[1] ZHOU A P, YANG M, WANG Z Y, et al. A linear solution method of generalized robust chance constrained real-time dispatch[J]. IEEE Transactions on Power Systems, 2018, 33(6): 7313-7316.
[2]魏路平, 张小白, 卢敏, 等. 日前电力市场环境下的实时调度[J]. 电力系统自动化, 2007, 31(24): 38-41.
WEI Luping, ZHANG Xiaobai, LU Min, et al. Study and realization of real-time dispatch in day-ahead power market[J]. Automation of Electric Power Systems, 2007, 31(24): 38-41.
[3]赵唯嘉, 张宁, 康重庆, 等. 光伏发电出力的条件预测误差概率分布估计方法[J]. 电力系统自动化, 2015, 39(16): 8-15.
ZHAO Weijia, ZHANG Ning, KANG Chongqing, et al. A method of probabilistic distribution estimation of conditional forecast error for photovoltaic power generation[J]. Automation of Electric Power Systems, 2015, 39(16): 8-15.
[4]DUAN C, FANG W L, JIANG L, et al. Distributionally robust chance-constrained approximate AC-OPF with Wasserstein metric[J]. IEEE Transactions on Power Systems, 2018, 33(5): 4924-4936.
[5]YANG Z F, ZHONG H W, XIA Q, et al. Solving OPF using linear approximations: Fundamental analysis and numerical demonstration[J]. IET Generation, Transmission & Distribution, 2017, 11(17): 4115-4125.
[6]MADANI R, SOJOUDI S, LAVAEI J. Convex relaxation for optimal power flow problem: Mesh networks[J]. IEEE Transactions on Power Systems, 2015, 30(1): 199-211.
[7]SOJOUDI S, LAVAEI J. Physics of power networks makes hard optimization problems easy to solve[C]//2012 IEEE Power and Energy Society General Meeting. New York, USA: IEEE, 2012.
[8]YANG J W, ZHANG N, KANG C Q, et al. A state-independent linear power flow model with accurate estimation of voltage magnitude[J]. IEEE Transactions on Power Systems, 2017, 32(5): 3607-3617.
[9]AKBARI T, TAVAKOLI BINA M. Linear approximated formulation of AC optimal power flow using binary discretisation[J]. IET Generation, Transmission & Distribution, 2016, 10(5): 1117-1123.
[10]FATEMI S M, ABEDI S, GHAREHPETIAN G B, et al. Introducing a novel DC power flow method with reactive power considerations[J]. IEEE Transactions on Power Systems, 2015, 30(6): 3012-3023.
[11]YANG Z F, ZHONG H W, BOSE A, et al. A linearized OPF model with reactive power and voltage magnitude: A pathway to improve the MW-only DC OPF[J]. IEEE Transactions on Power Systems, 2018, 33(2): 1734-1745.
[12]YANG Z F, ZHONG H W, XIA Q, et al. A novel network model for optimal power flow with reactive power and network losses[J]. Electric Power Systems Research, 2017, 144: 63-71.
[13]BERTSIMAS D, LITVINOV E, SUN X A, et al. Adaptive robust optimization for the security constrained unit commitment problem[J]. IEEE Transactions on Power Systems, 2013, 28(1): 52-63.
[14]JABR R A, KARAKI S M, KORBANE J A. Robust multi-period OPF with storage and renewables[J]. IEEE Transactions on Power Systems, 2015, 30(5): 2790-2799.
[15]WANG J H, SHAHIDEHPOUR M, LI Z Y. Security-constrained unit commitment with volatile wind power generation[J]. IEEE Transactions on Power Systems, 2008, 23(3): 1319-1327.
[16]RYAN S M, WETS R J B, WOODRUFF D L, et al. Toward scalable, parallel progressive hedging for stochastic unit commitment[C]//2013 IEEE Power & Energy Society General Meeting. New York, USA: IEEE, 2013.
[17]LUBIN M, DVORKIN Y, BACKHAUS S. A robust approach to chance constrained optimal power flow with renewable generation[J]. IEEE Transactions on Power Systems, 2016, 31(5): 3840-3849.
[18]杨明, 程凤璐, 韩学山. 电力系统实时调度的有效静态安全域法[J]. 中国电机工程学报, 2015, 35(6): 1353-1362.
YANG Ming, CHENG Fenglu, HAN Xueshan. Real-time dispatch based on effective steady-state security regions of power system[J]. Proceedings of the CSEE, 2015, 35(6): 1353-1362.
[19]余贻鑫, 陈礼义. 电力系统的安全性和稳定性[M]. 北京: 科学出版社, 1988.
[20]ZHU J Z, FAN R Q, XU G Y, et al. Construction of maximal steady-state security regions of power systems using optimization method[J]. Electric Power Systems Research, 1998, 44(2): 101-105.
[21]丁明, 王伟胜, 王秀丽, 等. 大规模光伏发电对电力系统影响综述[J]. 中国电机工程学报, 2014, 34(1): 1-14.
DING Ming, WANG Weisheng, WANG Xiuli, et al. A review on the effect of large-scale PV generation on power systems[J]. Proceedings of the CSEE, 2014, 34(1): 1-14.
[22]SOYSTER A L. Technical note: Convex programming with set-inclusive constraints and applications to inexact linear programming[J]. Operations Research, 1973, 21(5): 1154-1157. |