Functional Calculus of Pseudodifferential Boundary Problems

Name: Functional Calculus of Pseudodifferential Boundary Problems
Brand: Birkhauser Boston Inc
SKU: 9780817637385
Price: 40602 HUF
Availability: InStock

Szerző: Gerd Grubb

Nyelv:

Kötés: Kemény kötésű

Kiadó: Birkhauser Boston Inc

Elérhetőség: Beszállítói készleten alacsony példányszámban

Küldés 13-18 napon belül

40 602 Ft

Pseudodifferential methods are central to the study of partial differential equations, because they...

Információk a könyvről

Szerző

Gerd Grubb

Nyelv

Angol

Kötés

Könyv - Kemény kötésű

Kiadva

1996

oldal

526

EAN

9780817637385

ISBN

0817637389

Enbook ID

01399049

Kiadó

Birkhauser Boston Inc

Súly

2050

Méretek

155 x 235 x 30

Teljes leírás

Pseudodifferential methods are central to the study of partial differential equations, because they permit an "algebraization." A replacement of compositions of operators in n-space by simpler product rules for thier symbols. The main purpose of this book is to set up an operational calculus for operators defined from differential and pseudodifferential boundary values problems via a resolvent construction. A secondary purposed is to give a complete treatment of the properties of the calculus of pseudodifferential boundary problems with transmission, both the first version by Boutet de Monvel (brought completely up to date in this edition) and in version containing a parameter running in an unbounded set. And finally, the book presents some applications to evolution problems, index theory, fractional powers, spectral theory and singular perturbation theory.§In this second edition the author has extended the scope and applicability of the calculus wit original contributions and perspectives developed in the years since the first edition. A main improvement is the inclusion of globally estimated symbols, allowing a treatment of operators on noncompact manifolds. Many proofs have been replaced by new and simpler arguments, giving better results and clearer insights. The applications to specific problems have been adapted to use these improved and more concrete techniques. Interest continues to increase among geometers and operator theory specialists in the Boutet de Movel calculus and its various generalizations. Thus the book s improved proofs and modern points of view will be useful to research mathematicians and to graduate students studying partial differential equations and pseudodifferential operators.

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Functional Calculus of Pseudodifferential Boundary Problems

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