Implementation of a Large-Scale Optimal Power Flow Solver Based on Semidefinite Programming
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[1] Robert E. Tarjan,et al. Simple Linear-Time Algorithms to Test Chordality of Graphs, Test Acyclicity of Hypergraphs, and Selectively Reduce Acyclic Hypergraphs , 1984, SIAM J. Comput..
[2] Patrick R. Amestoy,et al. An Approximate Minimum Degree Ordering Algorithm , 1996, SIAM J. Matrix Anal. Appl..
[3] Jos F. Sturm,et al. A Matlab toolbox for optimization over symmetric cones , 1999 .
[4] Kazuo Murota,et al. Exploiting Sparsity in Semidefinite Programming via Matrix Completion I: General Framework , 2000, SIAM J. Optim..
[5] Gabriel Valiente,et al. Algorithms on Trees and Graphs , 2002, Springer Berlin Heidelberg.
[6] Katsuki Fujisawa,et al. Exploiting sparsity in semidefinite programming via matrix completion II: implementation and numerical results , 2003, Math. Program..
[7] Kim-Chuan Toh,et al. Solving semidefinite-quadratic-linear programs using SDPT3 , 2003, Math. Program..
[8] Timothy A. Davis,et al. Algorithm 837: AMD, an approximate minimum degree ordering algorithm , 2004, TOMS.
[9] J. Lofberg,et al. YALMIP : a toolbox for modeling and optimization in MATLAB , 2004, 2004 IEEE International Conference on Robotics and Automation (IEEE Cat. No.04CH37508).
[10] I. Hiskens,et al. Convexity of the set of feasible injections and revenue adequacy in FTR markets , 2005, IEEE Transactions on Power Systems.
[11] K. Fujisawa,et al. Semidefinite programming for optimal power flow problems , 2008 .
[12] R. Belmans,et al. A literature survey of Optimal Power Flow problems in the electricity market context , 2009, 2009 IEEE/PES Power Systems Conference and Exposition.
[13] David Tse,et al. Geometry of feasible injection region of power networks , 2011, 2011 49th Annual Allerton Conference on Communication, Control, and Computing (Allerton).
[14] Masakazu Kojima,et al. Exploiting sparsity in linear and nonlinear matrix inequalities via positive semidefinite matrix completion , 2011, Math. Program..
[15] K. Mani Chandy,et al. Optimal power flow over tree networks , 2011, 2011 49th Annual Allerton Conference on Communication, Control, and Computing (Allerton).
[16] 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.
[17] Daniel K. Molzahn,et al. Examining the limits of the application of semidefinite programming to power flow problems , 2011, 2011 49th Annual Allerton Conference on Communication, Control, and Computing (Allerton).
[18] Xiaoqing Bai,et al. A semidefinite programming method with graph partitioning technique for optimal power flow problems , 2011 .
[19] R. Jabr. Exploiting Sparsity in SDP Relaxations of the OPF Problem , 2012, IEEE Transactions on Power Systems.
[20] David Tse,et al. Distributed algorithms for optimal power flow problem , 2011, 2012 IEEE 51st IEEE Conference on Decision and Control (CDC).
[21] Javad Lavaei,et al. Geometry of power flows in tree networks , 2012, 2012 IEEE Power and Energy Society General Meeting.
[22] S. Low,et al. Zero Duality Gap in Optimal Power Flow Problem , 2012, IEEE Transactions on Power Systems.
[23] J. Lavaei,et al. Physics of power networks makes hard optimization problems easy to solve , 2012, 2012 IEEE Power and Energy Society General Meeting.
[24] A. Grothey,et al. Local Solutions of Optimal Power Flow , 2013 .
[25] B. Lesieutre,et al. A Sufficient Condition for Power Flow Insolvability With Applications to Voltage Stability Margins , 2012, IEEE Transactions on Power Systems.