronal facilitada por reconexão que foi inicialmente proposto para a formação de chuva coronal", disse o Dr. Li, o outro autor correspondente do estudo.
A drenagem da chuva coronal e seus SDs resultantes duram mais de duas horas, indicando um suprimento de massa substancial pela condensação coronal. No mergulho, a massa total de condensação e a taxa de condensação foram calculadas. Eles são realmente grandes o suficiente para sustentar esse evento SD de longa duração. "As SDs, portanto, desempenham um papel importante no ciclo de massa cromosfera-corona da atmosfera das manchas solares ", disse o Dr. Li.