Optimal power flow in distribution networks
暂无分享,去创建一个
[1] Xiaoqing Bai,et al. Semi-definite programming-based method for security-constrained unit commitment with operational and optimal power flow constraints , 2009 .
[2] K. Fujisawa,et al. Semidefinite programming for optimal power flow problems , 2008 .
[3] Ufuk Topcu,et al. On the exactness of convex relaxation for optimal power flow in tree networks , 2012, 2012 IEEE 51st IEEE Conference on Decision and Control (CDC).
[4] Steven H. Low,et al. Optimal inverter VAR control in distribution systems with high PV penetration , 2011, 2012 IEEE Power and Energy Society General Meeting.
[5] David Tse,et al. Geometry of injection regions of power networks , 2011, IEEE Transactions on Power Systems.
[6] G. C. Contaxis,et al. Decoupled Optimal Load Flow Using Linear or Quadratic Programming , 1986, IEEE Transactions on Power Systems.
[7] Joshua A. Taylor,et al. Conic optimization of electric power systems , 2011 .
[8] K. Mani Chandy,et al. Quadratically Constrained Quadratic Programs on Acyclic Graphs With Application to Power Flow , 2012, IEEE Transactions on Control of Network Systems.
[9] R. Jabr. Radial distribution load flow using conic programming , 2006, IEEE Transactions on Power Systems.
[10] Michael Chertkov,et al. Local Control of Reactive Power by Distributed Photovoltaic Generators , 2010, 2010 First IEEE International Conference on Smart Grid Communications.
[11] S. Low,et al. Exact Convex Relaxation of Optimal Power Flow in Tree Networks , 2012, 1208.4076.
[12] K. Mani Chandy,et al. Inverter VAR control for distribution systems with renewables , 2011, 2011 IEEE International Conference on Smart Grid Communications (SmartGridComm).
[13] K. Mani Chandy,et al. Equivalence of branch flow and bus injection models , 2012, 2012 50th Annual Allerton Conference on Communication, Control, and Computing (Allerton).
[14] E. A. Belati,et al. Logarithmic barrier-augmented Lagrangian function to the optimal power flow problem , 2005 .
[15] Hsiao-Dong Chiang,et al. On the existence and uniqueness of load flow solution for radial distribution power networks , 1990 .
[16] G. L. Torres,et al. An interior-point method for nonlinear optimal power flow using voltage rectangular coordinates , 1998 .
[17] Wang Min,et al. A trust region interior point algorithm for optimal power flow problems , 2005 .
[18] M. E. Baran,et al. Optimal sizing of capacitors placed on a radial distribution system , 1989 .
[19] O. Alsac,et al. Fast Decoupled Load Flow , 1974 .
[20] J. Lavaei,et al. Physics of power networks makes hard optimization problems easy to solve , 2012, 2012 IEEE Power and Energy Society General Meeting.
[21] R. Romero,et al. Optimal Capacitor Placement in Radial Distribution Networks , 2001, IEEE Power Engineering Review.
[22] Felix F. Wu,et al. Network reconfiguration in distribution systems for loss reduction and load balancing , 1989 .
[23] S. Low,et al. Zero Duality Gap in Optimal Power Flow Problem , 2012, IEEE Transactions on Power Systems.
[24] Felix F. Wu,et al. Network Reconfiguration in Distribution Systems for Loss Reduction and Load Balancing , 1989, IEEE Power Engineering Review.