>In this paper, we obtain optimal versions of the Karush–Kuhn–Tucker, Lagrange multiplier, and Fritz John theorems for a nonline'/> Infinite programming and theorems of the alternative
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Infinite programming and theorems of the alternative

机译:无限的编程和替代的定理

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>In this paper, we obtain optimal versions of the Karush–Kuhn–Tucker, Lagrange multiplier, and Fritz John theorems for a nonlinear infinite programming problem where both the number of equality and inequality constraints is arbitrary. To this end, we make use of a theorem of the alternative for a family of functions satisfying a certain type of weak convexity, the so‐called infsup‐convexity.
机译: 在本文中,我们获得了非线性无限编程问题的karush-kuhn-tucker,拉格朗日乘法器和qritzjohn定理的最佳版本,其中相等性和不等式约束的数量是任意的。 为此,我们利用替代替代物理的定理,满足某种类型的弱凸性,所谓的屈服凸性。

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