First, new upper stability results are obtained for parametric quasi-variational and linearized quasi-variational problems using an extension of the classical Minty lemma. Then, we show that lower stability results cannot be achieved in general, even on very restrictive conditions, so we introduce approximate solutions for the above problems and we investigate their lower and upper stability properties.

Stability in regularized quasi-variational settings / Lignola, MARIA BEATRICE; Morgan, Jacqueline. - In: JOURNAL OF CONVEX ANALYSIS. - ISSN 0944-6532. - 19:4(2012), pp. 1091-1107.

Stability in regularized quasi-variational settings

LIGNOLA, MARIA BEATRICE;MORGAN, JACQUELINE
2012

Abstract

First, new upper stability results are obtained for parametric quasi-variational and linearized quasi-variational problems using an extension of the classical Minty lemma. Then, we show that lower stability results cannot be achieved in general, even on very restrictive conditions, so we introduce approximate solutions for the above problems and we investigate their lower and upper stability properties.
2012
Stability in regularized quasi-variational settings / Lignola, MARIA BEATRICE; Morgan, Jacqueline. - In: JOURNAL OF CONVEX ANALYSIS. - ISSN 0944-6532. - 19:4(2012), pp. 1091-1107.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11588/411959
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