完全广义混合强非线性变分包含的解的灵敏性分析  

Solution Sensitivity for a New Class of Completely Generalized Mixed Strongly Nonlinear Variational Inclusions

作　　者：李红玉[1] 

机构地区：[1]山东大学数学与系统科学学院,山东济南250100

出　　处：《应用泛函分析学报》2004年第2期150-154,共5页Acta Analysis Functionalis Applicata

摘　　要：　引入并研究了Hilbert空间中一类新的完全广义混合强非线性变分包含,利用改进的隐预解算子技巧分析了此变分包含的解的灵敏性,所得结果改进并推广了以往相应结果.A new class of completely generalized mixed strongly nonlinear variational inclusions are introduced and studied in Hilbert space, implicit resolvent operator technique is used to study solution analysis of these variational inclusions.Our results improve and generalize some recent results obtained in this field.

关 键 词：完全广义混合强非线性变分包含 隐预解算子 灵敏性 变分不等式 HILBERT空间 

分 类 号：O177.91[理学—数学]