用户名: 密码: 验证码:
配电网智能优化规划平台的算法研究与应用
详细信息    本馆镜像全文|  推荐本文 |  |   获取CNKI官网全文
摘要
通过对配电网的优化规划,科学合理地确定变电站的容量、位置及供电范围,有利于减少系统跨区域交叉供电,提高系统管理和运行效率;配电网络结构的优化规划,可以大大提高系统的供电可靠性,也是提高系统投资效益的最有效途径,配电自动化的优化规划,不仅可以网损降低,提高经济效益,而且可以提高系统稳定运行能力,改善服务质量,取得良好的社会效益。本文选取配电网智能优化规划平台中的智能优化算法作为研究目标,将人工智能应用到配电网研究中,探索智能配电领域的新课题,并将研究成果应用到实际配电网络中。
     1.在前言中通过文献综述回顾了传统优化算法基本步骤,分析了传统优化算法的局限性,对研究智能算法的必要性进行了阐述。
     2.对智能规划平台中的变电站优化问题,提出了基于地理信息系统的文化算法(Geographic Culture algorithm, GCA)解决方案。在算法中加入了GIS功能,使GIS成为文化算法运算的重要基础。将本文算法嵌入到配电网智能优化规划平台中,实际可操作性强,规划人员不仅很容易可以很快得到一个直观的方案,还可以利用GIS工具对方案进行交互和干预。
     3.对智能规划平台中的配电网架结构优化规划,本文提出了地理信息系统和改进的微分演化算法组成混合微分演化算法GDE(Geo-Differential Evolution,GDE)。GDE首先利用配电网络的地理特征,分阶段过滤明显不适合的线路,得到初步规划网络,随后利用DE算法收敛快速、鲁棒性强的特点,将其应用到优化计算中。为避免早熟,本文对传统DE算法进行了改进,利用解群转移策略在给定的条件下对解群进行分散处理以跳出局部最优点,得到全局最优解。
     4.对智能规划平台中的无功优化算法,提出了基于改进的免疫遗传算法解决方案。通过加入免疫调解和转基因育种算子,本文算法实现群体收敛性和个体多样性间的动态平衡,全局收敛能力和收敛速度得到了提高。本文深入研究了县级配电网无功优化的特殊性,着重分析了在量测数据质量不高,点多面广且对实时性有要求的情况下进行县级配电网无功优化分析的策略。
     5.对智能规划平台中的配电自动化规划,本文选取故障恢复中的开关优化方案作为研究目标,提出了多种群模糊微分演化算法(Fuzzy Differential Evolution,FDE)解决方案。本文分析了针对配电网故障恢复的多目标优化,只有Pareto最优解情况下的算法策略。在演化的过程中,设计模糊控制器控制演化参数F和Cr,使参数自适应,加快演化速度。6.在配电网智能优化规划平台中做了大量的工作。课题研究过程中,利用VC++ 6.0先后开发了平台中的各种智能算法软件,融合了GIS技术、MATLAB技术等混合编程技术,该平台已经投入了实际的工程应用,在现场取得了较好的效果。
By means of distribution network optimized planning platform, the planner could guarantee substation capacity, position and supply region reasonably, increase distribution network reliability, and increase system invest benefit at maximum efficiency. The paper takes distribution network intelligent optimized planning as topic,applies AI theory to distribution network, researches for new problems in distribution network intelligent control field and applies the research to practical network. 1. The paper proposes culture algorithm base on GIS (Geography Culture algorithm, GCA) to solve city distribution network substation location and capacity issue.The paper stresses highly on the initial work of substation intelligent planning, relying on GIS analytical tool,automatic anglicizing the substation optimized geographic constraint area, reduce of blind search process thus make optimization velocity rising.
     2. The paper proposes a mixed algorithm GDE (Geo Differential Evolution, GDE) to proceed distribution network structural intelligent planning. The topology analysis technique on distribution network comprehensive planning and distribution network intelligent planning technology in GIS environment is discussed. To avoid premature,the tradition DE algorithm is improved.
     3.The paper proposes improved immunity genetic algorithm and applies to countywide electric network Reactive Optimization. The algorithm improves the global convergence ability and convergence rate. The paper stresses on the Reactive Optimization software technique aim to countywide network system, that is, taking iec61970 CIM model as foundational constructs distributing network analytical topology model.
