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Stability and dynamic characteristics of the nonlinear coupling system of hydropower station and power grid

机译:水电站与电网非线性耦合系统的稳定性和动力特性

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摘要

This paper aims to study the stability and dynamic characteristics of the nonlinear hydro-turbine governing system (HTGS)-power grid (PG) coupling system. Firstly, for the coupling system, the nonlinear mathematical model considering the nonlinear characteristic of head loss in the penstock is established. Then, based on the nonlinear mathematical model and Hopf bifurcation theory, the stability is studied by using stable domain and verified by numerical simulation. Finally, by investigating the dynamic characteristics, the generation mechanism of two time scales oscillation of nonlinear HTGS-PG coupling system is revealed. The effect of HTGS and PG on the stability and dynamic characteristics of system is analyzed. Sensitivity analysis of nonlinear HTGS-PG coupling system to noise and variability of system parameters is conducted. The results show that, for nonlinear HTGS-PG coupling system, the emerged bifurcation is supercritical and the area at the bottom side of bifurcation line is stable domain. The nonlinear HTGS-PG coupling system possesses two time scales oscillation, i.e. subwave-1 with a low frequency and subwave-2 with a high frequency. Subwave-1 and subwave-2 are generated by PG and HTGS, respectively. The HTGS and PG have coupling effect on the stability and dynamic characteristics of the two time scales. The stability and dynamic characteristics of nonlinear HTGS-PG coupling system can be significantly improved by the reasonable determination of system parameters. The nonlinear HTGS-PG coupling system is the most sensitive to the variability of HTGS parameters, especially to e(y) and e(qy). (C) 2019 Elsevier B.V. All rights reserved.
机译:本文旨在研究非线性水轮机调节系统(HTGS)-电网(PG)耦合系统的稳定性和动态特性。首先,对于耦合系统,建立了考虑压力头水头损失非线性特征的非线性数学模型。然后,基于非线性数学模型和Hopf分叉理论,利用稳定域研究了稳定性,并通过数值模拟对其进行了验证。最后,通过研究动力学特性,揭示了非线性HTGS-PG耦合系统两个时标振荡的产生机理。分析了HTGS和PG对系统稳定性和动态特性的影响。进行了非线性HTGS-PG耦合系统对噪声和系统参数变化的敏感性分析。结果表明,对于非线性HTGS-PG耦合系统,出现的分叉是超临界的,分叉线底部的面积是稳定域。非线性HTGS-PG耦合系统具有两个时标振荡,即低频的子波1和高频的子波2。子波1和子波2分别由PG和HTGS生成。 HTGS和PG对两个时标的稳定性和动态特性具有耦合作用。通过合理确定系统参数,可以大大改善非线性HTGS-PG耦合系统的稳定性和动态特性。非线性HTGS-PG耦合系统对HTGS参数的变化最为敏感,尤其是对e(y)和e(qy)。 (C)2019 Elsevier B.V.保留所有权利。

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