Mikhail Shubin (mathematician)

Mikhail Shubin (mathematician)
Mikhail A. Shubin
Born 1944
Russia
Residence America
Fields Differential Equations
Institutions

MIT Moscow State University

Northeastern University
Alma mater Moscow State University
Doctoral advisor Mark Vishik
Doctoral students

Vladimir Bezyaev

Tatiana Bogorodskaya,

Irina Bondareva ,

Stanislav Dubrovskiy,

Magomed Efendiev,

Alexander Efremov,

Dmitry Efremov,

Anatoly Gusev,

Vladimir Kiselyov,

Yurii Kordyukov,

Leonid Malozemov,

Goderdzi Meladze,

Ognjen Milatovic,

Igor Oleinik,

Joe Perez,

Sergey Smagin,

Andrei Volovoi
Known for Member of Russian Academy of Natural Sciences
Notable awards Matthews Distinguished University Professor, Northeastern University (from 2001)

The following article refers to the Russian mathematician Mikhail Shubin. The name may also refer to the Russian triathlete Mikhail Shubin (triathlete).

Mikhail Shubin is a distinguished professor at Northeastern University, a member of the Russian Academy of Sciences and an accomplished mathematician.

Work

Professor Shubin has written over 140 papers and books, supervised almost twenty doctoral theses and served on multiple committees.

He has published results in convolution equations, factorization of matrix functions and Wiener–Hopf equations, holomorphic families of subspaces of Banach spaces, Pseudo-differential operators, quantization and symbols, method of approximate spectral projection, essential self-adjointness and coincidence of minimal and maximal extensions, operators with almost periodic coefficients, random elliptic operators, transversally elliptic operators, pseudo-differential operators on Lie groups, pseudo-difference operators and their Green function, complete asymptotic expansion of spectral invariants, non-standard analysis and singular perturbations of ordinary differential equations, elliptic operators on manifolds of bounded geometry, non-linear equations, Lefschetz-type formulas, von Neumann algebras and topology of non-simply connected manifolds, idempotent analysis, The Riemann–Roch theorem for general elliptic operators, spectra of magnetic Schrödinger operators and geometric theory of lattice vibrations and specific heat.

See also

References


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