| 向量拟变分不等式与标量广义拟变分不等式之间的关系(英文) |
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| 引用本文： | 张杰. 向量拟变分不等式与标量广义拟变分不等式之间的关系(英文)[J]. 重庆邮电学院学报(自然科学版), 2009, 0(6) |
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| 作者姓名： | 张杰 |
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| 作者单位： | 重庆邮电大学应用数学研究所; |
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| 摘 要： | 建立了向量拟变分不等式与标量广义拟变分不等式之间的等价性,证明了向量拟变分不等式的Levtin-Polyak适定性与标量广义拟变分不等式的Levtin-Polyak适定性之间的等价关系。
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| 关 键 词： | 向量拟变分不等式 Levtin-Polyak适定性 标量广义拟变分不等式 |
On relations between vector quasivariational inequalities and scalar generalized quasivariational inequalities |
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| ZHANG Jie. On relations between vector quasivariational inequalities and scalar generalized quasivariational inequalities[J]. Journal of Chongqing University of Posts and Telecommunications(Natural Sciences Edition), 2009, 0(6) |
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| Authors: | ZHANG Jie |
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| Affiliation: | ZHANG Jie(Institute of Applied Mathematics,Chongqing University of Posts , Telecommunications,Chongqing 400065,P.R.China) |
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| Abstract: | In this paper,an equivalence between a vector quasivariational inequality and a scalar generalized quasivariational inequality was established.It was proved that Levtin-Polyak well-posedness of a vector quasivariational inequality is equivalent to that of a scalar generalized quasivariational inequality. |
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| Keywords: | vector quasivariational inequality Levtin-Polyak type well-posedness scalar generalized quasivariational inequality |
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