Nearly ring homomorphisms and nearly ring derivations on non-Archimedean Banach algebras.
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Displaying 1 – 17 of 17
Non Archimedean metric induced fuzzy uniform spaces.
Lowen, R., Srivastava, A.K., Wuyts, P. (1989)
International Journal of Mathematics and Mathematical Sciences
Non-archimedean Eberlein-Šmulian theory.
Kiyosawa, T., Schikhof, W.H. (1996)
International Journal of Mathematics and Mathematical Sciences
Non-archimedean -spaces.
De Grande-De Kimpe, N., Perez-Garcia, C. (1994)
Bulletin of the Belgian Mathematical Society - Simon Stevin
Non-archimedean induced representations of compact zerodimensional groups
Luc Duponcheel (1986)
Compositio Mathematica
Non-Archimedean K-spaces
Albert Kubzdela (2005)
Banach Center Publications
We study Banach spaces over a non-spherically complete non-Archimedean valued field K. We prove that a non-Archimedean Banach space over K which contains a linearly homeomorphic copy of (hence itself) is not a K-space. We discuss the three-space problem for a few properties of non-Archimedean Banach spaces.
Non-archimedean monotone functions
Wilhom H. Schikhof (1978/1979)
Groupe de travail d'analyse ultramétrique
Non-Archimedean Nachbin spaces
Costa Soares, Maria Zoraide M. (1980)
Portugaliae mathematica
Non-archimedean nuclearity
Nicole de Grande-de Kimpe (1981/1982)
Groupe de travail d'analyse ultramétrique
Non-Archimedean sequential spaces and the finest locally convex topology with the same compactoid sets.
Katsaras, A.K., Petalas, C., Vidalis, T. (1994)
Acta Mathematica Universitatis Comenianae. New Series
Non-Archimedean Umbral Calculus
Ann Verdoodt (1998)
Annales mathématiques Blaise Pascal
Non-archimedean (uniformly) continuous measures on homogeneous spaces
Luc Duponcheel (1984)
Compositio Mathematica
Non-Archimedean valued quasi-invariant descending at infinity measures.
Lüdkovsky, S.V. (2005)
International Journal of Mathematics and Mathematical Sciences
Non-Standard Analysis And Generalized Functions.
Steven M. Moore (1980)
Revista colombiana de matematicas
Normal bases for non-archimedean spaces of continuous functions.
Ann Verdoodt (1993)
Publicacions Matemàtiques
Normal bases for the space of continuous functions defined on a subset of Zp.
Ann Verdoodt (1994)
Publicacions Matemàtiques
Let K be a non-archimedean valued field which contains Qp and suppose that K is complete for the valuation |·|, which extends the p-adic valuation. Vq is the closure of the set {aqn|n = 0,1,2,...} where a and q are two units of Zp, q not a root of unity. C(Vq → K) is the Banach space of continuous functions from Vq to K, equipped with the supremum norm. Our aim is to find normal bases (rn(x)) for C(Vq → K), where rn(x) does not have to be a polynomial.
Normal bases of rings of continuous functions constructed with the (qₙ)-digit principle
S. Evrard (2008)
Acta Arithmetica
Currently displaying 1 – 17 of 17
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