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<<Asymptotic theory of elliptic boundary value problems in singularly perturbed domains>> 1

Maz'ya, Vladimir G.

Titolo-non-significativo eBook Birkhäuser <editore> 2000

Abstract

This two-volume work introduces a unified and general approach to the asymptotic analysis of elliptic boundary value problems in singularly perturbed domains. This first volume is devoted to domains whose boundary is smooth in the neighborhood of finitely many conical points. In particular, the theory encompasses the important case of domains with small holes. [...]
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Titolo non significativo
Description <<*Asymptotic theory of elliptic boundary value problems in singularly perturbed domains>> 1 / Vladimir Maz'ya, Serguei Nazarov, Boris Plamenevskij ; translated from the German by Georg Heinig and Christian Posthoff. - Basel : Springer : Birkhäuser, 2000. - 1 testo elettronico (xxiii, 435 p.)
ISBN E-Book 9783034884341
Series Operator theory: advances and applications , 111
Part of Asymptotic theory of elliptic boundary value problems in singularly perturbed domains , 1
Author
Maz'ya, Vladimir G.
Coauthor
Nazarov, Sergeĭ A.
Traduttore
Plamenevskij, Boris A.
Subjects 35-XX - Partial differential equations [MSC 2020]
35B25 - Singular perturbations in context of PDEs [MSC 2020]
35B40 - Asymptotic behavior of solutions to PDEs [MSC 2020]
35J25 - Boundary value problems for second-order elliptic equations [MSC 2020]
74Gxx - Equilibrium (steady-state) problems in solid mechanics [MSC 2020]
74Kxx - Thin bodies, structures [MSC 2020]
Parole chiave Boundary Value Problems
Differential Equations
Differential Operators
Distributions
Eigenvalue
Energy
Integrals
Laplace Operators
Operator
Partial Differential Equations
Perturbation
Perturbation Theory
Publication place Basel
Publisher Birkhäuser <editore>
Springer <editore>
Publication year 2000
Thesaurus 35-XX
35B25
35B40
35J25
74Gxx
74Kxx
Asymptotic behavior of solutions to PDEs [MSC 2020]
Boundary value problems for second-order elliptic equations [MSC 2020]
Equilibrium (steady-state) problems in solid mechanics [MSC 2020]
Partial differential equations [MSC 2020]
Singular perturbations in context of PDEs [MSC 2020]
Thin bodies, structures [MSC 2020]