This volume illuminates the depth and variety of analysis of partial differential equations. It begins with a survey on the use of semi-classical analysis and operator theory, before going on to present the perturbation theory for generators of Markov semigroups acting on Lp. The third section provides a self-contained introduction to continuous wavelet analysis, including its relations to function spaces and microlocal regularity. Finally, the text explores pseudo-differential analysis on singular configurations, with special emphasis on C-algebra techniques, Merlin operators, and analytical index formulas.
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This volume illuminates the depth and variety of analysis of partial differential equations. It begins with a survey on the use of semi-classical analysis and operator theory, before going on to present the perturbation theory for generators of Markov semigroups acting on Lp. The third section provides a self-contained introduction to continuous wavelet analysis, including its relations to function spaces and microlocal regularity. Finally, the text explores pseudo-differential analysis on singular configurations, with special emphasis on C-algebra techniques, Merlin operators, and analytical index formulas.
Editors' affiliations:
Michael Demuth, Professor, Technical University of Clausthal; Elmar Schrohe, Dr. habil., Max Planck Research Group for Partial Differential Equations and Complex Analysis, University of Potsdam; Bert-Wolfgang Schulze, Professor, University of Potsdam,
Max Planck Research Group for Partial Differential Equations and Complex Analysis; Johannes Sj?strand, Professor, Ecole Polytechnique, Palaiseau
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