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Tight comparison function bounds for nonlinear systems with a nonlinear L2-gain property

机译:具有非线性L2增益特性的非线性系统的紧比较函数边界

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Nonlinear L2-gain is a finite gain concept that generalizes the notion of conventional linear L2-gain via the use of nonlinear comparison functions. The computation of tight comparison function bounds for this nonlinear L2-gain property is considered. An approximation framework for these bounds is developed through the formulation of a number of equivalent optimal control problems. A Hamilton-Jacobi-Bellman partial differential equation for the value function of one of these equivalent problems is presented, facilitating the computation of approximations to the proposed bounds. An example is presented that illustrates the proposed approach.
机译:非线性L 2 增益是一个有限增益概念,它通过使用非线性比较函数来概括常规线性L 2 增益的概念。考虑了该非线性L 2 -增益特性的紧比较函数边界的计算。通过制定许多等效的最优控制问题,为这些界限建立了一个近似框架。提出了这些等效问题之一的值函数的Hamilton-Jacobi-Bellman偏微分方程,有助于计算拟议范围的近似值。给出了一个示例,说明了所建议的方法。

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