-error estimate for a noncoercive system of elliptic quasi-variational inequalities: a simple proof.

Boulbrachene, Messaoud

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Pointwise error estimate for a noncoercive system of quasi-variational inequalities related to the management of energy production.

Boulbrachene, Messaoud (2002)

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$L^{\infty}$ -error estimates for a class of semilinear elliptic variational inequalities and quasi-variational inequalities.

Boulbrachene, M., Cortey-Dumont, P., Miellou, J.C. (2001)

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$L^{\infty}$ -error estimate for a system of elliptic quasivariational inequalities.

Boulbrachene, M., Haiour, M., Saadi, S. (2003)

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$L^{\infty}$ -error analysis for a system of quasivariational inequalities with noncoercive operators.

Boulbrachene, Messaoud, Saadi, Samira (2006)

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On a noncoercive system of quasi-variational inequalities related to stochastic control problems.

Boulbrachene, M., Haiour, M., Chentouf, B. (2002)

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Finite element estimates for a class of nonlinear variational inequalities.

Noor, Muhammad Aslam (1993)

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$L_{\infty}$ -error estimates for variational inequalities with Hölder continuous obstacle

Stefano Finzi Vita (1982)

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Error estimates for the finite element solutions of variational inequalities.

Noor, M.Aslam (1981)

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error analysis for parabolic variational inequalities

Kyoung-Sook Moon, Ricardo H. Nochetto, Tobias von Petersdorff, Chen-song Zhang (2007)

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Motivated by the pricing of American options for baskets we consider a parabolic variational inequality in a bounded polyhedral domain $Ω \subset ℝ^{d}$ with a continuous piecewise smooth obstacle. We formulate a fully discrete method by using piecewise linear finite elements in space and the backward Euler method in time. We define an error estimator and show that it gives an upper bound for the error in (Ω)). The error estimator is localized in the sense that the size of the elliptic residual is...

Displaying similar documents to “ L ∞ -error estimate for a noncoercive system of elliptic quasi-variational inequalities: a simple proof.”

Displaying similar documents to “ $L^{\infty}$ -error estimate for a noncoercive system of elliptic quasi-variational inequalities: a simple proof.”