城市高压电网在线网架优化
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摘要
随着城市现代电力工业的发展,电网结构和运行方式愈加复杂,系统运行的各种约束条件日益强化。在这种情况下,研究高压电网的网架优化,保证供电可靠性和电能质量,从而确保电力系统安全和经济运行,对国民经济的发展有着举足轻重的意义。如何在己有研究成果的基础上继续完善和探索收敛速度快、实用性强的城市高压网架优化模型及其算法,是当前电力系统研究和工程实践的重要课题之一。
     网架优化是在当前运行方式下,对各运行方案的性能指标进行比较,计算调整网架的结构,在众多的可行运行方案中确定最合理的运行方式。在线网架优化的方法是以系统有关的在线运行目标参数:总有功负荷,总无功负荷,总有功损耗,总无功损耗,开关操作次数等为安全经济指标,确定某一时刻的最优网架。系统的安全经济指标计算完成后,得出当前运行方式以及优化处理后的前几种运行方式的方案,或者得出将来任一时刻的最优网架运行方案,给运行人员获得在线的网架优化指导。
     本论文针对网架优化中的若干问题及其实用算法进行了研究。网架优化可采用数学优化方法和现代启发式方法。数学优化方法是对网架优化做出数学描述,转化成有约束的极值问题,然后用最优化理论进行求解,主要使用的是经典的优化技术,如线性规划,非线性规划,动态规划,混合整数规划。现代启发式方法是基于自然选择、物理现象或生物行为等自然机制的一种搜索算法,适用于求解组合优化问题以及目标函数或某些约束条件不可微的非线性规划问题,主要有遗传算法、蚁群算法、禁忌搜索算法以及粒子群算法等。对各种人工智能方法来说,如何确定正确的搜索方向,提高搜索效率,获得全局最优解,这是算法设计中有待研究完善的关键问题。
     本文在对现有的高压网架优化的数学模型和智能算法的研究基础上,以山西省运城市电网为例,从城市高压电网的实际特点出发,采用降阶枚举法,并结合灵敏度指标,依据平衡点有功注入对支路导纳系数的灵敏度,进行了城市高压电网最优运行方式的在线确定计算。在计及电网运行时各项约束的条件下,确定了城市高压电网某一时刻的最优网架运行方式,完成了算法的在线尝试,并保证了结果的准确性和全局最优性。
With the development of urban modern power industry, power network configuration and mode of operation increased complexity, the various constraints of network is strengthening. In this case, to study the high-voltage power network for optimize the network and to ensure the supply reliability and the power quality, so as to ensure the power network safety and economic operation has a decisive significance for the development of national economy. How to continue improve and explore the convergence speed of model in practical urban high-voltage network and its optimization algorithm on the basis of research results, is one of the most important issues for the current power network research and the engineering practice.
     Network optimization is compared the performance indicators in the current operation mode and adjusted the network configuration by calculation, to determined the most reasonable way in the large number of possible operation. On-line network optimization method is based on the target parameters of total active power, total reactive power, total power loss, total reactive power loss, the number of switching operation, etc. as the safety economic indicators, to determine the optimal network in a time. After the calculation of safety economic indicators was completed, the system was given the current operating mode, as well as several post-optimized operation mode, or given the optimal network at any one time in the future, so that officers have been obtained a direction for the optimization of on-line network.
     In this thesis, a number of issues and practical algorithm for network optimization was researched. Network optimization is using mathematical optimization methods and modern heuristic methods. Mathematical optimization method is to make mathematical description for the optimal network, there are bound into the issue of extreme value, and then to solve the issue by optimization theory, the main method is use of the classical optimization techniques, such as linear optimization, nonlinear optimization, dynamic optimization, mixed-integer optimization. Modern heuristic method is a search algorithm that based on a natural mechanism such as natural selection, physical or biological phenomenon acts, it is fit for solve the combinatorial optimization problems, as well as nonlinear optimization problems that objective function or some constraints are non-differentiable, there are genetic algorithm, ant colony algorithm, Tabu search and particle swarm optimization, etc. For a variety of artificial intelligence methods, how to determine the correct search direction and improve the search efficiency of algorithms and obtain the global optimal solution are the key issues to improve the design of studies.
     In this thesis, based on the study of existing mathematical model and intelligent algorithm for high-voltage network optimization, the power network in Yuncheng City, Shanxi Province as an example, from the actual characteristics of the city high-voltage power network , the use of reduced-order enumeration method, combined with the sensitivity of indicators , according to the sensitivity of balance point active power to the admittance coefficient, the on-line calculation for the urban high-voltage power network was used to determine the best operation mode. With taking into account the constraints of run-time conditions, the optimal operation mode for urban high-voltage power network was determined at one time, the try of algorithm was completed on-line, the accuracy and the global optimum of the results was ensured.
