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Author:   N. De Grande-De Kimpe (Vrije Universiteit Brussel, Belgium) ,  Jerzy Kakol (Adam Mickiewicz University, Poznan, Poland) ,  C. Perez-Garcia ,  Earl Taft
Publisher:   Taylor & Francis Inc
Imprint:   CRC Press Inc
Volume:   207
Dimensions:   Width: 21.00cm , Height: 1.80cm , Length: 28.00cm
Weight:   0.589kg
ISBN:  

9780824782542

ISBN 10:   0824782542
Pages:   348
Publication Date:   07 July 1999
Audience:   College/higher education ,  Professional and scholarly ,  Postgraduate, Research & Scholarly ,  Professional & Vocational
Format:   Hardback
Publisher's Status:   Active
Availability:   In Print  
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Table of Contents

Strict topologies and duals in spaces of functions; ultrametric weakly separating maps with closed range; analytic spectrum of an algebra of strictly analytic p-adic functions; an improvement of the p-adic Nevanlinna theory and application to meromorphic functions; an application of C-compactness; on the integrity of the dual algebra of some complete ultrametric Hopf algebras; on p-adic power series; Hartogs-Stawski's theorem in discrete valued fields; the Fourier transform for p-adic tempered distributions; on the Mahler coefficients of the logarithmic derivative of the p-adic gamma function; p-adic (dF) spaces; on the weak basis theorems for p-adic locally convex spaces; fractional differentiation operator over an infinite extension of a local field; some remarks on duality of locally convex BK-modules; spectral properties of p-adic Banach algebras; surjective isometries of space of continuous functions; on the algebras (c,c) and (l-alpha, l-alpha) in nonarchimedean fields; Banach spaces over fields with an infinite rank valuation; the p-adic Banach-Dieudonne Theorem and semicompact inductive limits; Mahler's and other bases for p-adic continuous functions; orthonormal bases for nonarchimedean Banach spaces of continuous functions.

Reviews

. . .contains many new results and up-to-date information about current developments in the field. . .of interest to anyone actively working in p-acidic analysis. ---Mathematica Bohemica

. . .contains many new results and up-to-date information about current developments in the field. . .of interest to anyone actively working in p-acidic analysis. ---Mathematica Bohemica

""". . .contains many new results and up-to-date information about current developments in the field. . .of interest to anyone actively working in p-acidic analysis."" ---Mathematica Bohemica"

Author Information

N. De Grande-De Kimpe, Jerzy Kakol, C. Perez-Garcia

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