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On the Guaranteed Accuracy of a Dynamical Recovery Procedure for Controls with Bounded Variation in Systems Depending Linearly on the Control

机译:线性变化取决于系统的有界变化控制系统动态恢复过程的保证精度

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摘要

We obtain an upper bound for the accuracy of a modification of the finite-step dynamical reconstruction algorithm proposed by Yu. S. Osipov and A. V. Kryazhimskii for the unknown control in the dynamical system from inaccurate data on its trajectory We establish that, for the case in which the control is a function of bounded variation and the subspace of the image of the matrix of its coefficients has constant dimension, the asymptotic order in the metric of the space L_1 [a, b] of its accuracy with respect to the input error is 1/2.
机译:我们获得了Yu提出的有限步动态重构算法的修改精度的上限。 S. Osipov和AV Kryazhimskii从其轨迹上的不准确数据中获得了动力学系统中的未知控制,我们确定,对于这种情况,控制是有界变化的函数,并且其系数矩阵的图像的子空间具有如果尺寸为常数,则其精度相对于输入误差的空间L_1 [a,b]的度量的渐近阶数为1/2。

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