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A BROADER CONTEXT FOR MONOTONICALLY MONOLITHIC SPACES
(SPRINGER, 2009)
This is a sequel of the work done on (strongly) monotonically monolithic spaces and their generalizations. We introduce the notion of monotonically kappa-monolithic space for any infinite cardinal kappa and present the ...
MAXIMAL PSEUDOCOMPACT AND MAXIMAL R-CLOSED SPACES
(UNIV HOUSTONHOUSTON, 2013-08-02)
In this paper a space X is pseudocompact if it is Tychonoff and every real-valued continuous function on X is bounded. We obtain conditions under which a Tychonoff space is maximal pseudocompact and study conditions under ...
On the extent of star countable spaces
(VERSITA, 2011)
For a topological property P, we say that a space X is star Pif for every open cover Uof the space X there exists Y aS, X such that St(Y,U) = X and Y has P. We consider star countable and star Lindelof spaces establishing, ...
A Fixed Point Theorem of Reich in G-Metric Spaces
(Universidad de La Frontera. Departamento de Matemática y EstadísticaUniversidade Federal de Pernambuco. Departamento de Matemática, 2010)
On the Semadeni derivative of Banach spaces C(K, X)
(Adam Skalski, 2022)
The Semadeni derivative of a Banach space X, denoted by S(X), is the
quotient of the space of all weak* sequentially continuous functionals in X** by the canon-
ical copy of X. In a remarkable 1960 paper, Z. Semadeni ...
ON LARGE l 1 -SUMS OF LIPSCHITZ-FREE SPACES AND APPLICATIONS
(Stephen Dilworth, 2023-03)
We prove that the Lipschitz-free space over a Banach space X of density κ, denoted by F (X), is linearly isomorphic to the l 1 -sum of κ copies of F (X) . This provides an extension of a previous result from Kaufmann in ...
The approximation property for spaces of holomorphic functions on infinite-dimensional spaces I
(Academic Press Inc Elsevier ScienceSan DiegoEUA, 2004)
On the epistemic status of absolute space: Kant's Directions in space read from the standpoint of his Critical period
(Universidade Federal de Minas GeraisBrasilFAF - DEPARTAMENTO DE FILOSOFIAUFMG, 2017)
Dually discrete spaces
(ELSEVIER SCIENCE BV, 2008)
A neighbourhood assignment in a space X is a family O = {O-x: x is an element of X} of open subsets of X such that X is an element of O-x for any x is an element of X. A set Y subset of X is a kernel of O if O(Y) = U{O-x: ...