Results 11 to 20 of about 558,604 (276)
Almost uniform and strong convergences in ergodic theorems for symmetric spaces [PDF]
Acta Mathematica Hungarica, 2018 Let $${(\Omega,\mu)}$$(Ω,μ) be a $${\sigma}$$σ-finite measure space, and let $${X \subset L^{1}(\Omega)+ L^{\infty}(\Omega)}$$X⊂L1(Ω)+L∞(Ω) be a fully symmetric space of measurable functions on $${(\Omega,\mu)}$$(Ω,μ). If $${{\mu(\Omega)=\infty}}$$μ(Ω)=∞,
V. Chilin, S. Litvinov
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A note about almost uniform convergence on D-poset of intuitionistic fuzzy sets [PDF]
Notes on IFSThe aim of this contribution is studying the almost uniform convergence on D-poset of intuitionistic fuzzy sets. We prove the connection between almost everywhere convergence of random variables in Kolmogorov probability space and almost uniform ...
Katarína Čunderlíková
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Noncommutative strong maximals and almost uniform convergence in several directions – Addendum [PDF]
Forum of Mathematics, Sigma, 2021 José M. Conde-Alonso +2 more
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Almost uniform convergence in the noncommutative Dunford–Schwartz ergodic theorem
Comptes Rendus. Mathématique, 2017 This article gives an affirmative solution to the problem whether the ergodic Cesáro averages generated by a positive Dunford–Schwartz operator in a noncommutative space Lp(M,τ), 1≤p<∞, converge almost uniformly (in Egorov's sense). This problem goes back to the original paper of Yeadon [21], published in 1977, where bilaterally almost uniform ...
S. Litvinov
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The topology of almost uniform convergence [PDF]
Pacific Journal of Mathematics, 1959 set S into a locally convex linear topological space F. Then a subset U of &(S, F) has property β over a subset A of S if it satisfies the following condition: for some neighborhood V of 0 in F it is true that for each finite subset {f19 ° ,/fc} of %>*(S, F) ~ U there is a finite subset {xlf x2, , xn] of A and a finite set of positive numbers {alf a2, •
J. W. Brace
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Almost uniform convergence versus pointwise convergence [PDF]
Proceedings of the American Mathematical Society, 1960 In many an example of a function space whose topology is the topology of almost uniform convergence it is observed that the same topology is obtained in a natural way by considering pointwise convergence of extensions of the functions on a larger domain [1; 2].
J. W. Brace
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On Almost Uniform Convergence of Families of Functions
Canadian Mathematical Bulletin, 1964 In [5] Tolstov showed by a counterexample that Egoroff' s theorem on almost uniform convergence cannot be extended to families of functions (ft(x)}, with t a continuous real parameter. However, Frumkin [2] proved that this is possible provided that some sets of measure zero (depending on t) are disregarded when each particular ft(x) is considered. This
E. Zakon
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Advances in Difference Equations, 2021 This paper investigates singularly perturbed parabolic partial differential equations with delay in space, and the right end plane is an integral boundary condition on a rectangular domain.
Sekar Elango +6 more
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International Journal of Differential Equations, 2021 This paper deals with numerical treatment of nonstationary singularly perturbed delay convection-diffusion problems. The solution of the considered problem exhibits boundary layer on the right side of the spatial domain.
Mesfin Mekuria Woldaregay +1 more
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Anchored burning bijections on finite and infinite graphs [PDF]
, 2014 Let $G$ be an infinite graph such that each tree in the wired uniform spanning forest on $G$ has one end almost surely. On such graphs $G$, we give a family of continuous, measure preserving, almost one-to-one mappings from the wired spanning forest on ...
Gamlin, Samuel L., Járai, Antal A.
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