引文
[1]杨宛辉,王克文,等.城市电网运行智能决策支持系统[J].继电器,2004,32(14):56-59
    [2]王锡凡.电力系统规划基础(第二版)[M].北京:水利电力出版社,1994
    [3]黄武钟,钟丹虹,孔德键,等.改进的遗传算法在汕头电网规划中的应用[J].广东电力,2001,14(5):8-11
    [4]姚诸香,李庆庆,郭玉金,等.带惩罚项的无功优化模型与算法[J].电力系统自动化学报,1998,10(3):39-44
    [5]刘学东,王磊,余耀.最优潮流改进简化梯度法的研究与应用[J].山东电力技术,2003,129(1):19-22
    [6]杨丽徙,王金凤,陈根永.基于GIS和Tabu搜索的配电网优化规划[J].郑州大学学报(工学版),2002,23(3):75-77
    [7]段晓军,刘明波.模糊集理论在电力系统优化潮流中的应用综述[J].电网技术,1998,22(7):54-57
    [8]张喜林,李芬.大城市次输电网优化潮流[J].中国电力,2003,33(5):48-49
    [9]任苹,高立群,王珂,等.基于混合粒子群优化的电网优化规划[J].东北大学学报,2006,27(8):843-846
    [10]Coello C A,Pulido G T,Lechuga M S.Handling multiple objectives with particle swarm optimization[J].IEEE Trans on Evolutionary Computation,2004,8(3):256-279
    [11]Chung T S,Li K K,Chen G J,et al.Multi-objective transmission network planning by a hybrid GA approach with fuzzy decision analysis[J].Electrical Power and Energy Systems,2003,2(5):187-192
    [12]Karman S,Slochanal M R,Subbaraj P,et al.Application of particle swarm optimization technique and its variants to generation expansion planning problem[J].Electric Power Systems Research,2004,7(6):203-210
    [13]王克文,刘湘莅,等.城市高压电网最优网架运行方式的在线确定[J].郑州大学学报(工学版),2004,25(2):59-62
    [14]Mamandur K R C,Chewed R D.Optimal Control of Reactive Power Flow for Improvement in Voltage Profiles and for Real Power Loss Minimization.IEEE Trans.1981,100(7)
    [15]岑文辉,王祖佑.电力系统最优无功控制[J].电网技术,1983(3/4)
    [16]何家坤,张庆安,刘倬仁.用全面敏感度分析方法进行电力系统无功综合优化配置[J].中国电机工程学报,1985,5(3)
    [17]M C Biggs,M A Laushton.Optimal electric power scheduling:a large nonlinear programming test problem solved by recursive quadratic programming.Mathematical Programming 13(1997):167-182
    [18]C.H.Jolissaint,Decomposition of real and reactive power flows:A method suited for on-line applications.EEE PAS-91,No.2,1972:661-670
    [19]Sun D I,Brace Ashley,Brain Brewer,et al.Optimal Power Flow by Newton Approach.IEEE Trans on Power Apparatus and Systems.1984,PAS103(10):2864-2880
    [20]Waight J G,Albuyeh F,Bose A.Scheduling of generation and reserve margin using dynamic and linear programming.IEEE Trans on PA S,1981,100(5)
    [21]《运筹学》教材编写组.运筹学(修订版)[M].北京:清华大学出版社,1999
    [22]Benders J F.Partitioning procedure for solving mixed-variables programming problems.Numerische Mathematik 4,1962:238-252
    [23]K.-Y.Huang,H.-T.Yang,and C.-L.Huang.A new thermal unit commitment approach using constraint logic programming.IEEE Trans.Power Syst.1998,13(8),:936-945
    [24]童陆园,王仲鸿,韩英铎,等.大规模输电网优化扩建规划——0.1隐枚举法[A].见:全国高等学校电力系统及其自动化专业第五届学术年会论文集[C].武汉:1988
    [25]周勤惠,胡能正.网流直流法在输电网络自动规划中的应用[J].水电能源科学,1996,14(1):47-51
    [26]Laura B,Gerson C O,Mario P.A mixed integer disjunctive model for transmission network expansion[J].EIEE Transactions on Power Systems,2001,16(3):560-565
    [27]刘勇,康立山,陈毓屏.非数值并行算法(第一册)——遗传算法[M].北京:科学出版社.1995
    [28]熊信艮,吴耀武.遗传算法及其在电力系统中的应用[M].武汉:华中科技大学出版社,2001
    [29]吉兴全,王成山.电力系统并行计算方法比较研究[J].电网技术,2003,27(4):22-26
    [30]林娇燕.运用改进遗传算法的输电网规划[J].华南理工大学学报(自然科学 版),2002,30(8):36-39
    [31]贺峰,熊信良,吴耀武.MPGA在输电网络规划中的应用[J].电力自动化设备,2003,23(8):65-68
    [32]Silva E L,Ortiz J M A,Oliveira G C et al.Transmission network expansion planning under a Tabu search approach[J].IEEE Trans on Power Systems.,2001,16(1):62-68
    [33]翟海保,程浩忠,等.基于改进蚁群算法的输电网络扩展规划[J].中国电力,2003,36(12):49-52
