Results 121 to 130 of about 1,198,947 (283)
Existence Theorems on Solvability of Constrained Inclusion Problems and Applications
Abstract and Applied Analysis, 2018 Let X be a real locally uniformly convex reflexive Banach space with locally uniformly convex dual space X⁎. Let T:X⊇D(T)→2X⁎ be a maximal monotone operator and C:X⊇D(C)→X⁎ be bounded and continuous with D(T)⊆D(C).
Teffera M. Asfaw
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Attractors of dynamical systems in locally compact spaces
Open Mathematics, 2019 In this article the properties of attractors of dynamical systems in locally compact metric space are discussed. Existing conditions of attractors and related results are obtained by the near isolating block which we present.
Li Gang, Gao Yuxia
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How to force a countably tight, initially ω_1-compact and non-compact space? [PDF]
Topology Appl. 69 (1996), no. 3, 227--250, 1995 Improving a result of M. Rabus we force a normal, locally compact, 0-dimensional,Frechet-Uryson, initially omega_1-compact and non-compact space X of size omega_2 having the following property: for every open (or closed) set A in X we have |A|
arxiv
The equivalence theorem for compositions of independent random elements on locally compact groups and homogeneous spaces [PDF]
, 1967 Alberto Ra�l Galmarino
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On the theory of potentials in locally compact spaces [PDF]
, 1960 Bent Fuglede
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The topology of convergence in distribution of masses on the real line [PDF]
Rendiconti di Matematica e delle Sue Applicazioni, 1996 We introduce the topology of convergence in distribution of masses on the real line and state its pseudometrizability, by introducing two equivalent pseudometrics (suitable modifications of the L´evy metric and Kingman-Taylor metric, both considered ...
B. GIROTTO, S. HOLZER
doaj
Topographic Gromov-Hausdorff quantum Hypertopology for Quantum Proper Metric Spaces
, 2014 We construct a topology on the class of pointed proper quantum metric spaces which generalizes the topology of the Gromov-Hausdorff distance on proper metric spaces, and the topology of the dual propinquity on Leibniz quantum compact metric spaces.
Latremoliere, Frederic
core
Supremum norm differentiability
International Journal of Mathematics and Mathematical Sciences, 1983 The points of Gateaux and Fréchet differentiability of the norm in C(T,E) are obtained, where T is a locally compact Hausdorff space and E is a real Banach space.
I. E. Leonard, K. F. Taylor
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Harmonic functions on locally compact groups of polynomial growth
, 2018 We extend a theorem by Kleiner, stating that on a group with polynomial growth, the space of harmonic functions of polynomial of at most $k$ is finite dimensional, to the settings of locally compact groups equipped with measures with non-compact support.
Perl, Idan
core
A dichotomy property for locally compact groups [PDF]
arXiv, 2017 We extend to metrizable locally compact groups Rosenthal's theorem describing those Banach spaces containing no copy of $l_1$. For that purpose, we transfer to general locally compact groups the notion of interpolation ($I_0$) set, which was defined by Hartman and Ryll-Nardzewsky [25] for locally compact abelian groups.
arxiv