     4.The paper proposes multi-group fuzzy differential evolution algorithm(Fuzzy Differential Evolution , FDE) and applies to distribution network fault restoration reorganization. The algorithm of distribution network fault restoration for multi-objective optimization with only pareto optimum solution is brought forward,In the processof evolution, guidance evolution parameter F and Cr of fuzzy controller is designed , which makes parameter adaptive, evolution efficient are improved.
     5.The paper makes extensive efforts in distribution network intelligence optimization platform software programming. The soft wares have already been used in actual engineering practice.
引文
[1]陆延昌.用自动化技术带动中国电力工业的现代化建设[J].电力系统自动化,2004,28(24):1~4.
    [2] Guoliang Wu,Jun Liu,Xianfa Zhang. The application and development of power distribution network automation. China International Conference on Electricity Distribution,2006,1(1): 33~37
    [3]陈章潮,唐德光.城市电网规划与改造.北京:中国电力出版社,1998:1~300.
    [4]王明俊.我国电网调度自动化的发展--从SCADA到EMS.电网技术, 2004,28(4):43~46.
    [5]汪定伟,吴海峰,等.改进多种群遗传算法在中压配电网规划中的应用.西安理工大学学报,2005,21(1):69~73.
    [6] G.L.Thompson, D.L.Wall. A Branch and Bound Model For Choosing Optimal Substation Locations. IEEE Trans on Power Apparaus and Systems, 1981, 100(5): 2683~2688.
    [7]] Mamandur K.R.C,Chenoweth R.D. Optimal control of reactive power for improvement in voltage profiles andfor real loss minimization. IEEE Trans on Power Apparaus and Systems, 1981,100(7):123~128.
    [8] T.H.Fawzi, K.F.Ali. A New Planning Model for DistributionSystems. IEEE Trans on PAS,1983,102(9):3010~3017.
    [9] Civanlar.S, Grainger.J.J. Forecasting distribution feeder loads: modeling and application to volt/Var control. IEEE Transactions on Power Delivery, 1988, 3(1):255~264.
    [10] Merlin A, Back H. Search for a Minimal-Loss Operating Spanning Tree for an Urban Power Distribution System. Proceedings of Fifth Power System Computation Conference, 1975,1(1):2~6.
    [11] A.M.Sasson,F.Viloria,F.Abeles. Optimal load flow solution susing the Hessionmatrix. IEEEPAS-92,1973,l(1):31~41.
    [12] Gonen T,Goote B.L. Distribution system planning using mixed-integer programming. IEE Proc-C, 1981, 128(2):70~79.
    [13] K.Aoki, T.Ichimori, et.al. Normal State Optimal Load Allocation in Distribution Systems. IEEE Transactions on Power Delivery, 1987, Jan(1):147~155.
    [14] K.Aoki,H.Kuwabara,et.al. Outage State Optimal Load Allocation by Automatic Sectionalizing Switches Operation in Distribution. IEEE Transactions on Power Delivery, 1987,2(4):1177~1185.
    [15] K.Aoki, H.Kuwabara, et.al. An Efficient Algorithm for Load Balancing of Transformers and feeders. IEEE Transactions on Power Delivery, 1988,3(4):1865~1872.
    [16] C.S.Chen,M.Y.Cho. Determination of Critical Switches in Distribution Systems. IEEE Transactions on Power Delivery, 1992, 7(3):1443~1446.
    [17] Aoki.K, Nara.K, Satoh.T,et al. New approximate optimization method for distribution system planning. IEEE Transactions on Power Systems, 1990,5(1):126~132.
    [18] Nara.K, Satoh.T, Aoki.K, et al. Multi-year expansion planning for distribution systems. IEEE Transactions on Power Systems, 1991, 6(3):952~958.
    [19] Goswami.S.K. Distribution system planning using branch exchange technique. IEEE Transactions on Power Systems, 1997,12(2):718~723.
    [20] Miguez.E, Cidras.J, Diaz-Dorado.E, et al. An improved branch-exchange algorithm for large-scale distribution network planning. IEEE Transactions on Power Systems,2002, 17(4):931~936.
    [21] Karen Nan Miu, Hisiao-Dong Chiang, et.al. Fast Service Restoration for Large-scale Distribution Systems with Priority Customers and Constrains. IEEE Transactions on Power Systems, 1998, 13(3):789~795.