    [34]袁晓辉,王乘,张勇传,等.粒子群优化算法在电力系统中的应用[J].电网技术,2004,25(19):9-14
    [35]Abido M A.Optimal Power flow using Particle swarm optimization[J].Electrical Power and Energy Systems,2002,24(7):563-571
    [36]侯云鹤,鲁丽娟,熊信良,等.改进粒子群算法及其在电力系统经济负荷分配中的应用[J].中国电机工程学报,2004,24(7):95-100
    [37]金义雄,程浩忠,严健勇,等.改进粒子群算法及其在输电网规划中的应用[J].中国电机工程学报,2005,25(4):46-50
    [38]王凌.智能优化算法及其应用[M].第一版.北京:清华大学出版社,2001
    [39]云庆夏.进化算法[M].北京:冶金工业出版,2000
    [40]张文修,梁怡.遗传算法的数学基础[M].西安:西安交通大学出版社,2000
    [41]Pedro Larrinaga,Cindy M H Kuijpers,Roberto H Murga and et al.Learning Bayesian Networks Structures by Searching for the Best Ordering with Genetic Algorithms[J].IEEE Transaction on System,Man and Cybernetics Part A:System and Humans,1996,26(4):487-493
    [42]王小平,曹立明.遗传算法理论应用与软件实现[M].西安:西安交通大学出版社,2002
    [43]M.Dorigo,V.Maniezzo,A.Colorni.Ant system:optimization by a colony of cooperating agents[J].IEEE Transactions on Systems,Man,and Cybernetics,1996,26:29-41
    [44]陈佑健,丁海军.蚁群算法及其在电力系统优化中的应用[J].福建电力与电工.2004,24(4):10-13
    [45]高尚,杨静宇.群智能算法及其应用[M].中国水利水电出版社,2006
    [46]文福拴,韩祯祥.基于Tabu搜索方法的输电系统最优规划[J].电网技术,1997,21(5):2-7
    [47]Kennedy J,Eberhart R Particle swarm optimization[C].Proceedings of IEEE Conference on Neural Networks.1995,4:1942-1948
    [48]Abido M A.Optimal power flow using particle swarm optimization.International Journal of Electrical Power & Energy Systems,2002,24(7):563-571
    [49]Sensarma P S,R.ahmani M.A comprehensive method for optimal expansion planning using particle swarm optimization.Proceedings of the IEEE Power Engineering Society Transmission and Distribution Conference.New York,USA,2002:1317-1322
    [50]El-Gallad A,El-Hawary M.Particle swarm optimizer for constrained economic dispatch with prohibited operating zones.Canadian Conference on Electrical and Computer Engineering.Manitoba.Canada.2002:78-81
    [51]俞俊霞,赵波.基于改进粒子群优化算法的最优潮流计算[J].电力系统及其自动化学报,2005,17(4):83-88
    [52]杨波,赵遵廉,陈允平等.一种求解最优潮流问题的改进粒子群优化算法[J].电网技术,2006,30(11):6-10
    [53]Y.Shi,R.C.Ebehtart.A modified Particle swarm optimizer[A].Proceedings of the IEEE International Conference on Evolutionary Computation[C],Anchoarge,USA,1998:69-73
    [54]M.Clecr,J.Kennedy.The particle swarm-explosion,stability,and convergence in a multidimensional complex space[J].IEEE Transactions on Evolutionary Computation,2002,6(1):58-73
    [55]西安交通大学,清华大学,等.电力系统计算[M].水利电力出版社.1978年
    [56]王守相,刘玉田.电力系统潮流计算研究现状[J].山东电力技术,1996(5):8-12
    [57]Dommel H W,Tinney W F.Optimal power flow solutions[J].IEEE Trans on Power Apparatus and Systems,1968,87(10):1866-1876
    [58]陈恳.直角坐标牛顿-拉夫逊法潮流计算新解法[J].电力系统及其自动化学报,1999,11(4):66-69
    [59]Tinney W F,Hart C E.Power flow solution by Newton's method.IEEE Trans on PAS,Nov 1967,PAS-86:1449-1460
    [60]侯芳,吴政球,王良缘.基于内点法的快速解耦最优潮流算法[J].电力系统及其自动化学报,2001,13(6):8-12
    [61]潘雄,王官洁,颜伟.一种基于模糊推理的快速解耦潮流算法[J].电力系统及其自动化学报,2002,14(03):5-8
    [62]Ward J B,Hale H W.Digital computer application solution of power flow problems.AIEE Trans,1956,75,Ⅲ:398-404
    [63]Brown H E,et al.Power flow solution by impedance matrix iterative method.IEEE Trans on PAS,1963,PAS-82:1-10
    [64]诸骏伟.电力系统分析(上册)[M].北京:中国电力出版社,1995
    [65]何仰赞,温增银,汪馥瑛.电力系统分析(下册)[M].武汉:华中理工大学出版社,1996

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