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Sensitivity analysis of generalized set-valued quasi-variational inclusion in Banach spaces

Sensitivity analysis of generalized set-valued quasi-variational inclusion in Banach spaces
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摘要 The sensitivity analysis for a class of generalized set-valued quasi-variational inclusion problems is investigated in the setting of Banach spaces. By using the resolvent operator technique, without assuming the differentiability and monotonicity of the given data, equivalence of these problems to the class of generalized resolvent equations is established. The sensitivity analysis for a class of generalized set-valued quasi-variational inclusion problems is investigated in the setting of Banach spaces. By using the resolvent operator technique, without assuming the differentiability and monotonicity of the given data, equivalence of these problems to the class of generalized resolvent equations is established.
出处 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 2007年第1期97-102,共6页 应用数学和力学(英文版)
基金 Project supported by the Teaching and Research Award Fund for Outstanding Young Teachers in Higher Education Institutions of Ministry of Education, China (No.0705)the Dawn Program Fund of Shanghai of China (No.BL200404)Shanghai Leading Academic Discipline Project (No.T0401)
关键词 generalized set-valued quasi-variational inclusions generalized resolventequations sensitivity analysis Lipschitz continuous operators Banach space generalized set-valued quasi-variational inclusions, generalized resolventequations, sensitivity analysis, Lipschitz continuous operators, Banach space
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