    [22] A.L.Morelat, A.Monticelli. Heuristic Search Approach to Distribution System Restoration. IEEE Transactions on Power Delivery,1989,4(4):2235~2241.
    [23] J.S.Wu, C.R.Lee, C.S.Chen, K.L.Tomsovic. A Comparison of Two Heuristic Approaches for Distribution Feeder Switching Contingencies. International Journal of Electrical Power & Energy Systems,1992,14(2):158~165.
    [24]康立山,谢云,尤矢勇,等.模拟退火算法[M].北京:科学出版社,1994:1~100.
    [25]田文德,孙素莉.用于炼油厂原油库存调度的混合模拟退火算法.计算机工程与应用, 2005,41(26):220~223.
    [26]张火明,陆慧娟,卫伟.混合离散变量模拟退火方法及其应用.中国计量学院学报,2006,17(1):44~49.
    [27]邹丽珊.共同进化算法综述.广州市经济管理干部学院学报, 2004,6(2):83~87.
    [28]任平.遗传算法(综述).工程数学学报,1999,16(2):1~8.
    [29]武飞周,薛源.智能算法综述.工程地质计算机应用,2005,38(2):9~16.
    [30]王磊,潘进,焦李成.免疫算法[J].电子学报,2000,28(7):74~78.
    [31]李晓磊,钱积新.人工鱼群算法自下而上的寻优模式[A].过程系统工程年会论文集[c],2001,1(1):76~82.
    [32]朱广名.发电机组优化组合的模型与算法综述.电气应用,2005,24(8):27~32.
    [33]张新兵,王家林,吴健生.混合最优化算法在地球物理学中的应用现状与前景.地球物理学进展,2003,18(2):218~223.
    [34]谢晓锋,张文俊,杨之廉.微粒群算法综述.控制与决策, 2003,18(2):129~135.
    [35] Fukuyama Y. Fundamentals of Particle Swarm Techiques[A]. IEEE Power Eineering Society,2002,24(8):45~51.
    [36] Eberh.R,Shi.Y. Particle Swarm Optimization:Developments,Applications and Resources[A]. IEEE Service Center, 2001,24(8):81~86.
    [37]徐海,刘石,马勇,等.基于改进粒子群游优化的模糊逻辑系统自学习算法[J].计算机工程与应用,2000, 36(7):62~63.
    [38] He z,Wei c,Yang L,et a1. Extracting Rules from Fuzzy Neural Network by Particle Swan Optimization[A]. proceedings of IEF Conferences on Evolutionary Computation[C],1998,1(1):74~77.
    [39] Fukuyama Y. Fundamentals of particle swarm techniques-Modern Heuristic Optimization Techniques With Applications to Power Systems. IEEE Power Engineering Society,2002, 22(1):45~51.
    [40] Feng Xue, Arthur C, Sanderson, Robert J, Graves. Modeling and convergence analysis of a continuous multiobjective differential evolution algorithm. IEEE Service Center ,2005,25(1):228~235.
    [41] Feng Xue, Arthur C, Sanderson, Robert J, Graves. Multi-objective differential evolution algorithm, convergence analysis, and applications. IEEE Service Center,2005,25(1):743~750.
    [42] B.V.Babu, M.Mathew Leenus Jehan. Differential Evolution for MultiObjective Optimization. IEEE Service Center,2003,23(1):2696~2703.
    [43] Saku Kukkonen, Jouni Lampinen. GDE3:The third Evolution Step of Generalized Differential Evolution. IEEE Service Center,2005,25(1):443~450.
    [44] Vitaliy Feoktistov, Stefan Janaqi. Generalization of the Strategies in Differential Evolution. IEEE Service Center,2004,24(1):443~450.
    [45] Yung-Chien Lin, Kao-Shing Hwang, Feng Sheng Wang. Plant Scheduling and Planning Using Mixed-Integer Hybrid Differential Evolution with Multiplier Updating. IEEE Service Center,2000,20(1):593~600.
    [46] Yung-Chien Lin, Kao-Shing Hwang,Feng-Sheng Wang. Hybrid Differential Evolution with Multiplier Updating Method for Nonlinear Constrained Optimization Problem. IEEE Service Center,2002,22(1):872~877.
