P-adic function analysis. (2020)
- Record Type:
- Book
- Title:
- P-adic function analysis. (2020)
- Main Title:
- P-adic function analysis
- Further Information:
- Note: Edited by José Bayod, N. De Grande-De Kimpe, J. Martínez-Maurica.
- Authors:
- Bayod, Jose M
- Editors:
- Bayod, José Manuel
De Grande-De Kimpe, N
Martínez-Maurica, J, 1952- - Contents:
- Preface -- Contributors -- Distance from an isometry to the Banach-Stone maps /by Jesus Araujo -- Pseudocompact and P-spaces in non-archimedean functional analysis /by Jesus Araujo, P. Fernandez-Ferreiros and J. Mart{nez-Maurica -- Extension of isometries with values in nonarchimedean fields /by Jose M. Bayod -- Weak c'-compactness in (strongly) polar Banach spaces over a nonarchimedean, densely valued field /by Sabine Borrey -- C(E, F) as a dual space /by N. De Grande-De Kimpe -- Non integrally closed algebras H(D) /by A. Escassut and Bertin Diarra -- Continuous operators which commute with translations, on the space of continuous functions on ZP /by Lucien van Hamme -- Dyadic frames for intermittency. Perturbed models /by O. lord.ache -- Non-archimedean A-nuclear spaces /by A.K. Katsaras -- The locally K-convex spaces cn (X), C00 (X) /by Samuel Navarro -- The Hahn-Banach extension property in p-adic analysis /by C. Perez-Garcia -- Banach algebra of p-adic valued almost periodic functions /by G. Rangan and M.S. Saleemullah -- The axiom of choice in p-adic functional analysis /by A.C.M. van Rooij -- The equation y' = wy and the meromorphic products /by Marie-Claude Sarmant and Alain Escassut -- The p-adic Krein-Smulian theorem /by W.H. Schikhof -- Topological fields and nonarchimedean analysis, /by Nie.I Shell -- Open problems, /by A.C.M. van Rooij and W.H. Schikhof -- APPENDIX A: T he space i1 (K) is not ultrametrizable, /by Jose M. Bayod -- APPENDIX B: Zero sequences inPreface -- Contributors -- Distance from an isometry to the Banach-Stone maps /by Jesus Araujo -- Pseudocompact and P-spaces in non-archimedean functional analysis /by Jesus Araujo, P. Fernandez-Ferreiros and J. Mart{nez-Maurica -- Extension of isometries with values in nonarchimedean fields /by Jose M. Bayod -- Weak c'-compactness in (strongly) polar Banach spaces over a nonarchimedean, densely valued field /by Sabine Borrey -- C(E, F) as a dual space /by N. De Grande-De Kimpe -- Non integrally closed algebras H(D) /by A. Escassut and Bertin Diarra -- Continuous operators which commute with translations, on the space of continuous functions on ZP /by Lucien van Hamme -- Dyadic frames for intermittency. Perturbed models /by O. lord.ache -- Non-archimedean A-nuclear spaces /by A.K. Katsaras -- The locally K-convex spaces cn (X), C00 (X) /by Samuel Navarro -- The Hahn-Banach extension property in p-adic analysis /by C. Perez-Garcia -- Banach algebra of p-adic valued almost periodic functions /by G. Rangan and M.S. Saleemullah -- The axiom of choice in p-adic functional analysis /by A.C.M. van Rooij -- The equation y' = wy and the meromorphic products /by Marie-Claude Sarmant and Alain Escassut -- The p-adic Krein-Smulian theorem /by W.H. Schikhof -- Topological fields and nonarchimedean analysis, /by Nie.I Shell -- Open problems, /by A.C.M. van Rooij and W.H. Schikhof -- APPENDIX A: T he space i1 (K) is not ultrametrizable, /by Jose M. Bayod -- APPENDIX B: Zero sequences in p-adic compactoids, /by W.H. Schikhof. … (more)
- Edition:
- 1st
- Publisher Details:
- Boca Raton : CRC Press
- Publication Date:
- 2020
- Extent:
- 1 online resource
- Subjects:
- 512.74
p-adic analysis - Languages:
- English
- ISBNs:
- 9781000154160
- Related ISBNs:
- 9781000111071
9781003072614 - Notes:
- Note: Description based on CIP data; resource not viewed.
- Access Rights:
- Legal Deposit; Only available on premises controlled by the deposit library and to one user at any one time; The Legal Deposit Libraries (Non-Print Works) Regulations (UK).
- Access Usage:
- Restricted: Printing from this resource is governed by The Legal Deposit Libraries (Non-Print Works) Regulations (UK) and UK copyright law currently in force.
- View Content:
- Available online (eLD content is only available in our Reading Rooms) ↗
- Physical Locations:
- British Library HMNTS - ELD.DS.583048
- Ingest File:
- 04_039.xml