A strong law of large numbers for independent compactly uniformly integrable random sets [PDF]
PurposeThe aim of this work is to prove a strong law of large numbers for a sequence of independent compactly uniformly integrable random sets with values in the family of convex closed subsets of a separable Banach space E, again without requiring any ...
Mohammed El Allali +2 more
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On the asymptotic behavior of iterates of nonexpansive mappings in uniformly convex Banach spaces [PDF]
Kazuo Kobayasi
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Existence and decay of solutions of some nonlinear parabolic variational inequalities
This paper discusses the existence and decay of solutions u(t) of the variational inequality of parabolic type: ≧0for ∀v∈Lp([0,∞);V)(p≧2) with v(t)∈K a.e.
Mitsuhiro Nakao, Takashi Narazaki
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A uniformly convex Banach space with a Schauder basis which is subsymmetric but not symmetric [PDF]
L.R. Pujara
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The alternating algorithm in a uniformly convex and uniformly smooth Banach space
Abstract Let X be a uniformly convex and uniformly smooth Banach space. Assume that the M i , i = 1 , … , r , are closed linear subspaces of X, P M i is the best approximation operator to the linear subspace M i , and M : = M 1 + ⋯ + M r .
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For a countable family of strictly pseudo-contractions, a strong convergence of viscosity iteration is shown in order to find a common fixed point of in either a p-uniformly convex Banach space which admits a weakly continuous duality mapping or a p-
Wangkeeree Rabian, Kamraksa Uthai
doaj
The general class of Wasserstein Sobolev spaces: density of cylinder functions, reflexivity, uniform convexity and Clarkson's inequalities. [PDF]
Sodini GE.
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A random fixed point theorem for multivalued nonexpansive operators in uniformly convex Banach spaces [PDF]
Hong Kun Xu
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Generating an evolution system in a class of uniformly convex Banach spaces
AbstractLet E be a Banach space such that both E and its dual space are uniformly convex. In this paper we consider the problem of existence of solutions to the system u′(t) ϵ A(t) u(t) where A(t) is a dissipative subset of E × E for each t in [a, b].
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Denseness of Numerical Radius Attaining Holomorphic Functions
We study the density of numerical radius attaining holomorphic functions on certain Banach spaces using the Lindenstrauss method. In particular, it is shown that if a complex Banach space X is locally uniformly convex, then the set of all numerical ...
Han Ju Lee
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