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  1. Alan Weinstein. For the American historian, educator, and federal official, see Allen Weinstein. Alan David Weinstein (born 17 June 1943) is a professor of mathematics at the University of California, Berkeley, working in the field of differential geometry, and especially in Poisson geometry .

  2. Alan Weinstein's Home Page. Professor of the Graduate School. . Phone: 510-642-6550 FAX: 510-642-8204 Email: Post: Department of Mathematics, University of California, Berkeley, CA , 94720-3840 USA. Office: 825 Evans Hall. Photo by Margo Weinstein. Seminars.

  3. Alan J. Weinstein. Professor of Physics The LIGO Project Division of Physics, Mathematics and Astronomy California Institute of Technology. phone: (626) 395-2166. Office: 354A West Bridge Laboratory. Address: 100-36 Caltech, Pasadena CA, 91125. E-Mail: ajw@caltech.edu. My RESEARCH in gravitational waves. LIGO Laboratory Home page.

  4. Alan D. Weinstein. Job title: Professor Emeritus, Professor of the Graduate School. Research area: Geometry/Topology. Mathematical Analysis. Applied Mathematics. Bio: Year Appointed: 1969. Retired: 2009. Selected Publications: Weinstein, A., Categories of (co)isotropic linear relations, preprint arXiv 1503.06240, to appear in J. Symplectic Geom.

  5. taught by Alan Weinstein at the University of California, Berkeley, in the fall semester of 1992 and again at the Centre Emile Borel (Institut Henri Poincar´e) in the spring semester of 1994. The only prerequisite for the course (and for these notes) was a knowledge of

  6. Alan Weinstein. University of California, Berkeley, Mathematics, Emeritus. Follow. Research Interests: Mathematics. Papers. Geometry of the transport equation in multicomponent WKB approximations. by Alan Weinstein and Claudio Emmrich. Publisher: Springer Nature. Publication Date: 1996. Publication Name: Communications in Mathematical Physics.

  7. 4 de feb. de 1996 · Groupoids: unifying internal and external symmetry. Alan Weinstein. The aim of this paper is to explain, mostly through examples, what groupoids are and how they describe symmetry. We will begin with elementary examples, with discrete symmetry, and end with examples in the differentiable setting which involve Lie groupoids and their ...

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