Overdetermined Systems Dissipative Singular Schrödinger Operator Index Theory Mitarbeit: Dudnikov, P.I.; Fedosov, B.V.; Pavlov, B.S.; Samborski, S.N.; Übersetzung: Constanda, C.; Herausgegeben von Shubin, M.A.
Overdetermined Systems Dissipative Singular Schrödinger Operator Index Theory Mitarbeit: Dudnikov, P.I.; Fedosov, B.V.; Pavlov, B.S.; Samborski, S.N.; Übersetzung: Constanda, C.; Herausgegeben von Shubin, M.A.
This volume of the EMS contains three articles, on linear overdetermined systems of partial differential equations, dissipative Schroedinger operators, and index theorems. Each article presents a comprehensive survey of its subject, discussing fundamental results such as the construction of compatibility operators and complexes for elliptic, parabolic and hyperbolic coercive problems, the method of functional models and the Atiyah-Singer index theorem and its generalisations. Both classical and recent results are explained in detail and illustrated by means of examples.
This volume of the EMS contains three articles, on linear overdetermined systems of partial differential equations, dissipative Schroedinger operators, and index theorems. Each article presents a comprehensive survey of its subject, discussing fundamental results such as the construction of compatibility operators and complexes for elliptic, parabolic and hyperbolic coercive problems, the method of functional models and the Atiyah-Singer index theorem and its generalisations. Both classical and recent results are explained in detail and illustrated by means of examples.
I. Linear Overdetermined Systems of Partial Differential Equations. Initial and Initial-Boundary Value Problems.- II. Spectral Analysis of a Dissipative Singular Schrödinger Operator in Terms of a Functional Model.- III. Index Theorems.- Author Index.
I. Linear Overdetermined Systems of Partial Differential Equations. Initial and Initial-Boundary Value Problems.- II. Spectral Analysis of a Dissipative Singular Schrödinger Operator in Terms of a Functional Model.- III. Index Theorems.- Author Index.
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