Geometry, Analysis & Applications, Procs Of The Intl Conf
Will be published approx. on 23. May 2001
Book
Hardback
420 pages
978-981-02-4626-6 (ISBN)
Description
Geometrical concepts play a significant role in the analysis of physical systems. Apart from the intrinsic interest, the knowledge of differentiable manifolds has become useful - even mandatory - in an ever-increasing number of areas of mathematics and its applications. Many results/concepts in analysis find their most natural (generalized) setting in manifold theory. An interrelation of geometry and analysis can be found in this volume.The book presents original research, besides a few survey articles by eminent experts from all over the world on current trends of research in differential and algebraic geometry, classical and modern analysis including the theory of distributions (linear and nonlinear), partial differential equations and wavelets.
More details
Language
English
Place of publication
Singapore
Singapore
Target group
College/higher education
Professional and scholarly
Product notice
Laminated cover
Dimensions
Height: 229 mm
Width: 152 mm
Weight
18 gr
ISBN-13
978-981-02-4626-6 (9789810246266)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Person
Content
Part 1 Geometry and applications: equivariant characteristics classes in the Cartan model, R. Bott and L. Tu; spectrum and the fixed point sets of isometries III, H. Donnelly; quaternionic geometry and complex methods, H. Pedersen; spectral asymptotics for quasi-elliptic partial differential equations, L. Rodino and F. Nicola; intrinsic and extrinsic characterizations of contact metric manifolds, R. Sharma. Part 2 Analysis and applications: on the convolution structure of hermite transforms - a survey, H.-J. Glaeske; the Hilbert transform of periodic functions and distributions, J.N. Pandey; nonstandard theories of generalized functions, R.F. Hoskins; wavelets in a weighted Sobolev space, R.S. Pathak; lie algebraic approach to special functions, M.A. Pathan. (Part contents).