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Thirteen papers on functional analysis and partial differential equations

Title
Thirteen papers on functional analysis and partial differential equations / [electronic resource] by M. S. Brodskiĭ [and others].
ISBN
9781470432584 (online)
Publication
Providence, Rhode Island : American Mathematical Society, 1965.
Physical Description
1 online resource (iv, 299 pages).
Local Notes
Access is available to the Yale community.
Notes
"Published uner Grant NSF-GN232 from the National Science Foundation"--Title page verso.
Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012
Translated from Russian.
Description based on print version record.
Access and use
Access restricted by licensing agreement.
Variant and related titles
13 papers on functional analysis and partial differential equations
Functional analysis and partial differential equations
American mathematical society.
American Mathematical Society Translations: Series 2.
Format
Books / Online
Language
English
Added to Catalog
February 11, 2020
Series
American Mathematical Society translations ; ser. 2, v. 47.
American Mathematical Society Translations: Series 2, v. 47
Bibliography
Includes bibliographical references.
Contents
Integration and differentiation of functions of Hermitian operators and applications to the theory of perturbations Reduction of nonselfadjoint operators to diagonal form Theorems on the completeness of the system of characteristic and adjoined elements of operators having a discrete spectrum Nonselfadjoint operators with a trace Simplicity of isometric operators and their extensions On triangular representations of completely continuous operators with a one-point spectrum Boundedness of $J$-isometric operators Differentiation of non-hermitian matrix functions depending on a parameter On operators with a separable spectrum Discontinuities of the Green's function of a mixed problem for the wave equation The principle of limiting absorption The Boltzmann equation in the kinetic theory of gases Boundary problems for linear and quasilinear parabolic equations
Citation

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