Victor Kalvin

Expertise:

Geometric Analysis, Analysis on Non-compact and Singular Manifolds, Partial Differential Equations, Pseudo-differential Operators. These include Boundary Value Problems, Spectral Theory (for selfadjoint and non-selfadjoint operators), Scattering Theory, Theory of Analytic and Singular Perturbations, Spectral Determinants (zeta-regularizations for the determinant of the Laplace operator on non-compact singular manifolds and related decomposition/surgery formulas of Burghelea-Friedlander-Kappeler type), mathematical analysis of stability and convergence of related Numerical Methods.

Languages spoken:

English

Ph.D.: University of Jyväskylä, Finland 2004

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