We propose to solve a general quasi-variational inequality by using its Karush-Kuhn-Tucker conditions. To this end we use a globally convergent algorithm based on a potential reduction approach. We establish global convergence results for many interesting instances of quasi-variational inequalities, vastly broadening the class of problems that can be solved with theoretical guarantees. Our numerical testings are very promising and show the practical viability of the approach.

Solution methods for quasi variational inequalities / Sagratella, Simone. - (2013 Apr 18).

Solution methods for quasi variational inequalities

SAGRATELLA, SIMONE
18/04/2013

Abstract

We propose to solve a general quasi-variational inequality by using its Karush-Kuhn-Tucker conditions. To this end we use a globally convergent algorithm based on a potential reduction approach. We establish global convergence results for many interesting instances of quasi-variational inequalities, vastly broadening the class of problems that can be solved with theoretical guarantees. Our numerical testings are very promising and show the practical viability of the approach.
18-apr-2013
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11573/918358
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