    [47] Swagatam Das, Amit Konar,Uday K. Chakraborty,Improved Differential Evolution Algorithms for Handling Noisy Optimisations Problems. IEEE Service Center,2005,25(1):1691~1698 .
    [48] Thiemo Krink,Bogdan Filipic,Gary B.Fogel. Noisy Optimization Problems-A Particular Challenge for Differential Evolution, IEEE Service Center,2004,24(1):332~339.
    [49] Hussein A.Abbass. The Self-Adaptive Pareto Differential Evolution Algorithm. IEEE Service Center,2002,22(1):831~836.
    [50] Janez Brest,Marjan Mernik,Viljem Mumer. Self-Adapting Control Parameters in Differential Evolution:A Comparative Study on Numerical Benchmark Problems. IEEE Service Center,2006,24(1):332~339.
    [51] A.K.Qin, P.N.Suganthan. Self-adaptive Differential Evolution Algorithm for Numerical Optimization. IEEE Service Center,2005,25(1):1785~1791.
    [52] Ren.C Thomsen. Multimodal Optimization Using Crowding-Based Differential Evolution. IEEE Service Center,2004,24(1):1382~1389.
    [53] Junhong Liu, Jouni Lampinen. A Fuzzy Adaptive Differential Evolution Algorithm. IEEE Service Center,2002,22(1):606~611.
    [54] Rainer Storn. On the Usage of Differential Evolution for Function Optimization. IEEE Service Center,1996,18(1):519~523.
    [55] Feng Xue, Arthur C.Sanderson, Piero P.Bonissone,Robert J.Graves. Fuzzy Logic Controlled Multi-Objective Differential Evolution. IEEE Service Center,2005,25(1):720~725.
    [56] Shiyan Hu,Han Huang,Dariusz Czarkowski. Hybrid Trigonometric Differential Evolution for Optimizing Harmonic Distribution. IEEE Service Center,2005,25(1):1306~1309.
    [57] Ying-Pin Chang, Chi-Jui Wu. Design of Harmonic Filters Using Combined Feasible Direction Method and Differential Evolution. IEEE Service Center,2004,24(1):812~817.
    [58] Chi-Jui Wu,Yung-Sung Chuang. Design of Decentralized Output Feedback Power System Stabilizers Using Hybrid Differential Evolution. IEEE Service Center,2005,25(1):1~8.
    [59] R.Storn, K.Price. Differential evolution-a simple and efficient adaptive scheme for global optimization over continuous space. IEEE Service Center,1995,16(1):1~20.
    [60] Jakob Vesterstram, Ren Thomsen. A Comparative Study of Differential Evolution,Particle Swarm Optimization, and Evolutionary Algorithms on Numerical Benchmark Problems. IEEE Service Center,2004,24(1):1980~1987.
    [61] Irina Codreanu. A PARALLEL BETWEEN DIFFERENTIAL EVOLUTION AND GENETIC ALGORITHMS WITH EXEMPLIFICATION IN A MICROFLUIDICS OPTIMIZATION PROBLEM. IEEE Service Center,2005,25(1):421~424.
    [62] Reynolds R.G.Michalewicz Z, Cavareta M. Using cultural algorithms for constraint handling in GENOCOP. Proceedings of the Fourth Annual Conference on Evolutionary Programming,1995,1(1):298~305.
    [63] Salecm S,Reynolds R. Using cultural algorithms in dynamic environments. IEEE Service Center,2000,20(1):1513~1521.
    [64] Xidong Jin,Robert G.Reynolds. Using Knowledge-Based Evolutionary Computation to Solve Nonlinear Constraint Optimization Problems:a Cultural Algorithm Approach. IEEE Service Center,1999,19(1):1672~1679.
    [65] Xidong Jin,Robert G.Reynolds. Using Knowledge-Based System with Hierarchical Architecture to Guide the Search of Evolutionary Computation.IEEE Service Center,2001,21(1):1672~1679.
    [66] Robert G.Reynolds,ChanJin Chung. A Self-adaptive Approach to Representation Shifts in Cultural Algorithms. IEEE Service Center,1996,16(1):94~99.
    [67] Robert G.Reynolds,ChanJin Chung. Knowledge-based Self-adaptationin Evolutionary Programming using Cultural Algorithms. IEEE Service Center,1997,17(1):71~76.
