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应用牛顿法的高压直流输电系统非特征谐波潮流算法 被引量:2

Non-Characteristic Harmonic Load Flow Algorithm Based on Newton-Raphson Method for High Voltage Direct Current System
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摘要 针对高压直流输电系统非特征谐波潮流算法中非线性方程组具有变量多、维数高的特点,采用牛顿-拉夫逊算法迭代求解,提高了非特征谐波算法的收敛性,推导了换流装置交流侧三相电流和直流侧电压及Y、d换流变压器Δ绕组内零序环流的解析式.根据交、直流网络与换流装置的相互关系,组成换流站母线三相谐波电流平衡方程、直流网络谐波电流平衡方程,形成了修正方程式,以统一基波和特征谐波潮流结果为初值,运用牛顿-拉夫逊算法迭代求解全系统非线性方程组.采用该算法计算了南方电网云广±800 kV特高压直流输电系统非特征谐波潮流,计算结果合理,收敛性良好,证明了所提算法的正确性和有效性. In the non-characteristic harmonic load flow algorithm for high voltage direct current (HVDC) system, the nonlinear equations are charactered by the multivariable and huge dimension. Newton-Raphson iterative method is applied to improve the convergence of the non-characteristic harmonic load flow algorithm. The analytic expressions of three phases AC current, DC voltage, and circulation current at A side in Y,d transformer are deduced. According to the relationship between the AC-DC network and converter device, balance equations of three-phase harmonic current of AC bus and DC network harmonic current are deduced, the modified equation for whole system is hence constructed and solved iteratively by taking the unified fundamental and characteristic harmonic load flow as the initial value. The non-characteristic harmonic load flows of China Southern Power Grid Yunguang -+- 800 kV UHVDC transmission system are evaluated to verify the reasonableness and effectiveness.
出处 《西安交通大学学报》 EI CAS CSCD 北大核心 2011年第6期104-110,共7页 Journal of Xi'an Jiaotong University
基金 国家科技部支撑计划重大资助项目(2006BAA02122)
关键词 高压直流输电 非特征谐波潮流算法 牛顿-拉夫逊算法 high voltage direct current non-characteristic harmonic load flow algorithm Newton- Raphson iterative method
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  • 1史丹,任震,余涛.高压直流输电系统的谐波分析方法综述[J].电力自动化设备,2006,26(4):93-97. 被引量:15
  • 2夏道止 沈赞埙 朱振青.交直流电力系统中统一基波和谐波潮流.西安交通大学学报,1985,:11-23.
  • 3夏道止 沈赞埙.直流输电系统非特征谐波研究.西安交通大学学报,1985,:13-22.
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  • 5SUBBARAO T, REEVE J. Harmonic caused by imbalance transformer impedance and imperfect twelve pulse operation in HVDC conversion[J]. IEEE Transactions on Power Apparatus and Systems, 1976, 95 (5) : 1732-1737.

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