| 新广义非线性含参隐拟变分包含的灵敏性分析 |
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| 引用本文： | 王亚琴,徐展峰.新广义非线性含参隐拟变分包含的灵敏性分析[J].金华职业技术学院学报,2005,5(1):6-8. |
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| 作者姓名： | 王亚琴 徐展峰 |
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| 作者单位： | 1. 浙江师范大学数理学院,浙江,金华,321004
2. 金华职业技术学院,浙江,金华,321007 |
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| 摘 要： | 本文引入并研究了一类新的广义非线性含参隐拟变分包含。对极大单调映象运用豫解算子技巧。证明了解的存在性定理，并在Hilbert空间中对此类变分包含解进行了灵敏性分析。
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| 关 键 词： | 含参隐拟变分包含 强单调映象 Lipschitz连续 预解算子 灵敏性分析 |
| 文章编号： | 1671-3699(2005)01-0006-03 |
| 修稿时间： | 2004年10月25 |
Sensitivity Analysis in A New Generalized Nonlinear Parametric Implicit Quasi-Variational Inclusion |
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| WANG Ya-qin,XU Zhan-feng.Sensitivity Analysis in A New Generalized Nonlinear Parametric Implicit Quasi-Variational Inclusion[J].Journal of Jinhua College of Profession and Technology,2005,5(1):6-8. |
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| Authors: | WANG Ya-qin XU Zhan-feng |
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| Institution: | WANG Ya-qin1,XU Zhan-feng2 |
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| Abstract: | In this paper,we introduce and study a new class of generalized nonlinear parametric implicit quasi-variational inclusion, using the resolvent operator technique for maximal monotone mapping, then prove the existence theorem of solutions. Furthermore, we analyze the sensitivity of solutions for this kind of generalized nonlinear parametric implicit quasi-variational inclusion in Hilbert spaces. Those results improve and extend some recent results in this field. |
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| Keywords: | parametric implicit quasi-variational inclusion strongly monotone mappings lipschitz continuity resolvent operator sensitivity analysis |
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