Fast computation method of static voltage stability using geometric parameter adjustment for the continuation power flow
Corresponding Author
Eisuke Kuroda
Research & Development Group, Hitachi, Ltd., Hitachi, Japan
Correspondence
Eisuke Kuroda, Research & Development Group, Hitachi, Ltd., 7-1-1, Omika-cho, Hitachi 319-1292, Japan.
Email: [email protected]
Search for more papers by this authorMasahiro Watanabe
Research & Development Group, Hitachi, Ltd., Hitachi, Japan
Search for more papers by this authorDaichi Kato
Research & Development Group, Hitachi, Ltd., Hitachi, Japan
Search for more papers by this authorNao Saito
Research & Development Group, Hitachi, Ltd., Hitachi, Japan
Search for more papers by this authorMasahiro Yatsu
Services & Platforms Business Unit, Hitachi, Ltd., Hitachi, Japan
Search for more papers by this authorCorresponding Author
Eisuke Kuroda
Research & Development Group, Hitachi, Ltd., Hitachi, Japan
Correspondence
Eisuke Kuroda, Research & Development Group, Hitachi, Ltd., 7-1-1, Omika-cho, Hitachi 319-1292, Japan.
Email: [email protected]
Search for more papers by this authorMasahiro Watanabe
Research & Development Group, Hitachi, Ltd., Hitachi, Japan
Search for more papers by this authorDaichi Kato
Research & Development Group, Hitachi, Ltd., Hitachi, Japan
Search for more papers by this authorNao Saito
Research & Development Group, Hitachi, Ltd., Hitachi, Japan
Search for more papers by this authorMasahiro Yatsu
Services & Platforms Business Unit, Hitachi, Ltd., Hitachi, Japan
Search for more papers by this authorTranslated from Volume 140 Number 5, pages 386–394, DOI: 10.1541/ieejpes.140.386 of IEEJ Transactions on Power and Energy (Denki Gakkai Ronbunshi B)
Abstract
This paper presents a fast computation method of static voltage stability using geometric parameter adjustment for the continuation power flow. The conventional method has the following problems: voltage stability assessment (VSA) is high accuracy but there is much total convergence calculation number of times. The features of the proposed method are following: (1) to change the step size of a geometric parameter in prediction part, (2) to adjust a geometric parameter using temporary maximum loading point (MLP) by Look-Ahead method. The proposed method has an advantage of being able to maintain high accuracy for VSA and to calculate less total convergence calculation number of times than conventional methods in IEEE test case of 118 and 300 bus systems.
REFERENCES
- 1 IEEE Working Group on Voltage Stability. Voltage Stability of Power Systems: Concepts, Analytical Tools, and Industry Experience. IEEE Special Publication, 90TH0358-2-PWR; 1990
- 2 Real-Time Voltage Security Assessment (RTVSA) Tool Functional Specifications For Commercial Grade Application, CERTS Report (2007-4).
- 3 “Real-Time Voltage Security Assessment (RTVSA) Summary Report”, CERTS Report (2008-6).
- 4 “Real-Time Grid Reliability Management PIER Final Project Report”, CERTS Report (2008-12).
- 5Stable operation technologies in power systems. ETRA 1991; 47(1). (in Japanese)
- 6T S, Nagata M, Yoshimura K, Sugiuchi T, Takashita M, Yonei K. A study on power system control considering both transient stability and voltage stability. IEEJ Trans PE. 2013; 133(10): 470-475. Japanese
- 7Khaled AR, Wu J, Haq E, Ristanovic P. Considerations of reactive power/voltage control in CAISO market operations. IEEE PES GM. 2011; 2011: 1-6.
- 8 Agency for Natural Resources and Energy: “Guidebook of Feed-in Tariff Scheme for Renewable Energy 2018” (2018-3) (in Japanese). https://www.enecho.meti.go.jp/category/saving_and_new/saiene/
- 9 Agency for Natural Resources and Energy: “5th Energy Basic Plan” (2018-7) (in Japanese) https://www.enecho.meti.go.jp/category/others/basicplan/
- 10 IEEE/PES Power System Stability Subcommittee Special Publication: “Voltage Stability Assessment: Concepts, Practices and Tools”, Final Document, Chapter 5 (2002-8).
- 11Mittelstaedt M, Barrios H, Schnettler A. Identification of critical states regarding voltage stability by using a continuation power flow combined contingency analysis. Proc IEEE Eindhoven PowerTech; 2015: 1-5.
- 12Yorino Y. Trend in voltage stability problem and its analysis methods in power systems. IEEJ Trans PE. 2003; 123(7): 803-807. in Japanese
10.1541/ieejpes.123.803 Google Scholar
- 13Iba K, Suzuki H, Egawa M, Watanabe T. Calculation of the critical loading condition with nose curve using homotopy continuation method. IEEE Trans Power Syst. 1991; 6(2): 584-593.
- 14Ajjarapu V, Christy C. The Continuation Power Flow: a Tool for Steady State Voltage Stability Analysis. IEEE Trans Power Syst. 1992; 7(1): 416-423.
- 15Ajjarapu V. Computational Techniques for Voltage Stability Assessment and Control. Springer; 2006: 49-116.
