Results 241 to 250 of about 558,604 (276)
Flexible feature mapping topology optimization using NURBS-based component projection. [PDF]
Giele R, Ayas C, Langelaar M.
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Numerical investigation of singularly perturbed time lag parabolic differential-difference equations. [PDF]
Daba IT, Melesse WG, Gelu FW, Kebede GD.
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Damping Versus Oscillations for a Gravitational Vlasov-Poisson System. [PDF]
Hadžić M +3 more
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An Improved Red-Billed Blue Magpie Algorithm and Its Application to Constrained Optimization Problems. [PDF]
Qiao Y, Han Z, Fu H, Gao Y.
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Almost Sure Uniform Convergence of Stochastic Processes in the Dual of a Nuclear Space
Let $$\Phi $$ Φ be a nuclear space, and let $$\Phi '$$ Φ ′ denote its strong dual. In this paper, we introduce sufficient conditions for the almost sure uniform convergence on bounded intervals of time for a sequence of $$\Phi '$$ Φ ′ -valued processes ...
C. Fonseca-Mora, Escuela de Matemática
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Journal of Nonparametric Statistics, 2021
This paper is devoted to the estimation of partial derivatives of multivariate density functions. In this regard, nonparametric linear wavelet-based estimators are introduced, showing their attractive properties from the theoretical point of view.
Soumaya Allaoui +3 more
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This paper is devoted to the estimation of partial derivatives of multivariate density functions. In this regard, nonparametric linear wavelet-based estimators are introduced, showing their attractive properties from the theoretical point of view.
Soumaya Allaoui +3 more
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On almost uniform convergence theorems for the smallest semicopula-based universal integral
Fuzzy Sets and Systems, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
D. Hoang +4 more
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Russian Mathematics, 2023
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
F. Talbakov
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
F. Talbakov
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Periodica Mathematica Hungarica, 1993
A net \((f_ n)\) of functions on a topological space \(X\) to a uniform space \((Y,{\mathcal U})\) converges almost uniformly to a function \(f\) at \(x_ 0\in X\) if for each \(U\in{\mathcal U}\) there exists a neighborhood \(W\) of \(x_ 0\) such that eventually \((f_ n(x),f(x))\in U\) for each \(x\in W\).
J. Jędrzejewski, Agata Sochaczewska
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A net \((f_ n)\) of functions on a topological space \(X\) to a uniform space \((Y,{\mathcal U})\) converges almost uniformly to a function \(f\) at \(x_ 0\in X\) if for each \(U\in{\mathcal U}\) there exists a neighborhood \(W\) of \(x_ 0\) such that eventually \((f_ n(x),f(x))\in U\) for each \(x\in W\).
J. Jędrzejewski, Agata Sochaczewska
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