p-adic Functional Analysis
1st Edition
Published on 25. November 2020
416 pages
978-1-000-11006-7 (ISBN)
Description
"Contains research articles by nearly 40 leading mathematicians from North and South America, Europe, Africa, and Asia, presented at the Fourth International Conference on p-adic Functional Analysis held recently in Nijmegen, The Netherlands. Includes numerous new open problems documented with extensive comments and references."
More details
Series
Edition
1. Auflage
Language
English
Place of publication
London
United Kingdom
Publishing group
Taylor & Francis Ltd
Target group
Professional and scholarly
College/higher education
ISBN-13
978-1-000-11006-7 (9781000110067)
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
Other editions
Additional editions
W.H. Schikhof | C. Perez-Garcia | Jerzy Kakol
p-adic Functional Analysis
Proceedings of the Fourth International Conference
Book
06/1997
1st Edition
CRC Press
€262.80
Shipment within 15-20 days
Persons
W.H. Schikhof (Author) , C. Perez-Garcia (Author) , Jerzy Kakol (Author)
Content
Strict locally convex topologies on BC(X,K); zero-dimensional pseudocompact and ultraparacompact spaces; isometries in spaces of non-Archimedean continuous functions; isometrics between valued fields; closed homomorphisms of algebras of analytic elements; on some p-adic functional equations; complete ultrametic Hopf algebras which are free Banach spaces; p-adic characters on the restricted power series; on some p-adic series with factorials; non-Archimedean harmonic analysis on topological semigroups, II; analytic properties of functions represented by p-adic integration; characterial functions; nonlinear differential equations over the field of the complex p-adic numbers; on some non-Archimedean closed graph theorems; p-adic locally convex inductive limits; some conjectures concerning partial sums of generalized hypergeometric series; on non-Archimedean weighted spaces of continuous functions; an algebra of self-adjoint operators on a non-Archimedean orthomodular space. (Part contents).
