IEEE Transactions on Power Systems · 1990 · 524 citations · 25 references
EngineeringElectrical EngineeringEnergy EconomicsOptimizationSchedulingInteger ProgrammingLinear ProgrammingPower SystemsElectric Power System ModelingElectrical Power SystemsLoss MinimizationPower Generation SchedulingPower System Optimization
The authors describe developments that have transformed the LP (linear programming) approach into a truly general-purpose OPF (optimal power flow) solver, with computational and other advantages over even recent nonlinear programming (NLP) methods. it is pointed out that the nonseparable loss-minimization problem can now be solved, giving the same results as NLP on power systems of any size and type. Coupled formulations, where for instance voltages and VAr become constraints on MW scheduling, are handled. Former limitations on the modeling of generator cost curves have been eliminated. In addition, the approach accommodates a large variety of power system operating limits, including the very important category of contingency constraints. All of the reported enhancements are fully implemented in the production OPF software described here, and most have already been utilized within the industry.< <ETX xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:xlink="http://www.w3.org/1999/xlink">></ETX>
25
Optimal Power Flow By Newton Approach
David Sun, Bruce Ashley, Brian Brewer et al. · IEEE Transactions on Power Apparatus and Systems · 1984 · 945 citations
Security analysis and optimization
B. Stott, O. Alsaç, A. Monticelli · Proceedings of the IEEE · 1987 · 553 citations
Engineering, Electrical Engineering, Systems Engineering +17