Exploring the Power Flow Solution Space Boundary
By I. A. Hiskens, Robert J. Davy. IEEE Power Engineering Review, 2001
203 citations recorded by the source corpus.
Subfields: Control and Systems Engineering, Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/76315cd90c073c955b149f86f4e96df30e34b170
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In Control and Systems Engineering
- Zhao Yang Dong
- L. Soder
- Daniel D. Molzahn
- David John Hill
- Yuri V. Makarov
- Shmuel S. Oren
- Magnus Perninge
- Martin Geidl
In Electrical and Electronic Engineering
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- Christopher L. DeMarco
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- Zhao Yang Dong
- L. Soder
Citations in the corpus
- A Stochastic Optimal Power Flow Problem With Stability Constraints—Part I: Approximating the Stability Boundary (2013, methodology): “In [26], another predictor-corrector method was given to explore an SNB surface, where the prediction direction is chosen arbitrarily in the tangent hyperplane, and the corrector step is a Newton-Raphson method using equations describing the SNB surface to project the predicted point onto the surfac”
- Integrated Modeling and Optimization of Multi-Carrier Energy Systems (2007, background): “34), the solution space is no longer convex [83].”
- Convex Relaxation of Optimal Power Flow—Part I: Formulations and Equivalence (2014, unknown): “[45], [46], [47], [48], [49], [50], [51], [52], [53].”
- Bound Tightening for the Alternating Current Optimal Power Flow Problem (2016, background): “The feasible set of ACOPF is nonconvex [7],”
- Convex Relaxation of Optimal Power Flow—Part II: Exactness (2014, background): “When the network is not radial or | V j | are not constants, then the feasible set can be much more complicated than ellipsoids [49]–[51].”
- A Sufficient Condition for Power Flow Insolvability With Applications to Voltage Stability Margins (2012, background): “A measure of the distance to the solvability boundary (the set of operating points where a solution exists, but small perturbations may result in the insolvability of the power flow equations [10]) is desirable to ensure that power systems are operated with security margins.”
- Computation of Bifurcation Boundaries for Power Systems: a New (2000, methodology): “F (x; y) = 0 (20) J t(x; y)w = 0 (21) wtw 1 = 0 (22) where y is now a vector of any two independent parameters, and the predictor-corrector method [18] are used in [19] to explore the power ow solution space boundary.”