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Partial Differential Equations VI - Elliptic and Parabolic Operators (Hardcover, 1994 ed.)
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Partial Differential Equations VI - Elliptic and Parabolic Operators (Hardcover, 1994 ed.)
Series: Encyclopaedia of Mathematical Sciences, 63
Expected to ship within 10 - 15 working days
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0. 1. The Scope of the Paper. This article is mainly devoted to the
oper ators indicated in the title. More specifically, we consider
elliptic differential and pseudodifferential operators with
infinitely smooth symbols on infinitely smooth closed manifolds, i.
e. compact manifolds without boundary. We also touch upon some
variants of the theory of elliptic operators in Rn. A separate
article (Agranovich 1993) will be devoted to elliptic boundary
problems for elliptic partial differential equations and systems.
We now list the main topics discussed in the article. First of all,
we ex pound theorems on Fredholm property of elliptic operators, on
smoothness of solutions of elliptic equations, and, in the case of
ellipticity with a parame ter, on their unique solvability. A
parametrix for an elliptic operator A (and A-). . J) is constructed
by means of the calculus of pseudodifferential also for operators
in Rn, which is first outlined in a simple case with uniform in x
estimates of the symbols. As functional spaces we mainly use
Sobolev - 2 spaces. We consider functions of elliptic operators and
in more detail some simple functions and the properties of their
kernels. This forms a foundation to discuss spectral properties of
elliptic operators which we try to do in maxi mal generality, i.
e., in general, without assuming selfadjointness. This requires
presenting some notions and theorems of the theory of
nonselfadjoint linear operators in abstract Hilbert space."
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