Harmonic Analysis Techniques for Second Order Elliptic Boundary Value Problems (Cbms Regional Conference Series in Mathematics) von Carlos E. Kenig: Very Good paperback (1994)

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Bestandsnummer des Verk�ufers D8S0-3-M-0821803093-4

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Bibliografische Details

Titel: Harmonic Analysis Techniques for Second Order Elliptic Boundary Value Problems (Cbms Regional Conference Series in Mathematics)
Verlag: American Mathematical Society
Ver�ffentlichungsdatum: 1994
Sprache: Englisch
ISBN-10: 0821803093
ISBN-13: 9780821803097
Bindung: paperback
Zustand: Very Good
Buchtyp: book

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Inhaltsangabe

In recent years, there has been a great deal of activity in the study of boundary value problems with minimal smoothness assumptions on the coefficients or on the boundary of the domain in question. These problems are of interest both because of their theoretical importance and the implications for applications, and they have turned out to have profound and fascinating connections with many areas of analysis. Techniques from harmonic analysis have proved to be extremely useful in these studies, both as concrete tools in establishing theorems and as models which suggest what kind of result might be true. Kenig describes these developments and connections for the study of classical boundary value problems on Lipschitz domains and for the corresponding problems for second order elliptic equations in divergence form. He also points out many interesting problems in this area which remain open.

Rese�a del editor

In recent years, there has been a great deal of activity in the study of boundary value problems with minimal smoothness assumptions on the coefficients or on the boundary of the domain in question. These problems are of interest both because of their theoretical importance and the implications for applications, and they have turned out to have profound and fascinating connections with many areas of analysis. Techniques from harmonic analysis have proved to be extremely useful in these studies, both as concrete tools in establishing theorems and as models which suggest what kind of result might be true. Kenig describes these developments and connections for the study of classical boundary value problems on Lipschitz domains and for the corresponding problems for second order elliptic equations in divergence form. He also points out many interesting problems in this area which remain open.

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