p-adic Function Analysis

Table of Contents

"Distance from an Isometry to the Banach-Stone Maps, Jesus Araujo Pseudocompact and P-spaces in Non-Archimedean Functional Analysis, Jesús Araujo, P. Fernández-Ferreirós, and J. Martínez-Maurica Extension of Isometries with Values in Nonarchimedean Fields, José M. Bayod Weak c'-compactness in (Strongly) Polar Banach Spaces Over a Non-Archimedean, Densely Valued Field, Sabine Borrey C (E, F) as a Dual Space, N. De Grande-De Kimpe Non Integrally Closed Algebras H (D), A. Escassut and Bertin Diarra Continuous Operators Which Commute with Translations, on the Space of Continuous Functions on Zp, Lucien van Hamme Dyadic Frames for Intermittency. Perturbed Models, O. Iordache Non-archimedean -nuclear Spaces, A. K. Katsaras The Locally K-convex Spaces Cn (X), C* (X), Samuel Navarro The Hahn-Banach Extension Property in p-adic Analysis, C. Pérez-García Banach Algebra of p-adic Valued Almost Periodic Functions, G. Rangan and M. S. Saleemullah The Axiom of Choice in p-adic Functional Analysis, A. C. M. van Rooij The Equation y' = wy and the Meromorphic Products, Marie-Claude Sarmant and Alain Escassut The p-adic Krein-mulian Theorem, W. H. Schikhof Topological Fields and Nonarchimedean Analysis, Niel Shell Open Problems, A. C. M. van Rooij and W. H. Schikhof Appendix A: The Space l1 (K) is not Ultrametrizable, José M. Bayod Appendix B: Zero Sequences in p-adic Compactoids, W. H. Schikhof "