Results 1 to 10 of about 103 (101)
Convergence theorem of Pettis integrable multivalued pramart [PDF]
Arab Journal of Mathematical Sciences, 2023 Purpose – In this work, the authors are interested in the notion of vector valued and set valued Pettis integrable pramarts. The notion of pramart is more general than that of martingale.
M'Hamed El-Louh +2 more
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Informasi, 2023 Technological developments provide benefits for the society in receiving information and entertainment. This has resulted many innovations made by the communication media industry players, one of which is NET. TV by conducting media convergence.
Estavita Chantik Pembayun +1 more
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Axioms, 2022 The asymptotic behavior of resolvents of a proper convex lower semicontinuous function is studied in the various settings of spaces. In this paper, we consider the asymptotic behavior of the resolvents of a sequence of functions defined in a complete ...
Yasunori Kimura, Keisuke Shindo
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Mosco convergence and reflexivity [PDF]
Proceedings of the American Mathematical Society, 1990 In this note we aim to show conclusively that Mosco convergence of convex sets and functions and the associated Mosco topology τ M {\tau _M} are useful notions only in the reflexive setting. Specifically, we prove that each of the following conditions is necessary and sufficient for a Banach space
Beer, Gerald, Borwein, Jonathan M.
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Mosco convergence and the Kadec property [PDF]
Proceedings of the American Mathematical Society, 1989 We study the relationship between Wijsman convergence and Mosco convergence for sequences of convex sets. Our central result is that Mosco convergence and Wijsman convergence coincide for sequences of convex sets if and only if the underlying space is reflexive with the dual norm having the Kadec property.
Borwein, Jonathan M., Fitzpatrick, Simon
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Asymptotics for Time-Fractional Venttsel’ Problems in Fractal Domains
Fractal and Fractional, 2023 In this study, we consider fractional-in-time Venttsel’ problems in fractal domains of the Koch type. Well-posedness and regularity results are given. In view of numerical approximation, we consider the associated approximating pre-fractal problems.
Raffaela Capitanelli +2 more
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Fixed Point Theory and Applications, 2010 Motivated by the method of Xu (2006) and Matsushita and Takahashi (2008), we characterize the set of all common fixed points of a family of nonexpansive mappings by the notion of Mosco convergence and prove strong convergence theorems for nonexpansive ...
Nakajo Kazuhide, Kimura Yasunori
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Mosco convergence of nonlocal to local quadratic forms [PDF]
Nonlinear Analysis, 2020 We study sequences of nonlocal quadratic forms and function spaces that are related to Markov jump processes in bounded domains with a Lipschitz boundary. Our aim is to show the convergence of these forms to local quadratic forms of gradient type. Under suitable conditions we establish the convergence in the sense of Mosco. Our framework allows bounded
Foghem Gounoue, Guy Fabrice +2 more
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Mathematics, 2023 In this work, we used reflexive Banach spaces to study the differential variational—hemivariational inequality problems with constraints. We established a sequence of perturbed differential variational–hemivariational inequality problems with perturbed ...
Shih-Sen Chang +4 more
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Periodic homogenization for convex functionals using Mosco convergence [PDF]
Ricerche di Matematica, 2008 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Damlamian, Alain +2 more
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