Michael Goldstein

 
Michael Goldstein

Professor
Mathematics
IC
488
416.208.4746

Biography: 

My research concerns with analytical methods in few domains of mathematics. I have been working on divisors and quasi-conformal maps on Riemann surfaces, ergodic theorems for sums of operators, distribution of eigenvalues of quantum statistical mechanics Hamiltonians, Anderson localization for quasi-periodic and random potentials. Currently I am working on applications of Anderson localization to integrable non-linear partial differential differential equations.

Research Interests: 

Spectral theory of Schroedinger operators and localization

Awards and Grants: 

  • Guggenheim Fellowship, 2007

Education: 

M.Sc.(Tashkent), Ph.D.(Tashkent)