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Monkey jumping optimization: a tree-branch-inspired metaheuristic for global search. [PDF]
Sci RepDagal I, Dari YD.
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Parameter-uniform numerical method for a coupled system of singularly perturbed turning point problems with Robin boundary conditions. [PDF]
Sci RepKaranam C, Maroju P.
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On the Quasinormal Convergence of Functions
Mathematical Notes, 2021zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Convergence of sequences of semi-continuous functions [PDF]
Journal of Mathematical Analysis and Applications, 2012 In this paper we investigate how three well-known modes of convergence for (real-valued) functions are related to one another. In particular, we consider order convergence, pointwise convergence and continuous convergence of sequences of nearly finite ...
van der Walt, J.H., J.H. van der Walt
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Variational convergence of bivariate functions: lopsided convergence
Mathematical Programming, 2007For bivariate functions \(F:C\times D\to \mathbb{R}\) the following problem is important: the finding of a maxinf-point \(\overline x\in C\), that maximizes with respect to the first variable \(x\), the infimum of \(F\) with respect to the second variable \(y\).
Alejandro Jofré, Roger J.-B. Wets
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Optimality Functions and Lopsided Convergence
Journal of Optimization Theory and Applications, 2015zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Royset, Johannes O., Wets, Roger J-B.
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Convergence of Sequencesof Linear Functionals
ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 1981AbstractThe aim of this paper is to complete the theory of some qualitative and quantitative theorems of Korovkin's type in spaces of continuous functions when the limit linear functional (or operator) is not the identity and the considered linear functionals (or operators) are not necessarily positive.
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Siberian Mathematical Journal, 1986
Let S be a locally compact metric space with a measure \(\mu\). Given a function F on \(S\times {\mathbb{R}}^{\ell}\), define a functional \({\mathcal L}_ F\), \[ {\mathcal L}_ F(u)=\int_{S}F(x,u(x))d\mu (x) \] (u maps S to \({\mathbb{R}}^{\ell})\). The results have the following nature.
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Let S be a locally compact metric space with a measure \(\mu\). Given a function F on \(S\times {\mathbb{R}}^{\ell}\), define a functional \({\mathcal L}_ F\), \[ {\mathcal L}_ F(u)=\int_{S}F(x,u(x))d\mu (x) \] (u maps S to \({\mathbb{R}}^{\ell})\). The results have the following nature.
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Kuratowski Convergence of Holomorphic Functions
Monatshefte f�r Mathematik, 2004zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ferrera, Juan, Prieto, Ángeles
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2011
In many situations we have a sequence of functions f n that converges to some function f and f is not easy to study directly. Can we use the functions f n to get some information about f? For instance, if the f n are continuous, is f necessarily continuous?
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In many situations we have a sequence of functions f n that converges to some function f and f is not easy to study directly. Can we use the functions f n to get some information about f? For instance, if the f n are continuous, is f necessarily continuous?
openaire +1 more source