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首页> 外文期刊>Circuits and Systems I: Regular Papers, IEEE Transactions on >A Wavelet-Collocation-Based Trajectory Piecewise-Linear Algorithm for Time-Domain Model-Order Reduction of Nonlinear Circuits
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A Wavelet-Collocation-Based Trajectory Piecewise-Linear Algorithm for Time-Domain Model-Order Reduction of Nonlinear Circuits

机译:基于小波定位的轨迹分段线性算法的非线性电路时域模型降阶

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摘要

Trajectory piecewise-linearization-based reduced- order macromodeling methods have been proposed to characterize the time-domain behaviors of large strongly nonlinear systems. However, all these methods rely on frequency-domain model-order-reduction (MOR) methods for linear systems. Therefore, the accuracy of the reduced-order models in time domain cannot always be guaranteed and controlled. In this paper, a wavelet-collocation-based trajectory piecewise-linear approach is proposed for time-domain MOR of strongly nonlinear circuits. The proposed MOR method is performed in time domain and is based on a wavelet-collocation method. Compared with nonlinear MOR methods in frequency domain, the proposed method in time domain maintains higher accuracy for modeling transient characteristics of nonlinear circuits, which are very important in macromodeling and transient analysis for nonlinear circuits. Furthermore, a nonlinear wavelet companding technique is developed to control the modeling error in time domain, which is useful for balancing the overall modeling error over the whole time region and improving the simulation efficiency at higher level. The numerical results show that the proposed method has high macromodeling accuracy in time domain, and the modeling-error distribution in time domain can be efficiently controlled by the wavelet companding technique.
机译:已经提出了基于轨迹分段线性化的降阶宏建模方法来表征大型强非线性系统的时域行为。但是,所有这些方法都依赖于线性系统的频域模型降阶(MOR)方法。因此,时域中降阶模型的准确性不能总是得到保证和控制。针对强非线性电路的时域MOR,提出了一种基于小波配置的轨迹分段线性方法。提出的MOR方法在时域中执行,并且基于小波配置方法。与频域非线性MOR方法相比,时域方法在非线性电路暂态特性建模中具有较高的精度,这在非线性电路的宏建模和暂态分析中具有重要意义。此外,开发了一种非线性小波压扩技术来控制时域中的建模误差,这对于平衡整个时域上的整体建模误差和提高较高的仿真效率很有用。数值结果表明,该方法在时域具有较高的宏建模精度,并且可以通过小波压扩技术有效地控制时域的建模误差分布。

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