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ISBN10: 0817640975, ISBN13: 9780817640972, [publisher: Springer] Hardcover pp. 328 52:B&W 6.14 x 9.21in or 234 x 156mm (Royal 8vo) Case Laminate on White w/Gloss Lam [Hounslow, United Kingdom] [Publication Year: 1999]
Birkhäuser 2010 1999 ed. Cloth Very Good in No d/j as Published jacket Size: 8vo-over 7¾"-9¾" tall; Type: Book Small plain label inside cover. Secondhand P.O.D.
ISBN10: 0817640975, ISBN13: 9780817640972, [publisher: Birkhäuser Boston] Hardcover Druck auf Anfrage Neuware - Printed after ordering - The analysis of Euclidean space is well-developed. The classical Lie groups that act naturally on Euclidean space-the rotations, dilations, and trans lations-have both shaped and guided this development. In particular, the Fourier transform and the theory of translation invariant operators (convolution transforms) have played a central role in this analysis. Much modern work in analysis takes place on a domain in space. In this context the tools, perforce, must be different. No longer can we expect there to be symmetries. Correspondingly, there is no longer any natural way to apply the Fourier transform. Pseudodifferential operators and Fourier integral operators can playa role in solving some of the problems, but other problems require new, more geometric, ideas. At a more basic level, the analysis of a smoothly bounded domain in space requires a great deal of preliminary spadework. Tubular neighbor hoods, the second fundamental form, the notion of 'positive reach', and the implicit function theorem are just some of the tools that need to be invoked regularly to set up this analysis. The normal and tangent bundles become part of the language of classical analysis when that analysis is done on a domain. Many of the ideas in partial differential equations-such as Egorov's canonical transformation theorem-become rather ...
ISBN10: 0817640975, ISBN13: 9780817640972, [publisher: Birkhäuser Boston] Hardcover Druck auf Anfrage Neuware - Printed after ordering - The analysis of Euclidean space is well-developed. The classical Lie groups that act naturally on Euclidean space-the rotations, dilations, and trans lations-have both shaped and guided this development. In particular, the Fourier transform and the theory of translation invariant operators (convolution transforms) have played a central role in this analysis. Much modern work in analysis takes place on a domain in space. In this context the tools, perforce, must be different. No longer can we expect there to be symmetries. Correspondingly, there is no longer any natural way to apply the Fourier transform. Pseudodifferential operators and Fourier integral operators can playa role in solving some of the problems, but other problems require new, more geometric, ideas. At a more basic level, the analysis of a smoothly bounded domain in space requires a great deal of preliminary spadework. Tubular neighbor hoods, the second fundamental form, the notion of 'positive reach', and the implicit function theorem are just some of the tools that need to be invoked regularly to set up this analysis. The normal and tangent bundles become part of the language of classical analysis when that analysis is done on a domain. Many of the ideas in partial differential equations-such as Egorov's canonical transformation theorem-become rather ...
Hard Cover. New. New Book; Fast Shipping from UK; Not signed; Not First Edition; The The Geometry of Domains in Space. ISBN 0817640975 9780817640972 [GB]
Boston, MA Birkhauser 1999 1999 ed. Hard cover New. C. Sewn binding. Cloth over boards. 309 p. Contains: Unspecified. Birkhäuser Advanced Texts Basler Lehrbücher.
Hardback. New. Suitable for graduate students and mathematicians working in other areas, this book offers a comprehensive introduction to the field of geometric analysis. ISBN 0817640975 9780817640972 [GB]
Birkhäuser, Date: 1999-05-01. Hardcover. New. New. In shrink wrap. Looks like an interesting title! 1999. Birkhäuser ISBN 0817640975 9780817640972 [US]
ISBN10: 0817640975, ISBN13: 9780817640972, [publisher: Birkhäuser] Hardcover Book is in NEW condition. [Hawthorne, CA, U.S.A.] [Publication Year: 1999]
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