Results 41 to 50 of about 103 (101)

Mosco convergence of sequences of homogeneous polynomials

Revista Matemática Complutense, 1998
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Mosco and Slice Convergence of Level Sets and Graphs of Linear Functionals

Journal of Mathematical Analysis and Applications, 1993
Various notions of convergence for sequences of continuous linear functionals on a normed vector space \(X\) are considered and compared. The main result states that convergence in norm is equivalent to convergence of corresponding level sets in a suitable topology for the space of closed convex subsets of \(X\).
Beer, Gerald, Borwein, Jonathan M.
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T-minima on convex sets and Mosco-convergence

Rendiconti di Matematica e delle Sue Applicazioni, 2020
Summary: Half century ago, Umberto Mosco was the ``relatore di tesi (tesi about the Mosco-convergence) di laurea'' of the first author; a quart of century ago, the first author was the ``relatore di tesi di laurea'' of the second author. The roots of this paper are the Mosco-convergence of convex sets and the minimization of integral functionals of the
Boccardo L., Leone C.
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Existence of continuous solutions to evolutionary quasi-variational inequalities with applications

Le Matematiche, 2007
The author presents dynamic elastic traffic equilibrium problems with data depending explicitly on time and studies under which assumptions the continuity of solutions with respect to the time can be ensured.
Annamaria Barbagallo
doaj  

Mosco Convergence of Gradient Forms with Non-Convex Interaction Potential

Integral Equations and Operator Theory
AbstractThis article provides a new approach to address Mosco convergence of gradient-type Dirichlet forms, $${\mathcal {E}}^N$$ E N on $$L^2(E,\mu _N)$$
Grothaus, Martin, Wittmann, Simon
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Unilateral problems for quasilinear operators with fractional Riesz gradients

Advances in Nonlinear Analysis
In this work, we develop the classical theory of monotone and pseudomonotone operators in the class of convex-constrained Dirichlet-type problems involving fractional Riesz gradients in bounded and in unbounded domains Ω⊂Rd\Omega \subset {{\mathbb{R ...
Campos Pedro Miguel, Rodrigues José Francisco   +1 more
doaj   +1 more source

Convergence of set valued sub- and supermartingales in the Kuratowski-Mosco sense

The Annals of Probability, 1998
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Li, Shoumei, Ogura, Yukio
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Dual Kadec-Klee norms and the relationships between Wijsman, slice, and Mosco convergence.

Michigan Mathematical Journal, 1994
This rather comprehensive article deals with interplay between the set convergences of the title. The most principal and typical result reads: Mosco and slice convergences coincide if and only if the weak-star and norm topologies agree on the dual sphere.
Borwein, Jon, Vanderwerff, Jon
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Mosco-convergence and Wiener measures for conductive thin boundaries

Journal of Mathematical Analysis and Applications, 2011
The main result reads as follows. Let \(R \leq \infty\) and \(F_{R}^{\epsilon}\) and \(F_{R}\) be the energy functionals defined in \(L^2(\Omega_R, d \mu^\epsilon)\) and \(L^2(\Omega_R, d \mu^\prime)\), respectively. It follows that \(F_{R}^{\epsilon}\) and \(F_{R}\) are local and regular Dirichlet forms. Assume \(R < \infty\). If \(\alpha\geq 0\) and \
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Structural Changes in Nonlocal Denoising Models Arising Through Bi-Level Parameter Learning. [PDF]

Appl Math Optim, 2023
Davoli E, Ferreira R, Kreisbeck C, Schönberger H.   +3 more
europepmc   +1 more source