Results 11 to 20 of about 3,250,694 (359)
Weak and weak*I^K-convergence in normed spaces
Ratio Mathematica, 2023 The main object of this paper is to study the concept of weak $I^K$-convergence, a generalization of weak $I^*$-convergence of sequences in a normed space, introducing the idea of weak* $I^K$-convergence of sequences of functionals where $I,K$ are two ...
Mahendranath Paul, Amar Kumar Banerjee
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Weak convergence for variational inequalities with inertial-type method [PDF]
Applicable Analysis, 2020 Weak convergence of inertial iterative method for solving variational inequalities is the focus of this paper. The cost function is assumed to be non-Lipschitz and monotone.
Y. Shehu, O. Iyiola
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Convergence of Weak*-Scalarly Integrable Functions
Axioms, 2020 Let (Ω,F,μ) be a complete probability space, E a separable Banach space and E′ the topological dual vector space of E. We present some compactness results in LE′1E, the Banach space of weak*-scalarly integrable E′-valued functions.
Noureddine Sabiri, Mohamed Guessous
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Local weak convergence for sparse networks of interacting processes [PDF]
The Annals of Applied Probability, 2019 We study the limiting behavior of interacting particle systems indexed by large sparse graphs, which evolve either according to a discrete time Markov chain or a diffusion, in which particles interact directly only with their nearest neighbors in the ...
D. Lacker, K. Ramanan, Ruoyu Wu
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Weighted empirical FCLT for weakly dependent processes
Lietuvos Matematikos Rinkinys, 2005 This paper provides a weak convergence theorem for weighted empirical processes of a stationary sequence under a new weak dependence condition introduced by P. Doukhan and S. Louhichi.
Mindaugas Juodis
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Continuous Operators for Unbounded Convergence in Banach Lattices
Mathematics, 2022 Recently, continuous functionals for unbounded order (norm, weak and weak*) in Banach lattices were studied. In this paper, we study the continuous operators with respect to unbounded convergences.
Zhangjun Wang, Zili Chen
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Weak convergence under nonlinearities
Anais da Academia Brasileira de Ciências, 2003 In this paper, we prove that if a Nemytskii operator maps Lp(omega, E) into Lq(omega, F), for p, q greater than 1, E, F separable Banach spaces and F reflexive, then a sequence that converge weakly and a.e. is sent to a weakly convergent sequence.
DIEGO R. MOREIRA, EDUARDO V. O. TEIXEIRA
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Weak convergence of fixed point iterations in $S$-metric spaces [PDF]
Journal of Mahani Mathematical Research, 2023 This paper extends the notion of weak convergence in metric spaces to the case of S-metric spaces. Moreover, some results on the weak convergence of fixed point iterations of Banach's, Kannan's, Chatterjee's, Reich's, Hardy and Roger's types of ...
Siva G, Loganathan S
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Pointwise Convergence in Probability of General Smoothing Splines [PDF]
, 2017 Establishing the convergence of splines can be cast as a variational problem which is amenable to a $\Gamma$-convergence approach. We consider the case in which the regularization coefficient scales with the number of observations, $n$, as $\lambda_n=n^{-
Johansen, Adam M., Thorpe, Matthew
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Weak convergence rates of splitting schemes for the stochastic Allen–Cahn equation [PDF]
BIT Numerical Mathematics, 2018 This article is devoted to the analysis of the weak rates of convergence of schemes introduced by the authors in a recent work, for the temporal discretization of the one-dimensional stochastic Allen–Cahn equation driven by space-time white noise.
Charles-Edouard Br'ehier +1 more
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