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Multi-Lagrange-Multiplier Problems: Desensitized Pole Assignment With Minimal Controller Matrix Norm for Networked Control Systems and Constraints in High-order Mechatronics

机译:多重拉格朗日乘数问题:具有最小控制器矩阵范数的网络控制系统和高阶机电一体化约束的脱敏极点分配

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摘要

From a computational viewpoint, state controllers are implemented in fixed-point microcontrollers with matrices small in norm sense. Inaccuracies when implementing K in networked or remote control are anticipated by including a particular desensitization term. A direct approach for minimizing the Frobenius norm of the controller matrix is addressed including the conditions of predetermined eigenvalues of the closed-loop system. In mechatronics, there is a challenging demand on optimization augmented by a considerable number of conditions. The problem is solvable with several equality conditions included by Lagrange multipliers and interpolation techniques.
机译:从计算的角度来看,状态控制器是在定点微控制器中以规范意义上较小的矩阵实现的。通过包括特定的脱敏术语,可以预期在网络或远程控制中实施K时会出现错误。提出了一种使控制器矩阵的Frobenius范数最小的直接方法,包括闭环系统的预定特征值的条件。在机电一体化中,对优化的挑战性要求由相当多的条件增强。通过拉格朗日乘数和插值技术包含的几个相等条件可以解决该问题。

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