Results 1 to 10 of about 70,314 (307)
Mathematics, 2019 The purpose of this paper is to characterize the pre-dual of the spaces introduced by I. Fofana on the basis of Wiener amalgam spaces. These spaces have a specific dilation behaviour similar to the spaces L α ( R d ) .
Hans G. Feichtinger, Justin Feuto
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Dual spaces of local Morrey-type spaces [PDF]
Czechoslovak Mathematical Journal, 2011 Let \(\omega \) be a weight function on \((0,\infty )\). The local Morrey-type spaces \(LM_{p,\theta ,\omega }\) with the norm \(\| \omega (r)\| f\| _{L_p(B(0,r))}\| _{L_{\theta }(0,\infty )}\) are considered.
Amiran Gogatishvili +2 more
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Dual and generalized dual cones in Banach spaces
Optimization LettersAbstract This paper proposes and analyzes the notion of dual cones associated with the metric projection and generalized projection in Banach spaces. We show that the dual cones, related to the metric projection and generalized metric projection, lose many important properties in transitioning from Hilbert spaces to Banach spaces.
Dezhou Kong, Jinlu Li, Khan Akhtar A
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Almost and Strongly Almost B(r ̃,s ̃,t ̃,u ̃)- Summable Double Sequences
Eurasian Journal of Science and Engineering, 2021 In this paper, we define some new almost and strongly almost convergent double sequence spaces B ̃(C_f), B ̃(C_f0), B ̃[C_f] and B ̃[C_f0] derived by the domain of four-dimensional sequential band matrix B(r ̃,s ̃,t ̃,u ̃) in the spaces C_f, C_f0 , [C_f]
Orhan Tuğ
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On locally Hilbert spaces [PDF]
Opuscula Mathematica, 2016 This is an investigation of some basic properties of strictly inductive limits of Hilbert spaces, called locally Hilbert spaces, with respect to their topological properties, the geometry of their subspaces, linear functionals and dual spaces.
Aurelian Gheondea
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ON THE BASIC STRUCTURES OF DUAL SPACE [PDF]
Facta Universitatis, Series: Mathematics and Informatics, 2020 Topology studies the properties of spaces that are invariant under any con-tinuous deformation. Topology is needed to examine the properties of the space. Funda-mentally, the most basic structure required to do math in the space is topology. There exists little information on the expression of the basis and topology on dual space. The main point of the
Aktas, Busra +2 more
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NEW APPROACHES ON DUAL SPACE [PDF]
Facta Universitatis, Series: Mathematics and Informatics, 2020 In this paper, we give how to define the basic concepts of differential geometry on Dual space. For this, dual tangent vectors that have p as dual point of application are defined. Then, the dual analytic functions defined by Dimentberg are examined in detail, and by using the derivative of the these functions, dual directional derivatives and dual ...
Durmaz, Olgun +2 more
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On the Domain of the Four-Dimensional Sequential Band Matrix in Some Double Sequence Spaces
Mathematics, 2020 Let E represent any of the spaces M u , C ϑ ( ϑ = { b , b p , r } ) , and L q ( 0
Orhan Tuğ +2 more
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Dual spaces to Orlicz–Lorentz spaces [PDF]
Studia Mathematica, 2014 25 ...
Kamińska, Anna +2 more
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The dual of the space of bounded operators on a Banach space
Concrete Operators, 2021 Given Banach spaces X and Y, we ask about the dual space of the (X, Y). This paper surveys results on tensor products of Banach spaces with the main objective of describing the dual of spaces of bounded operators. In several cases and under a variety of
Botelho Fernanda, Fleming Richard J.
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