6533b852fe1ef96bd12aaa33
RESEARCH PRODUCT
Functional Calculus and Fredholm Criteria for Boundary Value Problems on Noncompact Manifolds
Elmar Schrohesubject
Discrete mathematicsPure mathematicsClass (set theory)Fredholm integral equationMathematics::Spectral TheoryType (model theory)Fredholm theoryManifoldFunctional calculusSobolev spacesymbols.namesakeMathematics::K-Theory and HomologysymbolsMathematics::Differential GeometryBoundary value problemMathematics::Symplectic GeometryMathematicsdescription
A Boutet de Monvel type calculus is developed for boundary value problems on (possibly) noncompact manifolds. It is based on a class of weighted symbols and Sobolev spaces. If the underlying manifold is compact, one recovers the standard calculus. The following is proven:
year | journal | country | edition | language |
---|---|---|---|---|
1992-01-01 |