## $$p$$-adic functional analysis. Proceedings of the 5th international conference in Poznań, Poland, June 1–5, 1998.(English)Zbl 0919.00056

Lecture Notes in Pure and Applied Mathematics. 207. New York, NY: Marcel Dekker. viii, 331 p. (1999).
The articles of this volume will be reviewed individually. The preceding conference (4, 1996) has been reviewed (see Zbl 0869.00037).
Indexed articles:
Aguayo, J.; De Grande-De Kimpe, N.; Navarro, S., Strict topologies and duals in spaces of functions, 1-10 [Zbl 0941.46043]
Araujo, J., Ultrametric weakly separating maps with closed range, 11-14 [Zbl 0944.47048]
Boussaf, K.; Hemdaoui, M., Analytic spectrum of an algebra of strictly analytic $$p$$-adic functions, 15-27 [Zbl 0947.46055]
Boutabaa, Abdelbaki; Escassut, Alain, An improvement of the $$p$$-adic Nevanlinna theory and application to meromorphic functions, 29-38 [Zbl 0937.30028]
Christol, G.; Mebkhout, Z.; Schikhof, W. H., An application of $$c$$-compactness., 39-44 [Zbl 1053.46055]
Diarra, Bertin, On the integrity of the dual algebra of some complete ultrametric Hopf algebras, 45-64 [Zbl 0943.46047]
Dragovich, Branko, On $$p$$-adic power series, 65-75 [Zbl 0938.11060]
Endo, Mikihiko, Hartogs-Stawski’s theorem in discrete valued fields, 77-96 [Zbl 0954.32017]
De Grande-De Kimpe, N.; Khrennikov, A.; van Hamme, L., The Fourier transform for $$p$$-adic tempered distributions, 97-112 [Zbl 0940.46048]
van Hamme, L., On the Mahler coefficients of the logarithmic derivative of the $$p$$-adic gamma function, 113-125 [Zbl 1018.11060]
Katsaras, A. K.; Benekas, V., $$p$$-adic (dF)-spaces, 127-147 [Zbl 0949.46040]
Kąkol, Jerzy; Gilsdorf, Thomas, On the weak basis theorems for $$p$$-adic locally convex spaces, 149-165 [Zbl 0949.46039]
Kochubei, Anatoly N., Fractional differentiation operator over an infinite extension of a local field, 167-178 [Zbl 1009.47018]
Kubzdela, A., Some remarks on duality of locally convex $$B_k$$-modules, 179-187 [Zbl 0938.46058]
Mainetti, Nicolas, Spectral properties of $$p$$-adic Banach algebras, 189-210 [Zbl 0943.46045]
Narici, Lawrence; Beckenstein, Edward, Surjective isometries of spaces of continuous functions, 211-223 [Zbl 0938.46057]
Natarajan, P. N., On the algebras $$(c,c)$$ and $$(\ell_\alpha,\ell_\alpha)$$ in non-archimedean fields, 225-231 [Zbl 0943.47059]
Ochsenius, H.; Schikhof, W. H., Banach spaces over fields with an infinite rank valuation, 233-293 [Zbl 0938.46056]
Perez-Garcia, C.; Schikhof, W. H., The $$p$$-adic Banach-Dieudonné theorem and semicompact inductive limits, 295-307 [Zbl 0943.46046]
de Smedt, Stany, Mahler’s and other bases for $$p$$-adic continuous functions, 309-322 [Zbl 0940.46049]
Verdoodt, Ann, Orthonormal bases for non-archimedean Banach spaces of continuous functions, 323-331 [Zbl 0940.46050]

### MSC:

 00B25 Proceedings of conferences of miscellaneous specific interest 46-06 Proceedings, conferences, collections, etc. pertaining to functional analysis 46S10 Functional analysis over fields other than $$\mathbb{R}$$ or $$\mathbb{C}$$ or the quaternions; non-Archimedean functional analysis 11S80 Other analytic theory (analogues of beta and gamma functions, $$p$$-adic integration, etc.)

Zbl 0869.00037