Investigating the effects of selecting different slack bus on power systems

The load-flow study is a numerical analysis of the flow of electric power in an interconnected system in power engineering. Simplified notation such as the one-line diagram and per-unit system is used for power-flow study and focuses on various features of AC power parameters, such as voltages, voltage angles, real power and reactive power. It analyses the power systems in normal steady-state operation. So, the load flow studies play a major role in analyzing of the power systems. Generally, power system buses are categorized into three classes named load bus, power grid bus and slack bus or swing bus. In fact, slack buses in the power system are chosen among PV buses and also voltage value and phase angle of slack buses must be set 1 and 0, respectively. In this study, analysis of power flow was performed on six bus bar system using Gauss Seidel method. The study analyzed the change of effects that come from choosing different slack buses to determine the critical stress points, voltage stability, in the multi-bus systems. At the beginning of the each power flow analysis, different busses which have generator were determined as the slack bus and the analysis was performed without increasing the load. The effects of changes in critical points were examined at the end of the all possible analysis.

[1]  R. Adapa,et al.  A review of selected optimal power flow literature to 1993. I. Nonlinear and quadratic programming approaches , 1999 .

[2]  J. Machowski Power System Dynamics And Stability , 1997 .

[3]  R. Mageshvaran,et al.  Implementation of non-traditional optimization techniques (PSO, CPSO, HDE) for the optimal load flow solution , 2008, TENCON 2008 - 2008 IEEE Region 10 Conference.

[4]  I. Hiskens,et al.  Convexity of the set of feasible injections and revenue adequacy in FTR markets , 2005, IEEE Transactions on Power Systems.

[5]  W. Tinney,et al.  Optimal Power Flow By Newton Approach , 1984, IEEE Transactions on Power Apparatus and Systems.

[6]  O. Alsac,et al.  Optimal Load Flow with Steady-State Security , 1974 .

[7]  J. Momoh Electric Power System Applications of Optimization , 2000 .

[8]  Steffen Rebennack,et al.  Optimal power flow: a bibliographic survey I , 2012, Energy Systems.

[9]  P. Kundur,et al.  Definition and classification of power system stability IEEE/CIGRE joint task force on stability terms and definitions , 2004, IEEE Transactions on Power Systems.

[10]  Jizhong Zhu,et al.  Optimization of Power System Operation , 2009 .

[11]  Francisco D. Galiana,et al.  A survey of the optimal power flow literature , 1991 .

[12]  H. Happ,et al.  Large Scale Optimal Power Flow , 1982, IEEE Transactions on Power Apparatus and Systems.

[13]  Carson W. Taylor,et al.  Definition and Classification of Power System Stability , 2004 .

[14]  Olle Ingemar Elgerd,et al.  Electric energy systems theory , 1982 .

[15]  K. Fujisawa,et al.  Semidefinite programming for optimal power flow problems , 2008 .

[16]  Xiao-Ping Zhang,et al.  Fundamentals of Electric Power Systems , 2010 .

[17]  John Peschon,et al.  Optimal power-flow solutions for power system planning , 1972 .

[18]  Olle I. Elgerd,et al.  Electric Energy Systems Theory: An Introduction , 1972 .

[19]  C. S. Jha,et al.  Analysis of grid connected induction generators driven by hydro/wind turbines under realistic system constraints , 1990 .

[20]  L. Hannett,et al.  Validation of Synchronous Machine Models and Derivation of Model Parameters from Tests , 1981, IEEE Transactions on Power Apparatus and Systems.

[21]  K. Pandya,et al.  A SURVEY OF OPTIMAL POWER FLOW , 2008 .

[22]  R. Adapa,et al.  A review of selected optimal power flow literature to 1993. II. Newton, linear programming and interior point methods , 1999 .

[23]  Hadi Saadat,et al.  Power System Analysis , 1998 .

[24]  B. Stott,et al.  Further developments in LP-based optimal power flow , 1990 .

[25]  Venkataramana Ajjarapu,et al.  The continuation power flow: a tool for steady state voltage stability analysis , 1991 .

[26]  S. Low Convex relaxation of optimal power flow: A tutorial , 2013, 2013 IREP Symposium Bulk Power System Dynamics and Control - IX Optimization, Security and Control of the Emerging Power Grid.

[27]  S. Low,et al.  Zero Duality Gap in Optimal Power Flow Problem , 2012, IEEE Transactions on Power Systems.

[28]  Steffen Rebennack,et al.  Optimal power flow: a bibliographic survey II , 2012, Energy Systems.

[29]  S. Granville Optimal reactive dispatch through interior point methods , 1994 .

[30]  Xiaoqing Bai,et al.  Semi-definite programming-based method for security-constrained unit commitment with operational and optimal power flow constraints , 2009 .

[31]  G. L. Torres,et al.  An interior-point method for nonlinear optimal power flow using voltage rectangular coordinates , 1998 .

[32]  L. Tolbert,et al.  Review of Reactive Power Planning: Objectives, Constraints, and Algorithms , 2007, IEEE Transactions on Power Systems.