    [68] Robert G.Reynolds,ChanJin Chung. Fuzzy Approaches to Acquiring Experimental Knowledge in Cultural Algorithms. IEEE Service Center,1997,17(1):260~267.
    [69] Robert G.Reynolds,Shinin Zhu. Knowledge-Based Function Optimization Using Fuzzy Cultural Algorithms with Evolutionary Programming. IEEE Service Center,2001,21(1):1~18.
    [70] Carlos A.Coello Coello,Ricardo Landa Becerra. Evolutionary Multiobjective Optimisations using a Cultural Algorithm. IEEE Service Center,2003,23(1):6~13.
    [71] Michael Sternberg, Robert G.Reynolds. Using Cultural Algorithms to Support Re-Engineering of Rule-Based Expert Systems in Dynamic Performance Environments:A Case Study in Fraud Detection. IEEE Service Center,1997,17(1):225~243.
    [72] Robert G.Reynolds,Jeffrey M.Stefan. Web Services, Web Searches, and Cultural Algorithms. IEEE Service Center,2003,23(1):1982~1686.
    [73]张李盈,范明天.配电网综合规划模型与算法的研究.中国电机工程学报,2004,24(6):59~64.
    [74] Lin,W.M, Yang C.D, Tsay M.T. Distribution system planning with evolutionary programming and a reliability cost model. IEE Proceedings Generation, Transmission and Distribution, 2000,147(6):336~341.
    [75]余健明,吴海峰,等.改进多种群遗传算法在中压配电网规划中的应用.西安理工大学学报, 2005,21(1):69~73.
    [76]程浩忠,黄强.配电系统规划中变电所选址方法研究.供用电,2005,22(22):4~6.
    [77]王成山,魏海洋,肖俊,等.变电站选址定容两阶段优化规划方法.电力系统自动化,2005,29(4):62~66.
    [78] Thompson G L, Wall D L. A branch and bound model for choosing optimal substation locations[J]. IEEE Trans on Power Apparatus and Systems, 1981, 100(5):2683~2687.
    [79]高炜欣,罗先觉,朱颖.贪心算法结合Hopfield神经网络优化变电站规划.电网技术,2004,(7):73~76.
    [80]刘自发,张建华.基于改进多组织粒子群体优化算法的配电网络变电站选址定容.中国电机工程学报,2007,27(1):105~111.
    [81]王天华.配电网优化规划系统的理论研究:[博士学位论文].北京:电力科学研究院,1999:1~120.
    [82]韩祯详,吕捷,邹家骏.科学计算可视化及其在电力系统中的应用前景.电网技术,1996,20(7):22~27.
    [83] Thomas J.Overbye,Jamie D.Weber. Visualization of Power System Data. Proceedings of the 33rd Hawaii International Conference on System Sciences,2000,1(1):30~35.
    [84]王明俊,于尔铿,刘广一.配电系统自动化及其发展.北京:中国电力出版社,2000:1~100.
    [85]张伏生,赵登福,袁魏,等.地理信息系统在配电网自动化中的应用.电力系统及其自动化学报,2000,12(6):41~44.
    [86]张林峰.基于地理信息系统的智能城市电网规划:[硕士学位论文].北京:华北电力大学,2007:1~50.
    [87]陶力,赵书强,张洁.利用空间网络拓扑关系进行配网变电站选址.机电产品开发与创新,2006,19(4):107~110.
    [88]国家电网公司.城市电力网规划设计导则/国家电网公司企业标准.北京:中国电力出版社,2007:1~56
    [89]高海波.基于改进粒子群算法的变电站定容选址规划:[硕士学位论文].北京:华北电力大学,2007:1~50.
    [90]胡彬,李苏苏.自适应免疫粒子群算法在配电网变电站规划中的应用.中国南方电网公司第三届电网技术论坛, 2005,1(1):1~8.
    [91]徐珍霞,顾洁.离散粒子群优化算法在变电站选址中的应用.电气应用,2006,25(4):35~40.
    [92]王天华,王平洋,范明天.用演化算法求解多阶段配电网规划问题.中国电机工程学报,2000,20(3):34~39.
    [93]余健明,吴海峰,杨文宇.基于改进多种群遗传算法的配电网规划.电网技术, 2005,29(7):36~61.
    [94]刘军,张林锋,张建华.基于改进免疫遗传算法的城市电网规划.水电能源科学, 2007,25(3):92~95.
