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Min-Plus Eigenvector Methods for Nonlinear H{sub}∞ Problems with Active Control

机译:用于非线性H {SUB}∞主动控制问题的MIN-PLUS的特征向量方法

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We consider the H{sub}∞ problem for a nonlinear system. The corresponding dynamic programming equation (DPE) is a fully nonlinear, first-order, steady-state partial differential equation (PDE), possessing a term which is quadratic in the gradient (for background, see [2], [4], [13], [25] among many notable others). The solutions are typically nonsmooth, and further, there are multiple viscosity solutions that is, one does not even have uniqueness among the class of viscosity solutions (cf. [17]).
机译:我们考虑一个非线性系统的H {sub}∞问题。相应的动态编程方程(DPE)是一个完全非线性,一阶,稳态部分微分方程(PDE),具有梯度在梯度中的季度(用于背景,参见[2],[4],[ 13],[25]在许多值得注意的人中)。该溶液通常是非光滑的,进一步,存在多种粘度溶液,即粘度溶液类别中甚至不具有唯一性(CF. [17])。

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