Results 71 to 80 of about 287,361 (225)
Compressible Topological Vector Spaces
, 2022 Key words: Continuous compressed sensing, Locally convex spaces, Topological vector space, Hahn-Banach continuous extension theorem, Daniell-Kolmogorov extension theorem, Dual space, Double dual space, Weak-compact and weak-compact spaces, Optimum subspace, Infinite-dimensional vector ...
Robaei, Mohammadreza, Akl, Robert
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Nonsmooth analysis and optimization on partially ordered vector spaces
International Journal of Mathematics and Mathematical Sciences, 1992 Interval-Lipschitz mappings between topological vector spaces are defined and compared with other Lipschitz-type operators. A theory of generalized gradients is presented when both spaces are locally convex and the range space is an order complete vector
Thomas W. Reiland
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, 2018 This paper is devoted to the construction of differential geometric invariants for the classification of "Quaternionic" vector bundles. Provided that the base space is a smooth manifold of dimension two or three endowed with an involution that leaves ...
De Nittis, Giuseppe, Gomi, Kiyonori
core
International Journal of Mathematics and Mathematical Sciences, 1999 A tiling of a topological space X is a covering of X by sets (called tiles) which are the closures of their pairwise-disjoint interiors. Tilings of ℝ2 have received considerable attention (see [2] for a wealth of interesting examples and results as well ...
F. G. Arenas
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Volume and topological invariants of quantum many-body systems
Physical Review Research, 2020 Quantum many-body systems described by Lagrangian path integrals can realize many different topological phases of matter. One of the most important problems in condensed-matter physics is to extract topological invariants from the Lagrangian and to ...
Xiao-Gang Wen, Zhenghan Wang
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alpha-Topological Vector Spaces
Hacettepe Journal of Mathematics and Statistics, 2017 The notion of $\alpha$ - topological vector space is introduced and several properties are studied. A complete comparison between this class and the class of topological vector spaces is presented. In particular, $\alpha$ -topological vector spaces are shown to be independent from topological vector spaces. Finally, a sufficient condition for $\alpha$
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Motion planning algorithms, topological properties and affine approximation
Bulletin of Computational Applied Mathematics, 2015 The topological study of the so-called "motion planning algorithms" emerged in the 2003-2004 with the works of M. Farber. We focus here on the topological study of the set of these algorithms, when the configuration space is a normed vector space.
Younes Derfoufi, My Ismail Mamouni
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Pareto optimization in topological vector spaces
Journal of Mathematical Analysis and Applications, 2005 The principal aim of this paper is to show that in a general linear topological space, partially ordered by a (not necessarily pointed) pseudo-nuclear correct convex cone, every nonempty set satisfying certain mild assumptions possesses efficient points and, moreover, the domination property holds (i.e., every point in the set is dominated by some ...
Dun Zhao, George Isac, Jiang Zhu
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Topological properties and matrix transformations of certain ordered generalized sequence spaces
International Journal of Mathematics and Mathematical Sciences, 1995 In this note, we carry out investigations related to the mixed impact of ordering and topological structure of a locally convex solid Riesz space (X,τ) and a scalar valued sequence space λ, on the vector valued sequence space λ(X) which is formed and ...
Manjul Gupta, Kalika Kaushal
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