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Numerically stable, computationally efficient, filter bank based modeling of transfer functions for power system transient simulation

机译:基于数值稳定,计算效率高,基于滤波器组的传递函数建模,用于电力系统暂态仿真

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A numerically robust, computationally efficient method for modeling a high order system by means of low order transfer functions using a perfect reconstruction filter bank (PR-FB) is proposed. Modeling the transfer functions associated with the characteristic impedance and propagation/weighting function of a frequency dependent transmission line (FDTL) over a wide range of frequencies typically involves rational function approximations (RFAs) of high order. Discretization of the high order RFAs is prone to numerical instability, especially when the ratio of the maximum pole over the minimum pole (condition number) is large. The proposed method improves numerical stability by employing several narrowband (subband), low-order RFAs using a logarithmic tree-structured perfect reconstruction filter bank. Moreover, the method is computationally efficient, since simulation of each subband is of low complexity and very suitable for parallel (multi-core) processing.
机译:提出了一种数值鲁棒的,计算效率高的方法,该方法通过使用完美重构滤波器组(PR-FB)的低阶传递函数对高阶系统进行建模。在宽频率范围内对与特征阻抗和频率相关传输线(FDTL)的传播/加权函数相关的传递函数进行建模通常涉及高阶有理函数逼近(RFA)。高阶RFA的离散化容易导致数值不稳定,尤其是当最大极点与最小极点的比率(条件数)较大时。所提出的方法通过使用对数树状结构的完美重构滤波器组,使用几个窄带(子带),低阶RFA来提高数值稳定性。此外,该方法在计算上是有效的,因为每个子带的仿真具有低复杂度并且非常适合于并行(多核)处理。

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