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APPROXIMATE INTEGRATOR-GAINS FOR DISCRETIZING DIFFERENTIAL RICCATI EQUATIONS

机译:近似微分里卡特方程的积分器增益

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Several new discretization methods are proposed for a differential Riccati equation and viewed from the point of a discrete-time integrator gain. The obtained discrete-time models, called the TL, TN, and TE models, are based on approximations of this gain, which plays a key role in the discretization and parameter identification of nonlinear systems. From numerous simulations, it was found that, in general, the TL and TN discrete-time models have good accuracy and remain stable even for large sampling intervals, whereas the TE model and the well-known forward-difference-model have poor accuracy and easily become unstable as the sampling interval increases. Overall, the TL model with a free parameter chosen to be zero usually gives the best performance among those tested in this study.
机译:针对微分Riccati方程提出了几种新的离散化方法,并从离散时间积分器增益的角度来看。获得的离散时间模型(称为TL,TN和TE模型)是基于该增益的近似值,它在非线性系统的离散化和参数识别中起着关键作用。从大量仿真中发现,一般而言,TL和TN离散时间模型具有较高的准确性,即使在较大的采样间隔内也保持稳定,而TE模型和众所周知的前向差异模型的准确性较差,随着采样间隔的增加,很容易变得不稳定。总体而言,将自由参数选择为零的TL模型通常会在本研究中测试的那些模型中提供最佳性能。

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