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首页> 外文期刊>Mathematical notes >On the Boundedness of Lagrange Multipliers of the Kuhn-Tucker Theorem Applied to the Problem of Tikhonov Function Minimization*
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On the Boundedness of Lagrange Multipliers of the Kuhn-Tucker Theorem Applied to the Problem of Tikhonov Function Minimization*

机译:Kuhn-Tucker定理的Lagrange乘子的有界性在Tikhonov函数最小化问题中的应用*

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摘要

In the proot of the convergence ot sequences oi approximations derived by the regularized method of linearization, the Kuhn-Tucker theorem with bounded sequences of Lagrange multipliers is applied to sequences of Tikhonov functions. This paper demonstrates that in the case of three existing forms of constrains: (i) functional inequalities strict at some point, (ii) linear functional inequalities, and (iii) a linear operator equality, there exist bounded sequences of Lagrange multipliers of the Kuhn-Thucker theorem applied to the sequences of Tikhonov functions.
机译:在通过线性化的正则化方法得出的近似收敛序列的证明中,将带拉格朗日乘子有界序列的Kuhn-Tucker定理应用于Tikhonov函数的序列。本文证明了在存在三种形式的约束的情况下:(i)在某个点严格的函数不等式,(ii)线性函数不等式,(iii)线性算子相等,存在库恩的Lagrange乘子的有界序列-Thucker定理适用于Tikhonov函数的序列。

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