Maximum Principle and Existence of Weak Solutions - Khafagy, Salah
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In this book, we study the validity of the maximum principle (one of the most useful and best known tools employed in the study of partial differential equations) for some nonlinear elliptic systems, with variable coefficients, involving the weighted p-Laplcaian operators on bounded and unbounded domains. Also, using a different methods like the nonlinear theory of monotone operators, subsuper solutions method and an approximation (perturbation) method, we study the existence of positive weak solutions for some nonlinear elliptic systems, with variable coefficients, involving the weighted p-Laplcaian operators on bounded and unbounded domains.…mehr

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Produktbeschreibung
In this book, we study the validity of the maximum principle (one of the most useful and best known tools employed in the study of partial differential equations) for some nonlinear elliptic systems, with variable coefficients, involving the weighted p-Laplcaian operators on bounded and unbounded domains. Also, using a different methods like the nonlinear theory of monotone operators, subsuper solutions method and an approximation (perturbation) method, we study the existence of positive weak solutions for some nonlinear elliptic systems, with variable coefficients, involving the weighted p-Laplcaian operators on bounded and unbounded domains.
Autorenporträt
Dr. Salah A. Khafagy has obtained his PH.D. in Functional Analysis from Al-Azhar university in 2007. He is interested in the study of maximum principle and existence of weak solutions for nonlinear elliptic systems using different methods such as the theory of nonlinear monotone operators, the perturbation method and the subsuper solutions method.