The Analysis of Linear Partial Differential Operators II: Differential Operators with Constant Coefficients

Sprache: Englisch

Verlag: Springer, 2004

3540225161 / 9783540225164

Serie: Buch 6 von 14 - Classics in Mathematics

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This volume is an expanded version of Chapters I, IV, V and VI of my 1963 book Linear partial differential operators. In addition there is an entirely new chapter on convolution equations, one on scattering theory, and one on methods from the theory of analytic functions of several complex variables. The latter is somewhat limited in scope though since it seems superfluous to duplicate the monographs by Eh- renpreis and by Palamodov on this subject. The reader is assumed to be familiar with distribution theory as presented in Volume I. Most topics discussed here have in fact been encountered in Volume I in special cases, which should provide the necessary motivation and background for a more systematic and pre- cise exposition. The main technical tool in this volume is the Fourier- Laplace transformation. More powerful methods for the study of operators with variable coefficients will be developed in Volume I. However, the constant coefficient theory has given the guidehnes for all that work. Although the field is no longer very active - perhaps because of its advanced state of development - and although it is pos- sible to pass directly from Volume I to Volume I, the material pre- sented here should not be neglected by the serious student who wants to gain a balanced perspective of the theory of linear partial differen- tial equations.

Bestandsnummer des Verkäufers CIN3540225161VG

Titel
The Analysis of Linear Partial Differential Operators II: Differential Operators with Constant Coefficients
Autor
Lars Hrmander
Verlag
Springer
Veröffentlichungsjahr
2004
Zustand
Very Good
Einband
Paperback
Sprache
Englisch
ISBN-10
3540225161
ISBN-13
9783540225164
Serie
Buch 6 von 14: Classics in Mathematics

World of Books Inc

Montgomery, IL, USA

Verkäufer/-in mit 2 Sternen

AbeBooks-Verkäufer/-in seit 23. März 2026

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