Successive-over-relaxation based recursive Bayesian approach for power system configuration identification

Purpose The purpose of this paper is to propose successive-over-relaxation (SOR) based recursive Bayesian approach (RBA) for the configuration identification of a Power System. Moreover, to present a comparison between the proposed method and existing RBA approaches regarding convergence speed and robustness. Design/methodology/approach Swift power network configuration identification is important for adopting the smart grid features like power system automation. In this work, a new SOR-based numerical approach is adopted to increase the convergence speed of the existing RBA algorithm and at the same time maintaining robustness against noise. Existing RBA and SOR-RBA are tested on IEEE 6 bus, IEEE 14 bus networks and 48 bus Danish Medium Voltage distribution network in the MATLAB R2014b environment and a comparative analysis is presented. Findings The comparison of existing RBA and proposed SOR-RBA is performed, which reveals that the latter has good convergence speed compared to the former RBA algorithms. Moreover, it is robust against bad data and noise. Originality value Existing RBA techniques have slow convergence and are also prone to measurement noise. Their convergence speed is effected by noisy measurements. In this paper, an attempt has been made to enhance convergence speed of the new identification algorithm while keeping its numerical stability and robustness during noisy measurement conditions. This work is novel and has drastic improvement in the convergence speed and robustness of the former RBA algorithms.

[1]  Munmun De Choudhury,et al.  Understanding Community Dynamics in Online Social Networks: A multidisciplinary review , 2012, IEEE Signal Processing Magazine.

[2]  Alexandra von Meier,et al.  Topology detection in microgrids with micro-synchrophasors , 2015, 2015 IEEE Power & Energy Society General Meeting.

[3]  Felix F. Wu,et al.  Detection of topology errors by state estimation (power systems) , 1989 .

[4]  R. Vinter,et al.  Measurement Placement in Distribution System State Estimation , 2009, IEEE Transactions on Power Systems.

[5]  Aranya Chakrabortty,et al.  Estimation, analysis and control methods for large-scale electric power systems using synchronized phasor measurements , 2008 .

[6]  Milan Prodanovic,et al.  State Forecasting and Operational Planning for Distribution Network Energy Management Systems , 2016, IEEE Transactions on Smart Grid.

[7]  Stephen M. Haas,et al.  Derivatives in Probabilistic Simulations of Electric Power System Operations , 1986, IEEE Transactions on Power Systems.

[8]  Jing Huang,et al.  Electric grid state estimators for distribution systems with microgrids , 2012, 2012 46th Annual Conference on Information Sciences and Systems (CISS).

[9]  Jing Huang,et al.  State Estimation in Electric Power Grids: Meeting New Challenges Presented by the Requirements of the Future Grid , 2012, IEEE Signal Processing Magazine.

[10]  K. Clements,et al.  Detection and identification of topology errors in electric power systems , 1988 .

[11]  Shengwei Mei,et al.  A Seidel-Type Recursive Bayesian Approach and Its Applications to Power Systems , 2012, IEEE Transactions on Power Systems.

[12]  D. N. Ewart Power: Whys and wherefores of power system blackouts: An examination of the factors that increase the likelihood and the frequency of system failure , 1978, IEEE Spectrum.

[13]  Goran Strbac,et al.  A Recursive Bayesian Approach for Identification of Network Configuration Changes in Distribution System State Estimation , 2010, IEEE Transactions on Power Systems.

[14]  Fred C. Schweppe,et al.  Power System Static-State Estimation, Part I: Exact Model , 1970 .

[15]  Kun Zhu,et al.  Application and analysis of optimum PMU placement methods with application to state estimation accuracy , 2009, 2009 IEEE Power & Energy Society General Meeting.

[16]  Fernando L. Alvarado,et al.  Network topology determination using least absolute value state estimation , 1995 .

[17]  Felix F. Wu,et al.  Estimation of parameter errors from measurement residuals in state estimation (power systems) , 1992 .

[18]  M. N. Vrahatis,et al.  From linear to nonlinear iterative methods , 2003 .

[19]  R D Zimmerman,et al.  MATPOWER: Steady-State Operations, Planning, and Analysis Tools for Power Systems Research and Education , 2011, IEEE Transactions on Power Systems.

[20]  George J. Anders,et al.  Probability Concepts in Electric Power Systems , 1990 .

[21]  I. S. Costa,et al.  Identification of topology errors in power system state estimation , 1993 .

[22]  A. G. Expósito,et al.  Power system state estimation : theory and implementation , 2004 .