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  1. Selected Works of Isadore Singer v Preface to the Selected Works In these three volumes we present the major mathematical work of Isadore Singer. We have divided the papers into three thematic volumes, which largely follow chronological order. Th ese pages convey Is’ adventurous spirit, constant innovation, and deep mathemati-cal insight. Is ...

  2. Isadore Manuel Singer (May 3, 1924 – February 11, 2021) was an American mathematician. He was an Institute Professor in the Department of Mathematics at the Massachusetts Institute of Technology and a Professor Emeritus of Mathematics at the University of California, Berkeley. [1] [2] [3]

  3. IsadoreM.Singer(1924–2021) InMemoriam Part1: ScientificWorks RobertBryant,JeffCheeger,andPhillipGriffiths Introduction This Memorial Collection, which will appear in two con-secutive issues of the Notices of the AMS, celebrates the lifeandworkofIsadoreS ...

  4. Isadore M. Singer was born in 1924 in Detroit and received his undergraduate degree from the University of Michigan in 1944. After obtaining his Ph.D. from the University of Chicago in 1950, he joined the faculty at the Massachusetts Institute of Technology (MIT). Singer has spent most of his professional life at MIT, where he is currently an ...

  5. 伊萨多·辛格(Isadore Singer,1924年5月3日—2021年2月11日),出生于美国密歇根州底特律,阿贝尔奖得主,美国国家科学院院士,美国艺术与科学院院士,生前是麻省理工学院荣休教授。伊萨多·辛格于1941年9月进入密歇根大学学习,主修物理;1944年1月获得理学学士学位;1944年至1947年在美国陆军信号 ...

  6. 2004: Isadore M. Singer Massachusetts Institute of Technology, USA "for their discovery and proof of the index theorem, bringing together topology, geometry and analysis, and their outstanding role in building new bridges between mathematics and theoretical physics."

  7. I’m particularly interested in geometric structures constrained by natural conditions, such as Riemannian manifolds whose curvature tensor satisfies some identity or that supports some additional geometric structure, such as a parallel differential form or other geometric structures that satisfy some partial integrability conditions and in constructing examples of such geometric structures ...