On a class of random variational inequalities on random sets

• Autores: Joachim Gwinner, Fabio Raciti
• Localización: Numerical functional analysis and optimization, ISSN 0163-0563, Vol. 27, Nº 5-6, 2006, págs. 619-636
• Idioma: inglés
• DOI: 10.1080/01630560600790819
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• Resumen

  • We study a class of random variational inequalities on random sets and give measurability, existence, and uniqueness results in a Hilbert space setting. In the special case where the random and the deterministic variables are separated, we present a discretization technique based on averaging and truncation, prove a Mosco convergence result for the feasible random set, and establish norm convergence of the approximation procedure.