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Well Posed Generalized Vector Quasi Equilibrium Problems

机译:适定的广义矢量拟均衡问题

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摘要

The theory of vector variational inequalities have begun with the works of Giannessi. This theory has shown to be very useful in studying problems arising in mechanics, optimization, transportation, economics, equilibrium, contact problems in elasticity and other problems of practical interest. In recent years a considerable number of generalizations of vector variational inequalities have been considered, studied and applied in various directions. The general variational inequality provides us with a unified simple and natural framework to studying a wide class of problems (including unilateral moving boundary, obstacle free boundary and equilibrium problems arising in various areas of economics and applied sciences), while the existence problem of the solutions of this problem are helpful in the sense that one would like to know if a solution of a general variational inequalities exists before one actually devises some plausible algorithms for solving the problems when existence results of the solution for variational inequalities were abundant in the literature, but this is not the case for general variational inequalities of Stampaechia type.
机译:向量变分不等式理论始于Giannessi的著作。该理论在研究力学,优化,运输,经济学,平衡,弹性接触问题和其他实际感兴趣的问题方面非常有用。近年来,已经考虑,研究和应用了向量变分不等式的大量概括。一般的变分不等式为我们提供了一个简单而自然的统一框架,用于研究各种问题(包括在经济学和应用科学各个领域中出现的单边移动边界,无障碍边界和平衡问题),而解的存在性问题从文献上讲,当一个变分不等式解的存在结果丰富时,在想出一些可行的算法来解决这些问题之前,先想知道是否存在一个一般的变分不等式解是有帮助的。对于Stampaechia类型的一般变分不等式并非如此。

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