二八杠规则-二八杠魔术麻将牌

Results related with complex structures on S^6

發(fā)布者:文明辦發(fā)布時間:2024-04-26瀏覽次數(shù):81

主講人:彥文嬌 北京師范大學教授


時間:2024年4月26日9:00


地點:騰訊會議 261 518 487


舉辦單位:數(shù)理學院


主講人介紹:彥文嬌,北京師范大學數(shù)學科學學院教授,博導。主要研究微分幾何,特別是等參理論的研究與應用。代表性成果包括完全解決了等參情形的丘成桐第一特征值猜想,給出Besse在經典專著《愛因斯坦流形》中挑戰(zhàn)性問題的系列單連通例子,給出陳省身猜想的任意維數(shù)的最新進展等。多篇論文發(fā)表在國際著名學術期刊 JDG, Adv. Math., JFA, IMRN等。2


內容介紹:It is a longstanding problem that whether there exists a complex structure on the 6-dimensional sphere? Many famous mathematicians have made efforts on this problem, such as Hopf, Wen-tsun Wu, Borel, Serre, LeBrun, Shiing-Shen Chern, Atiyah, etc. This talk consists of two parts. (i) Taking advantage of isoparametric theory, we construct complex structures on certain isoparametric hypersurfaces in the unit sphere. As a consequence, there is a closed 8-dimensional manifold N^8 such that there exists a complex structure on S^6×N^8. (ii) As a generalization of LeBrun's result, we prove that there is no orthogonal almost complex structure on the standard S^6 with the length of Nijenhuis tensor is smaller than a certain constant everywhere. This talk is based on joint works with Professor Zizhou Tang.

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