- 16Chiang HD, Flueck AJ, Shah KS, Balu N. CPFLOW: a practical tool for tracing power system steady-state stationary behavior due to load and generation variations. IEEE Trans Power Syst. 1995; 10(2): 623-634.
- 17Ejebe G, Tong J, Waight JG, Frame JG, Wang X, Tinney WF. Available transfer capability calculations. IEEE Trans Power Syst. 1998; 13(4): 1521-1527.
- 18Chiang HD, Wang CS, Flueck AJ. Look-ahead voltage and load margin contingency selection function for large-scale power systems. IEEE Trans Power Syst. 1997; 12(1): 173-180.
- 19Chiang HD, Li H, Yoshida H, Fukuyama Y, Nakanishi Y. The generation of ZIP-V curves for tracing power system steady state stationary behavior due to load and generation variations. IEEE Power Engineering Society Summer Meeting. 1999; 2: 647-651.
- 20Gu C-H, Ai Q, Wu J. A study of effect of different static load models and system operating constrains on static voltage stability. Proc of the 5th WSEAS/IASME Int Conf on Systems Theory and Scientific Computation. 2005: 44-49.
- 21Okamoto H, Tada Y, Kurita A, Shishido T, Kaneko M, Koyanagi K, CPFLOW method with various operating limits taken into consideration. The Papers of Joint Technical Meeting on Power Engineering and Power System Engineering, IEE Japan, PE-00-18, PSE-00-23. 2000: 57-62. (in Japanese)
- 22Mori H, Yamada S. Continuation power flow with the nonlinear predictor of the lagrange's polynomial interpolation formula. IEEJ Trans PE. 2003; 123((4): 539-549. in Japanese
10.1541/ieejpes.123.539 Google Scholar
- 23Kojima T, Mori H. Development of nonlinear predictor with a set of predicted points for continuation power flow. IEEJ Trans PE. 2005; 125(3): 268-277. in Japanese
10.1541/ieejpes.125.268 Google Scholar
- 24Kojima T, Mori H. Continuation power flow with variable-step variable-order nonlinear predictor. IEEJ Trans PE. 2006; 126(6): 611-618. in Japanese
10.1541/ieejpes.126.611 Google Scholar
- 25Seki K, Mori H, Continuation Power Flow with ILUT Factorization Preconditioned Iterative Method, The Paper of Joint Technical Meeting on Power Engineering and Power System Engineering, IEE Japan, PE-07-55, PSE-07-70, 2007: 7-12. (in Japanese)
- 26Alves DA, da Silva LCP, Castro CA, da Costa VF, Continuation load flow method parameterized by power losses. 2000 IEEE Power Engineering Society Winter Meeting. 2000: 1123-1128.
- 27Alves DA, da Silva LCP, Castro CA, da Costa VF. Study of alternative schemes for the parameterization step of the continuation power flow method based on physical parameters, part I: mathematical modeling. Electr Power Components & Syst. 2003; 31: 1151-1166.
- 28Alves DA, da Silva LCP, Castro CA, da Costa VF. Study of alternative schemes for the parameterization step of the continuation power flow method based on physical parameters, Part II: performance evaluation. Electr Power Components & Syst. 2003; 31: 1167-1177.
- 29Garbelini E, Alves DA, Neto AB, Righeto E, da Silva LCP, Castro CA. An efficient geometric parameterization technique for the continuation power flow. Electr Power Syst Res. 2007; 77(1): 71-82.
- 30Neto AB, Alves DA. An Improved Parameterization Technique for the Continuation Power Flow. New Orleans, LA, USA: IEEE; 2010: 1-6. IEEE PES T&D 2010.
- 31Neto AB, Alves DA. Improved geometric parameterization techniques for continuation power flow. IET Generation, T&D. 2010; 4: 1349-1359.
- 32Neto AB, Alves DA. Parameterization Technique for the Continuation Power Flow Using the Trivial and Tangent Predictor. Orlando, FL, USA: IEEE; 2012: 1-6. IEEE PES T&D 2012.
- 33Neto AB, Alves DA. Singularities analysis of the jacobian matrix modified in the continuation power flow: mathematical modeling. IEEE Latin Am Trans. 2016; 14(12): 4750-4756. in Portuguese
- 34 University of Washington: Power Systems Test Case Archive - Power Flow Test Cases (1993-8) Available at: http://www.ee.washington.edu/research/pstca/
- 35Kuroda E, Miyoshi H, Tomobe O, Yamazaki J, A Study of Fast Computation of P-V Curves Using Variable-Step Predictor for Continuation Power Flow Calculation. Ibaraki Subbranch Meeting, IEE Japan, 2014: C14. (in Japanese)
- 36Kuroda E, Watanabe M, Kato D, Saito N, Yatsu M, Kawahara T, A Study of Fast Computation Method of Static Voltage Stability Using Geometric Parameter Adjustment for the Continuation Power Flow. 2016 National Convention Record IEE Japan, No. 6–089 (2016-3). (in Japanese)
- 37Seydel R. From Equilibrium to Chaos: Practical Bifurcation and Stability Analysis. 2 ed. New York: Springer-Verlag; 1994: 407.
