Microlocal Analysis And Complex Fourier Analysis
Will be published approx. on 5. December 2002
Book
Hardback
340 pages
978-981-238-161-3 (ISBN)
Description
This book is a collection of original papers on microlocal analysis, Fourier analysis in the complex domain, generalized functions and related topics. Most of the papers originate from the talks given at the conference "Prospects of Generalized Functions" (in November, 2001 at RIMS, Kyoto). Reflecting the fact that the papers, except M Morimoto's one, are dedicated to Mitsuo Morimoto, the subjects considered in this book are interdisciplinary, just as Morimoto's works are. The historical backgrounds of the subjects are also discussed in depth in some contributions. Thus, this book should be valuable not only to the specialists in the fields, but also to those who are interested in the history of modern mathematics such as distributions and hyperfunctions.
More details
Language
English
Place of publication
Singapore
Singapore
Target group
College/higher education
Professional and scholarly
Product notice
sewn/stitched
Cloth over boards
ISBN-13
978-981-238-161-3 (9789812381613)
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
Persons
Content
Vanishing of Stokes Curves (T Aoki et al.); Parabolic Equations with Singularity on the Boundary (C P Arceo et al.); Residues: Analysis or Algebra? (C A Berenstein); Heat Equation via Generalized Functions (S-Y Chung); Bergman Transformation for Analytic Functionals on Some Balls (K Fujita); On Infra-Red Singularities Associated with QC Photons (T Kawai & H P Stapp); Hyperfunctions and Kernel Method (D Kim); The Effect of New Stokes Curves in the Exact Steepest Descent Method (T Koike & Y Takei); Boehmians on the Sphere and Zonal Spherical Functions (M Morimoto); On a Generalization of the Laurent Expansion (Y Saburi); Domains of Convergence of Laplace Series (J Siciak); The Reproducing Kernels of the Space of Harmonic Polynomials in the Case of Real Rank 1 (R Wada & Y Agaoka); and other papers.