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  1. I gave an overview of the papers of Gaiotto, Moore, and Neitzke at the IAS group meeting, Sept. 18, 2019. The talk is video-archived on the IAS website. My lecture notes are here. I gave a talk on work with Ahsan Khan on including twisted masses in the categorified wall-crossing story here.

  2. Gregory W. Moore is an American theoretical physicist who specializes in mathematical physics and string theory. Moore is a professor in the Physics and Astronomy Department of Rutgers University and a member of the University's High Energy Theory group.

  3. Gregory Moore is a theoretical physicist who specializes in mathematical physics and string theory. He is a professor at Rutgers University, a fellow of the American Mathematical Society, and a recipient of the 2014 Heineman Prize and the 2015 Dirac Medal.

  4. a work in progress and are continually being updated. Thank you - Gregory Moore. 1.1 Equivalence Relations A very elementary, but very basic idea that we will use repeatedly is that of an equivalence relation. A good reference for this elementary material is I.N. Herstein, Topics in Algebra, sec. 1.1. De nition 1.1.1 . Let Xbe any set.

  5. Gregory Moore is a Distinguished Visiting Professor of Physical Mathematics at IAS, with expertise in quantum field theory and string theory. He has been affiliated with IAS since 1986 and has held various positions, including Member and Visitor.

  6. Professor Gregory Moore. This is a course on group theory primarily intended for physics graduate students intending to specialize in condensed matter or particle theory. It will also have much material of interest to mathematics students with some interest in mathematical physics.

  7. 7 de may. de 2020 · Gregory Moore, a Board of Governors Professor at Rutgers University–New Brunswick, is a renowned mathematical physicist who works on string theory and supersymmetry. He has won several awards and prizes for his research and has been elected to the National Academy of Sciences, a prestigious institution established in 1863.