M.I. Garrido, J.A. Jaramillo, A Banach-Stone theorem for uniformly continuous functions, Monatsh. Math. 131 (2000) 189-192.A Banach-Stone theorem for uniformly continuous functions - Garrido, Jaramillo () Citation Context ...itrary points of the space. Finally, we need the following ...
Variations on the Banach-Stone Theorem - Universidad de :在巴拿赫Stone定理Universidad de变化 热度: 考研数学之线性代数讲义(考点知识点+概念定理总结) 热度: 线性代数公式定理总结 热度: 天津大学 硕士学位论文 关于Riesz代数上的Banach-Stone定理 姓名,*** ...
Banach–Stone theoremHyers–Ulam stability of isometriesLetXandYbe compact Hausdorff spaces and letF:C(X)→C(Y)\\documentclass[12pt]{minimal} \\usepackage{amsmath} \\usepackage{wasysym} \\usepackage{amsfonts} \\usepackage{amssymb} \\usepackage{amsbsy} \\usepackage{mathrsfs} \\usepackage{...
Greim, A note on the paper "Hermitian operators on C(X, E) and the Banach- Stone theorem" by R. Fleming and J. Jamison, Mathematische Zeitschrift 175 (1980), 299.R. J. Fleming and J. E. Jamison, Hermitian operators on C(X, E) and the Banach-Stone Theorem, Math. Z. 170 (...
摘要: M-structure and the Banach-Stone theorem. Post a Comment. CONTRIBUTORS: Author: Behrends,Ehrhard (b. 1946, d. ---. PUBLISHER: Springer-Verlag (Berlin and New York). SERIES TITLE: YEAR:1979. PUB TYPE: Book (ISBN 0387095330 ). VOLUME/EDITION关键词:Banach...
Banach–Stone theoremAmir–Cambern theoremIsomorphic Banach–Stone propertyC0(K,X) C0(K,X) spacesLet C0(K,X) denote the Banach space of all X-valued continuous functions defined on the locally compact Hausdorff space K which vanish at infinity, provided with the supremum norm. We prove that...
On the Banach-Stone theorem - Vesentini - 1995E. Vesentini, On the Banach-Stone theorem, Advances in Math. 112 (1995), 135-146.Vesentini, E.: On the Banach-Stone theorem, Adv. Math. 112, 135-146 (1995).E. VESENTINI, On the Banach-Stone Theorem. Advances in Math., 112, ...
Banach-Stone theoremAmir-Cambern theoremIsomorphic Banach-Stone propertyC-0(KX) spacesLet C-0(K, X) denote the Banach space of all X-valued continuous functions defined on the locally compact Hausdorff space K which vanish at infinity, provided with the supremum norm. We prove that if X ...
Banach-Stone theoremBanach spaces without copy of c(0)Let X be a Banach space and S be a locally compact Hausdorff space. By C-0 (S, X) we will stand the Banach space of all continuous X-valued functions on S endowed with the supremum norm....
We present a very simple proof of a theorem (in [1]) on support of a Riesz homomorphism. The Banach lattice of the continuous functions from a compact Hausdorff space K into a Banach lattice E is denoted by C(K, E). If E = R then we write C(K) instead of C{K, E). If / ...