Results 121 to 130 of about 677,646 (136)

The Slice Topology: A Viable Alternative to Mosco Convergence in Nonreflexive Spaces

Nonlinear Analysis: Theory, Methods & Applications, 1992
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Gerald Beer
exaly   +4 more sources

Convergence of Set Valued Sub- and Supermartingales in the Kuratowski-Mosco Sense

Annals of Probability, 1998
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Shoumei Li, Yukio Ogura
exaly   +3 more sources

Mosco Convergence of Set-Valued Supermartingale

Advances in Operator Theory
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M'Hamed El-Louh
exaly   +3 more sources

Mosco Convergence of Quasi-Regular Dirichlet Forms

Acta Mathematicae Applicatae Sinica, 1999
The subject of this paper is the Mosco convergence of quasi-regular Dirichlet forms. The author gives a sufficient condition in order that the Mosco limit of a sequence of symmetric quasi-regular Dirichlet forms be quasi-regular. The key point is the uniform tightness of the capacities associated with the corresponding Dirichlet forms. By applying this
exaly   +3 more sources

Well-Posedness and Variational, Epi- and Mosco Convergences

Lecture Notes in Mathematics, 1993
Tullio Zolezzi
exaly   +2 more sources

Minimizers of the limit of Mosco converging functions

Archiv der Mathematik, 2005
The author gives a characterization of minimizers of a function \(f\) defined on a Banach space \(E\) which is the limit of the Moscow converging sequence \(\{f_n\}\) of lower semicontinuous functions. It is shown that any minimizer of \(f\) is a cluster point of a sequence of ``almost'' minimizers of the functions \(f_n\).
openaire   +1 more source

Mosco Convergence and Large Deviations

1992
The techniques of convex analysis have come to play an increasingly important role in the theory of large deviations (see, e.g., Bahadur and Zabell, 1979; Ellis, 1985; de Acosta, 1988). The purpose of this brief note is to point out an interesting connection between a basic form of convergence commonly employed in convex analysis (“Mosco convergence”),
openaire   +1 more source

Mosco Convergence of SLLN for Triangular Arrays of Rowwise Independent Random Sets

Statistics and Probability Letters, 2013
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Nguyễn Văn Quảng, Duong Xuan Giap
exaly   +3 more sources

Mosco convergence of integral functionals and its applications

Sbornik: Mathematics, 2009
Questions relating to the Mosco convergence of integral functionals defined on the space of square integrable functions taking values in a Hilbert space are investigated. The integrands of these functionals are time-dependent proper, convex, lower semicontinuous functions on the Hilbert space.
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Mosco convergence and weak topologies for convex sets and functions

Mathematika, 1991
Let \({\mathcal C}(X)\) denote the space of closed convex sets in a Banach space. A sequence \((C_ n)\) in \({\mathcal C}(X)\) is said to be Mosco convergent to a closed set \(C\) if (1) every \(c\in C\) is a strong limit of a sequence \((c_ n)\), \(c_ n\in C_ n\); (2) if a vector \(x\) is the weak limit of some sequence \(c_ k\in C_{n(k)}\), where \(n(
openaire   +1 more source