Results 101 to 110 of about 129 (110)

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

Mosco convergence of SLLN for triangular arrays of rowwise independent random sets

Statistics & Probability Letters, 2013
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Quang, Nguyen Van, Giap, Duong Xuan
openaire   +2 more sources

Weak convergence of resolvents of maximal monotone operators and Mosco convergence

2005
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Inverse problems in irregular domains: approximation via Mosco convergence

We consider inverse problems in an irregular domain $\Omega$ and their suitable approximations, respectively. Under suitable assumptions, after stating well-posedness results, we prove that the solutions of the approximating problems converge to the solution of the problem on $\Omega$ via Mosco convergence. We also present some applications.
Creo, Simone, Lancia, Maria, Mola, Gianluca, Romanelli, Silvia   +3 more
openaire   +1 more source

Well-posedness and variational, epi- and mosco convergences

1993
Asen L. Dontchev, Tullio Zolezzi
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Mosco convergence of closed convex subsets and resolvents of maximal monotone operators.

2003
Let \(E\) be a strictly convex, reflexive and smooth Banach space and let \(E^*\) denote its dual. The author considers a sequence of maximal monotone operators from \(E\) to \(E^*\) and defines two related sequences of resolvents on \(E\). He obtains convergence results for these resolvents.
openaire   +1 more source

Linearized elasticity as Mosco limit of finite elasticity in the presence of cracks

Advances in Calculus of Variations, 2020
Alexander Mielke
exaly  

Regularization of Monotone Variational Inequalities with Mosco Approximations of the Constraint Sets

Set-Valued and Variational Analysis, 2005
Dan Butnariu
exaly  

Mosco convergence of strong laws of large numbers for triangular array of row-wise exchangeable random sets and fuzzy random sets

Stochastics
Nguyen Văn Quang
exaly  

Laws of Large Numbers for Exchangeable Random Sets in Kuratowski-Mosco Sense

Stochastic Analysis and Applications, 2006
exaly