Results 11 to 20 of about 60,962 (264)
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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Dual spaces to Orlicz–Lorentz spaces [PDF]
Studia Mathematica, 2014 25 ...
Kamińska, Anna +2 more
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Dual spaces of weighted spaces [PDF]
Transactions of the American Mathematical Society, 1970 The topological duals of a large class of weighted spaces of continuous functions are characterized as spaces of Radon measures which can be factored into a product of a weight function and a bounded Radon measure. We next obtain a representation for a base for the equicontinuous subsets of these dual spaces and for the extremal points of the members ...
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Dual Transformations in Galilean Spaces
International Electronic Journal of Geometry, 2020 In this study, we define a dual transformation between $G^{n}$ and $G^{n}_{1}$. We examine the invariance of the plane where the shear motion is acting in Galilean and pseudo-Galilean spaces. We define a dual transformation between $\widehat{G^{n}}$ and $\widehat{G^{n}_{1}}$ as well. We provide applications in $G^{3}$ and $G^{3}_{1}$.
Gülsüm Yüca, Yusuf Yaylı
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The second dual spaces of the sets of Λ-strongly convergent and bounded sequences
International Journal of Mathematics and Mathematical Sciences, 2000 We give the second β-, γ-, and f-duals of the sets w0p(Λ), w∞p(Λ ...
A. M. Jarrah, E. Malkowsky
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On manimax theory in two Hilbert spaces
International Journal of Mathematics and Mathematical Sciences, 1996 In this paper, we investigated the minimax of the bifunction J:H1(Ω)xV2→RmxRn, such that J(v1,v2)=((12a(v1,v1)−L(v1)),v2) where a(.,.) is a finite symmetric bilinear bicontinuous, coercive form on H1(Ω) and L belongs to the dual of H1(Ω).
E. M. El-Kholy, Hanan Ali Abdou
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A Study of Spaces of Sequences in Fuzzy Normed Spaces
Mathematics, 2021 In this paper, spaces of sequences in fuzzy normed spaces are considered. These spaces are a new concept in fuzzy normed spaces. We develop fuzzy norms for spaces of sequences in fuzzy normed spaces. Especially, we study the representation of the dual of
Ju-Myung Kim, Keun-Young Lee
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Continuous $k$-Fusion Frames in Hilbert Spaces [PDF]
Sahand Communications in Mathematical Analysis, 2020 The study of the c$k$-fusions frames shows that the emphasis on the measure spaces introduces a new idea, although some similar properties with the discrete case are raised. Moreover, due to the nature of measure spaces, we have to use new techniques for
Vahid Sadri +3 more
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A Study of Approximation Properties in Felbin-Fuzzy Normed Spaces
Mathematics, 2020 In this paper, approximation properties in Felbin-fuzzy normed spaces are studied. These approximation properties have been recently introduced in Felbin-fuzzy normed spaces. We make topological tools to analyze such approximation properties.
Ju Myung Kim, Keun Young Lee
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