Topics In Mathematical Analysis
Will be published approx. on 19. June 2008
Book
Hardback
500 pages
978-981-281-105-9 (ISBN)
Description
This volume consists of a series of lecture notes on mathematical analysis. The contributors have been selected on the basis of both their outstanding scientific level and their clarity of exposition. Thus, the present collection is particularly suited to young researchers and graduate students. Through this volume, the editors intend to provide the reader with material otherwise difficult to find and written in a manner which is also accessible to nonexperts.
More details
Series
Language
English
Place of publication
Singapore
Singapore
Target group
College/higher education
Product notice
Laminated cover
Dimensions
Height: 229 mm
Width: 155 mm
Thickness: 26 mm
Weight
798 gr
ISBN-13
978-981-281-105-9 (9789812811059)
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
Complex Variables and Potential Theory: Integral Representations in Complex, Hypercomplex and Clifford Analysis (H Begehr); Nonlinear Potential Theory in Metric Spaces (O Martio); Differential Equations and Nonlinear Analysis: Geometric Evolution Problems (G Bellettini); Introduction to Bifurcation Theory (P Drabek); Nonlinear Eigenvalue Problems (P Lindqvist); Nonlinear Elliptic Equations with Critical and Supercritical Sobolev Exponents (D Passaseo); Discrete Spectrum Analysis of Elliptic Operators (G Rozenblum); Introduction to Continuous Semigroups (E Vesentini); Harmonic Analysis: Spectral Analysis of the Laplace Operator and Integral Geometry (M Agranovsky); Average Decay of the Fourier Transform and Applications to Harmonic Analysis and Geometric Measure Theory (A Losevich); Eigenfunctions of the Laplacian (C D Sogge); An Introduction to Harmonic Analysis: From the Basic Equations of the Physics to Singular and Oscillatory Integrals (F Soria); Spectral Theory of Differential and Integral Operators Related to Fractals and Metric Spaces (H Triebel).