Dmitry Tamarkin is a mathematician (with some training in theoretical physics as well) at Northwestern University. His expertise includes deformation theory (with his famous proof of Kontsevich’s formality theorem), D-modules, homological algebra, symplectic geometry, microlocal analysis and various strong homotopy algebras ($A_\infty$, $L_\infty$, $G_\infty$…). His advisor was Boris Tsygan. See also noncommutative differential calculus and microlocal category.
list of arxiv articles
Dmitry Tamarkin, What do dg-categories form?, Compos. Math. 143 (2007), no. 5, 1335–1358.
Dmitry Tamarkin, Deformations of chiral algebras, Proceedings of the ICM, Beijing 2002, vol. 2, 105–118
D. Tamarkin, Boris Tsygan, The ring of differential operators on forms in noncommutative calculus, Graphs and patterns in mathematics and theoretical physics, Proc. Sympos. Pure Math. 73, Amer. Math. Soc. 2005, pp. 105–131 doi MR2131013
V. Dolgushev, D. Tamarkin, B. Tsygan, Noncommutative calculus and the Gauss-Manin connection, in: Higher structures in geometry and physics, 139–158, Progr. Math., 287, Birkhäuser/Springer, New York, 2011 , arXiv:0902.2202
Dmitry Tamarkin, Microlocal category for a closed symplectic manifold, talk at IAS youtube
Dmitry Tamarkin, Microlocal category, arXiv:1511.08961
Last revised on May 26, 2023 at 07:34:51. See the history of this page for a list of all contributions to it.