    [95]伍力,吴捷,钟丹虹.多目标优化改进遗传算法在电网规划中的应用.电力系统自动化,2000, 24(12): 45~48.
    [96]顾洁,陈章潮,包海龙.混合遗传-模拟退火算法在电网规划中的应用.上海交通大学学报,1999,33(4):485~487.
    [97]李靖霞,鞠平.配电网模糊优化规划(Ⅱ)-算例与分析.电力系统自动化,2002,26(17):62~65.
    [98]廖卫列,刘军,于海玉.基于地理信息系统的配电网络拓扑分析及其应用.电网技术, 2006,30(1):30~34.
    [99]汤红卫.基于GIS的农村电网规划方法的研究[D]:[博士学位论文].北京:中国农业大学,2001:1~120.
    [100] I.J.Ramfrez-Rosado, J.L.Berna-Agustin. Genetic Algorithms Applied to the Design of Large Power Distribution System. IEEE Transpower System,1998,13(2):696~703.
    [101]张志勇等.精通Matlab(6.5版).北京:北京航空航天大学出版社,2003年:1~300.
    [102]刘革辉,单杰峰.Matlab软件中的Fuzzy Logic工具箱在模糊控制系统仿真中的应用.计算机仿真,2000,17(5):69~72
    [103]王成山,王赛一.基于空间GIS的城市中压配电网络智能规划(一)辐射接线模式的自动布局.电力系统自动化, 2004, 28(7):58~61.
    [104]张弘鹏,余贻鑫.配电网拓扑结构概念聚类及其在优化规划中的应用.电力系统自动化,2003,27(22):31~35.
    [105]李亚男.电力系统智能无功优化及准实时无功/电压控制的研究:[博士学位论文].北京:华北电力大学,2001:1~100.
    [106]李文沉.电力系统安全经济运行—模型与方法.重庆:重庆大学出版社,1989:1~100.
    [107]刘明波,程劲晖,陈学军.电力系统无功综合优化的线性规划内点法.电力系统及其自动化学报,1999,11(5):87~92.
    [108]刘明波,王晓村.内点法在求解电力系统优化问题中的应用综述.电网技术,23(8),1999:61~64.
    [109] Victor H.Quintana, Geraldo L.Torres, et al. Interior Point Methods and Their Applications to Power Systems: A Classification of Publications and Software Codes. IEEE Trans on Power Systems, 2000,15(1):170~175.
    [110] E.Hobson. Active and reactive power security control using successive linear programming. IEEE PAS-101,1982,1(1):644~654.
    [111] A.M.Sasson. Combined use of the powell and fletcher-powell nonlinear programming methods for optimal load flow. IEEE PAS-88,1969,1(1):1530~1537.
    [112] D.I.Sun, Bruce Ashley, Brian Brewer. Optimal power flow by Newton approach. IEEE,1984, 103(10):1984~1988.
    [113]顾洁,陈章潮,张林.基于遗传算法的无功优化模型研究.电力系统及其自动化学报,2001,13(3):10~14.
    [114]李亚男,张粒子,舒隽,冷教麟,杨以涵.基于改进遗传算法的无功优化.中国电力,2001,34(6):46~48.
    [115]马晋韬,LAI.L.L,杨以涵.遗传算法在电力系统无功优化中的应用.中国电机工程学报,1995,15(5):247~253.
    [116]刘玉田,马莉.基于Tabu搜索方法的电力系统无功优化.电力系统自动化,2000,24(2):61~64.
    [117]忻斌健,吴启迪.蚁群算法的研究现状及其应用.北京:中国控制与决策学术年会论文集,2001:340~344.
    [118]刘自发,葛少云,余贻鑫.基于混沌粒子群优化方法的电力系统无功最优潮流.电力系统自动化,2005,29(7):53~57.
    [119]唐剑东,熊信银,吴耀武,蒋秀洁.基于人工鱼群算法的电力系统无功优化.继电器,2004,32 (19):9~12
    [120]魏志连,熊春友,荆易柯,等.基于改进BCC算法的电力系统无功优化研究.继电器,2007,35(21):18~22.
    [121]刘军,黄伟,戴博,等.基于IEC61970县级电网无功优化软件设计.继电器,2007,35(14): 45~49.
    [122]潘毅等.能量管理系统应用程序接口(EMS-API)第301部分:公共信息模型(CIM)基础.北京:中国电力出版社,2005:1~70.
