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Arithmetic algebraic geometry, geometry and integral geometry, representation theory. Arithmetic algebraic geometry: mixed motives, motivic Galois groups, motivic cohomology, special values of L-functions of algebraic varieties, regulators, polylogarithms and their generalizations, motivic fundamental groups, geometry of modular varieties, Feynman integrals. Geometry: higher Teichmuller theory and its quantization, quantum dilogarithm, quantum groups. D-module approach to integral geometry. Overview | Research | Grants/Awards | Teaching | Publications
I was educated at Moscow, participated at the seminars of Gelfand, Manin, Beilinson and others.
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ALEXANDER GONCHAROV, Ph. D 1987 (USSR) http://research.brown.edu/myresearch/Alexander_Goncharov On The Web: http://www.math.brown.edu/faculty/goncharov.html Collaborators at other institutions: Are you Alexander Goncharov? Click here to edit your research profile. |