Stability-constrained optimal power flow
By D. Gan, Robert J. Thomas, R. Zimmerman. 2000
475 citations recorded by the source corpus.
Subfields: Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/6e8acf7852962d1229a02cf7aaa932d88f9e0801
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In Electrical and Electronic Engineering
- Quanyuan Jiang
- Steven H. Low
- Javad Lavaei
- Boran Zhou
- Mingze Zhang
- Guangchao Geng
- Luonan Chen
- Chengjin Ye
Citations in the corpus
- Zero Duality Gap in Optimal Power Flow Problem (2012, background): “Nonconvexity appears in more sophisticated power problems such as the stability constrained OPF problem where the stability at the operating point is an extra constraint [15], [16] or the dynamic OPF problem where the dynamics of the generators are also taken into account [17], [18].”
- Dynamic security-constrained rescheduling of power systems using trajectory sensitivities (2003, background): “The other approach is to include the stability constraints as part of the OPF problem by converting the differential equations into algebraic constraints [6], [7].”
- Multi-Objective Optimal Power Flow Considering Transient Stability Based on Parallel NSGA-II (2015, methodology): “The two main approaches to study TSCOPF are simulation based on numerical discretization [3] and constraint transformation [4].”
- Convex Relaxation of Optimal Power Flow—Part I: Formulations and Equivalence (2014, background): “Remark 5 (OPF Variants): OPF as defined in (7) and (9) is a simplified version that ignores other important constraints such as line limits, security constraints, stability constraints, and chance constraints; see extensive surveys in [4]–[15], [59], and [60] and a recent discussion in [61] on real-”
- Parallel augment Lagrangian relaxation method for transient stability constrained unit commitment (2013, methodology): “To simplify TSCUC formulations, a classical generator model is typically used to describe the electro-mechanic transient behavior of a generator [15], [16], which can be expressed using second order differential equations as”
- A Reduced-Space Interior Point Method for Transient Stability Constrained Optimal Power Flow (2010, background): “0885-8950/$26.00 © 2010 IEEE JIANG AND GENG: REDUCED-SPACE INTERIOR POINT METHOD 1233 a series of algebraic equations [ 3 ].”
- Optimal operation solutions of power systems with transient stability constraints (2001, methodology): “Recently, a number of researches [2], [12], [21] have tried to incorporate the transient stability constraints directly into OPF, mainly by approximating the differential equations to difference (or algebraic) equations.”