    [123]潘毅,周京阳,李强,等.基于公共信息模型的电力系统模型的拆分与合并[J].电力系统自动化,2003,27(15):45~48.
    [124] Neumann S. CIM extensions for electrical distribution. Power Engineering Society Winter Meeting, 2001, 2(1):904~907.
    [125]潘坚跃,祝春捷,夏翔.电力系统CIM模型的研究及应用.浙江电力,2004,23(3):9~12.
    [126]朱见伟,丁巧林,杨宏,王晶.配电网CIM综合模型的构建与应用.继电器, 2006,34(10): 60~63.
    [127]罗小平,韦巍.关于生物免疫遗传算法收敛性的一般讨论研究.浙江大学学报(工学版),2005,39(12):2006~2011.
    [128]王凤萍,范春燕,王兰.EMS在地区电网应用中的问题探讨.电网技术,2002,26(1):76~80.
    [129]郭庆来,吴越,张伯明等.地区电网无功优化实时控制系统的研究与开发.电力系统自动化,2002,26(13):66~70.
    [130]郭创新,朱承治,赵波等.基于改进免疫算法的电力系统无功优化.电力系统自动化,2005,29(15): 23~29
    [131]许必熙,赵英凯,李方方.育种算法及其应用.北京:中国科技论文在线,2005:1~6.
    [132]徐春丽.基于免疫遗传算法的无功优化研究:[硕士学位论文],北京:华北电力大学,2003:1~60.
    [133]杨建国,李蓓智,俞蕾.基于免疫遗传算法的优化设计.机械设计,2002,9(1):14~18.
    [134]徐雪松,诸静.免疫遗传算法的改进及其在模糊控制中的应用研究.信息与控制,2003,32(5):462~468.
    [135]陈竟成等.配电网故障检测、隔离与恢复.北京:中国电力科学研究院技术报告,2000:1~33.
    [136]陈竟成,徐德超,于尔铿.配电网故障恢复系统.电力系统自动化,2000,24(4):46~51.
    [137] Debapriya Das. A Fuzzy Multi—objective Approach for Network Reconfiguration of Distribution Systerns [J].IEEE Transactions on Power Delivery,2006,21(1):202~209.
    [138] Liu C C, Lee S J, Venkata S S. An Expert System Operational Aid for Restoration and Loss Reduction of Distribution Systems. IEEE Transactions on Power Systems, 1988, 3(2):1~6
    [139] Fukuyama Y, Chiang H D, Miu K N. Parallel Genetic Algorithm for Service Restoration in Electric Power Distribution Systems. International Journal of Electrical Power &Energy System, 1996, 18(2):111~120.
    [140] Jun Inagaki, Jun Nakajima, Miki Haseyama. A Multi-objective Service Restoration Method for Power Distribution System. IEEE Service Center,2006,26(1):1784~1787.
    [141]刘莉,陈学允.基于模糊遗传算法的配电网络重构.中国电机工程学报,2000,20(2):66~69.
    [142]刘自发,葛少云,余贻鑫.一种混合智能算法在配电网络重构中的应用.中国电机工程学报,2005,25(15):73~79.
    [143]玄光男,程润伟.遗传算法与工程优化.北京:清华大学出版社,2000:1~300.
    [144]张庆生.模糊遗传算法在军事训练评估与决策中的应用:[硕士学位论文].大连:大连理工大学,2005:1~50.
    [145]白涛.基于模糊遗传算法的配电网故障恢复重构的研究:[硕士学位论文].广西:广西大学,2005:1~50.
    [146]汪卫华.基于模糊遗传算法的中低压配电网络联合规划:[硕士学位论文].湖南:湖南大学,2002:1~50.
    [147]张忠城,王淳.模糊自适应遗传算法在配电网络重构中的应用.江西电力,2006,30(2):6~9.
    [148]Junhong Liu,Jouni Lampinen.A Fuzzy Adaptive Differential Evolution Algorithm. IEEE Service Center, 2002,22(1):606~611.

© 2004-2018 中国地质图书馆版权所有 京ICP备05064691号 京公网安备11010802017129号

地址:北京市海淀区学院路29号 邮编:100083

电话:办公室:(+86 10)66554848;文献借阅、咨询服务、科技查新:66554700