Holomorphic Embedding Load-Flow Modeling of Thyristor-Based FACTS Controllers

被引:40
作者
Basiri-Kejani, Mohsen [1 ]
Gholipour, Eskandar [1 ]
机构
[1] Univ Isfahan, Dept Elect Engn, Esfahan 8174673441, Iran
关键词
Analytic continuation; flexible AC transmission system; holomorphic embedding load-flow; Pade approximants; power series; white germ solution; POWER-SYSTEMS; CONVERGENCE;
D O I
10.1109/TPWRS.2017.2682117
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
Development of appropriate load flow model of Flexible AC Transmission System (FACTS) devices is an important issue for proper planning, control, and protection of power system. Holomorphic Embedding Load-Flow Method (HELM) is a novel technique for solving load flow nonlinear equations which overcomes the numerical problems faced by traditional iterative techniques. In order to evaluate the effects of FACTS devices in load flow problem by HELM technique, it is necessary to develop HELM modeling of these devices. This paper presents HELM modeling of Thyristor-based FACTS controllers, i.e., Static Var Compensator (SVC), Thyristor Controlled Switched Capacitor (TCSC), Thyristor Controlled Voltage Regulator (TCVR), and Thyristor Controlled Phase Angle Regulator (TCPAR). In this modeling, white germ solution is investigated along with recursive formula and controlling FACTS devices operation bounds.
引用
收藏
页码:4871 / 4879
页数:9
相关论文
共 20 条
  • [1] Acha C.R. F.-E. Enrique., 2004, FACTS MODELLING SIMU
  • [2] Ahlfors L. V., 1953, COMPLEX ANAL INTRO T
  • [3] [Anonymous], 1956, T AM I ELECT ENG 3
  • [4] Baker G. A., 1996, ENCY MATH ITS APPL
  • [5] Bhowmick S, 2016, FLEXIBLE AC TRANSMISSION SYSTEMS (FACTS): NEWTON POWER-FLOW MODELING OF VOLTAGE-SOURCED CONVERTER BASED CONTROLLERS, P1, DOI 10.1201/b19739
  • [6] Feng Y., 2015, Ph.D. dissertation
  • [7] Li Y., 2015, THESIS ARIZONA STATE
  • [8] Rao R. C., 1965, ANAL FUNCTIONS SEVER
  • [9] The Holomorphic Embedding Method Applied to the Power-Flow Problem[J]. Rao, Shruti;Feng, Yang;Tylavsky, Daniel J.;Subramanian, Muthu Kumar. IEEE TRANSACTIONS ON POWER SYSTEMS, 2016(05)
  • [10] The convergence of Pade approximants to functions with branch points[J]. Stahl, H. JOURNAL OF APPROXIMATION THEORY, 1997(02)