An-Najah University Journal for Research - A (Natural Sciences)

Uniform Convergence of Schwarz Method for Elliptic Quasi-Variational Inequalities Related to Impulse Control Problem

Article info

2010-05-16
2010-12-01
2010-12-01
71 - 89

Keywords

Abstract

In this paper we provide a uniform convergence using an overlapping Schwarz method on nonmatching grids for quasi-variational inequalities related to impulse control problem. The discretization on every sub-domain converges in uniform norm was provided and a result of approximation in the -norm was given.

Recommended Citation

Haiour, M., & Boulaaras, S. (2010). Uniform Convergence of Schwarz Method for Elliptic Quasi-Variational Inequalities Related to Impulse Control Problem. An-Najah University Journal for Research - A (Natural Sciences), 24(1), 71–89. https://doi.org/10.35552/anujr.a.24.1.223
[1]M. Haiour and S. Boulaaras, “Uniform Convergence of Schwarz Method for Elliptic Quasi-Variational Inequalities Related to Impulse Control Problem,” An-Najah University Journal for Research - A (Natural Sciences), vol. 24, no. 1, pp. 71–89, Dec. 2010, doi: 10.35552/anujr.a.24.1.223.
Haiour, Mohamed, and Salah Boulaaras. “Uniform Convergence of Schwarz Method for Elliptic Quasi-Variational Inequalities Related to Impulse Control Problem.” An-Najah University Journal for Research - A (Natural Sciences), vol. 24, no. 1, Dec. 2010, pp. 71–89. Crossref, https://doi.org/10.35552/anujr.a.24.1.223.
1.Haiour M, Boulaaras S. Uniform Convergence of Schwarz Method for Elliptic Quasi-Variational Inequalities Related to Impulse Control Problem. An-Najah University Journal for Research - A (Natural Sciences) [Internet]. 2010 Dec;24(1):71–89. Available from: http://dx.doi.org/10.35552/anujr.a.24.1.223
Haiour, Mohamed, and Salah Boulaaras. “Uniform Convergence of Schwarz Method for Elliptic Quasi-Variational Inequalities Related to Impulse Control Problem.” An-Najah University Journal for Research - A (Natural Sciences) 24, no. 1 (December 2010): 71–89. https://doi.org/10.35552/anujr.a.24.1.223.

(Impulse Control Problem)التقارب المنتظم بطريقة شوارتز (تداخل النطاقات) للمتراجات شبه المتغيرة الناقصية المتعلقة بتحكم دفع مثالي

معلومات المقال

2010-05-16
2010-12-01
2010-12-01
71 - 89

الكلمات الإفتتاحية

الملخص

في هذه الورقة نبين التقارب المنتظم بطريقة تداخل النطاقات (nonmatching grids) لشوارتز المطبقة على المتراجات شبه المتغيرة الناقصية أين يكون حاجز المسألة المنفصلة (المتقطعة) متعلق بالحل والمعرف بتحكم دفع مثالي (Impulse control problem).حيث بُرْهِن التقارب المنتظم للمسألة المنفصلة (المتقطعة) في كلتي النطاقين المقسمين وفق الطريقة العددية المذكورة سلفا وأعْطِيت نتيجتها التقريبية بواسطة النظيم المنتظم

Recommended Citation

Haiour, M., & Boulaaras, S. (2010). Uniform Convergence of Schwarz Method for Elliptic Quasi-Variational Inequalities Related to Impulse Control Problem. An-Najah University Journal for Research - A (Natural Sciences), 24(1), 71–89. https://doi.org/10.35552/anujr.a.24.1.223
[1]M. Haiour and S. Boulaaras, “Uniform Convergence of Schwarz Method for Elliptic Quasi-Variational Inequalities Related to Impulse Control Problem,” An-Najah University Journal for Research - A (Natural Sciences), vol. 24, no. 1, pp. 71–89, Dec. 2010, doi: 10.35552/anujr.a.24.1.223.
Haiour, Mohamed, and Salah Boulaaras. “Uniform Convergence of Schwarz Method for Elliptic Quasi-Variational Inequalities Related to Impulse Control Problem.” An-Najah University Journal for Research - A (Natural Sciences), vol. 24, no. 1, Dec. 2010, pp. 71–89. Crossref, https://doi.org/10.35552/anujr.a.24.1.223.
1.Haiour M, Boulaaras S. Uniform Convergence of Schwarz Method for Elliptic Quasi-Variational Inequalities Related to Impulse Control Problem. An-Najah University Journal for Research - A (Natural Sciences) [Internet]. 2010 Dec;24(1):71–89. Available from: http://dx.doi.org/10.35552/anujr.a.24.1.223
Haiour, Mohamed, and Salah Boulaaras. “Uniform Convergence of Schwarz Method for Elliptic Quasi-Variational Inequalities Related to Impulse Control Problem.” An-Najah University Journal for Research - A (Natural Sciences) 24, no. 1 (December 2010): 71–89. https://doi.org/10.35552/anujr.a.24.1.223.

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