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Vladimir Maz’ya & David Natroshvili 
Recent Trends in Operator Theory and Partial Differential Equations 
The Roland Duduchava Anniversary Volume

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This volume is dedicated to the eminent Georgian mathematician Roland Duduchava on the occasion of his 70th birthday. It presents recent results on Toeplitz, Wiener-Hopf, and pseudodifferential operators, boundary value problems, operator theory, approximation theory, and reflects the broad spectrum of Roland Duduchava’s research. The book is addressed to a wide audience of pure and applied mathematicians.

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Table of Content

Roland Duduchava.- The Duduchava-Roch formula.- Convolution Type Operators with Symmetry in Bessel Potential Spaces.- On Symmetries of the Feinberg-Zee Random Hopping Matrix.- Inequalities of Babuška-Aziz and Friedrichs-Velte for differential forms.- High Frequency Oscillations of first Eigenmodes in Axisymmetric shells as the thickness tends to zero.- Kernels of Wiener-Hopf plus Hankel operators with matching generating functions.- Spline Galerkin methods for the double layer potential equations on contours with corners.- C*-algebras of Bergman Type Operators with Piecewise Continuous Coefficients over Bounded Polygonal Domains.- Solvability and Lyapunov stability of a two-component system of generalized Poisson-Nernst-Planck equations.- A local uniqueness result for a quasi-linear heat transmission problem in a periodic two-phase dilute composite.- The method of potential operators for anisotropic Helmholtz operators on domains with smooth unbounded boundaries.- Gabor Analysis for Schrödinger Equations and Propagation of Singularities.- Commutative algebras of Toeplitz operators on a Siegel domain associated with the nilpotent group of its biholomorphisms.

Language English ● Format PDF ● Pages 300 ● ISBN 9783319470795 ● File size 4.5 MB ● Editor Vladimir Maz’ya & David Natroshvili ● Publisher Springer International Publishing ● City Cham ● Country CH ● Published 2017 ● Downloadable 24 months ● Currency EUR ● ID 5074026 ● Copy protection Social DRM

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