Results 221 to 230 of about 92,536 (264)

Best constants in subelliptic fractional Sobolev and Gagliardo-Nirenberg inequalities and ground states on stratified Lie groups. [PDF]

Calc Var Partial Differ Equ
Ghosh S, Kumar V, Ruzhansky M.
europepmc   +1 more source

Equivalence of Informations Characterizes Bregman Divergences. [PDF]

Entropy (Basel)
Chodrow PS.
europepmc   +1 more source

The work of Pierre Magal on differential equations, functional analysis and mathematical biology. [PDF]

J Math Biol
Demongeot J, Hillen T, Ruan S, Webb G.
europepmc   +1 more source

On a class of Banach spaces of analytic functions

, 1979
openaire   +1 more source

Products and factors of Banach function spaces [PDF]

Positivity, 2009
Given two Banach function spaces we study the pointwise product space E.F, especially for the case that the pointwise product of their unit balls is again convex. We then give conditions on when the pointwise product E . M(E, F)=F, where M(E,F) denotes the space of multiplication operators from E into F.
Anton R Schep
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Integration of Functions in a Banach Space

National Mathematics Magazine, 1945
Vereinfachung der Konstruktion des Birkhoffschen und eines Princeschen Integrals für Funktionen, deren Werte in einem Banachschen Raum liegen.
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Function Spaces and Banach Spaces

1965
The theory of integration developed in Chapter Three enables us to define certain spaces of functions that have remarkable properties and are of enormous importance in analysis as well as in its applications. We have already, in § 7, considered spaces whose points are functions. In §7, we considered only the uniform norm ∥ ∥ u [see (7.3)] to define the
Edwin Hewitt, Karl Stromberg
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Functional Inequalities in Banach Spaces and Fuzzy Banach Spaces

2016
This paper is a survey on the Hyers–Ulam stability of additive functional inequalities, quadratic functional inequalities, additive ρ-functional inequalities, and quadratic ρ-functional inequalities in Banach spaces and fuzzy Banach spaces. Its content is divided into the following sections: 1. Introduction and Preliminaries.
Choonkil Park, Jung Rye Lee, Themistocles M. Rassias   +2 more
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Banach Spaces of Continuous Functions

The Annals of Mathematics, 1948
If X is any topological space, let B(X) be the space of real bounded continuous functions on X, made into a Banach space by the usual norm II b I = supZExIb(x) 1. According to the Banach-Stone Theorem (see [2], [7], [3],),' if X is compact2 B(X) determines the topology of X, in the sense that if B(X1) is equivalent to B(X2) for compact Xi and X2 then ...
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