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电力负荷预测毕业论文中英文资料外文翻译文献(4)

来源:网络收集 时间:2026-05-16
导读: 中英文资料 s?????k??x????1????x????n??x????1?? ??x0000k?2n?1 s?s?1?????????n??x???n?? xk?x1?x????????20000k?2n?1根据上述公式,GM(1,1)-IGA的指标的校验值见表1。 表1 GM-IGA和GM的四个指标 平均相对误差

中英文资料

s?????k??x????1????x????n??x????1?? ??x0000k?2n?1 s?s?1?????????n??x???n?? xk?x1?x????????20000k?2n?1根据上述公式,GM(1,1)-IGA的指标的校验值见表1。

表1 GM-IGA和GM的四个指标 平均相对误差 均方差率 小误差概率 关联度

通过表1可以看出,GM-GA所以指标的精确度都是一级的,因此这个GM(1,1)-IGA可以被用来预测短期负荷。

第四步:在图1中,我们可以得到GM(1,1)-IGA的预测负荷数据曲线比GM(1,1)的曲线更接近于原始的日负荷数据曲线。进一步分析,本文选择相对误差作为标准来评价两种模式。两种模型的偏差值如下,GM(1,1)的平均误差为2.285%,然而,GM(1,1)-IGA的平均误差为0.914%。

GM-GA 0.000090 0.0039 1 0.98 GM 0.0001 0.0073 0.92 0.90

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第五章.结论

本文提出了GM(1,1)-关于改进的遗传算法(GM(1,1)-IGA)来进行短期负荷预测。采用十进制编码代表性方案,改进的遗传算法用于获得GM(1,1)模型中?的最优值。本文也提出了单点线性算术交叉法,它能极大地提高交叉和变异的速度,因此GM(1,1)-IGA可以准确地预测短期日负荷。GM(1,1)-IGA的特点是简单、易于开发,因此,它在电力系统中作为一个辅助工具来解决预测问题是适宜的。

图2.GM(1,1)的偏差值

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图3.GM(1,1)-IGA的偏差值

致谢

这项工作是由国家自然科学基金部分支持。(70671039)

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参考文献

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[2] D.W. Bunn, E.D. Farmer, “Comparative Models for Electrical Load Forecasting”. John Wiley & Son, 1985,New York.

[3] Abdolhosien S. Dehdashti, James RTudor, Michael C.Smith, “Forecasting Of Hourly Load By Pattern Recognition- A Deterministic Approach,” IEEE Tr. OnPower Apparatus and Systems, Vol. AS-101, No.9 Sept 1982.

[4] S. Rahrnan and R Bhamagar, “An expert System Based Algorithm for Short-Term Load Forecast,” IEEE Tr. On Power Systems , Vol. AS-101, No. 9 Sept. 1982

[5] M. T. Hagan, and S. M. Behr, “Time Series Approach to Short-Term Load Forecasting,” IEEE Trans. on Power System,Vol. 2, No. 3, pp. 785-791, 1987.

[6] Xie Naiming, Liu Sifeng. “Research on Discrete Grey Model and Its Mechanism”. IEEE Tr. System, Man and Cybernetics, Vol 1, 2005,pp:606-610

[7] J. L. Deng, “Control problems of grey systems,” Systems and Control Letters, vol. 1, no. 5, pp. 288-294, 1982.

[8] J.L. Deng, Introduction to grey system theory, J. Grey Syst. 1 (1) (1989) 1–24 [9] J.L. Deng, Properties of multivariable grey model GM(1N), J. Grey Syst. 1 (1) (1989) 125–141.

[10] J.L. Deng, Control problems of grey systems, Syst. Control Lett. 1 (1) (1989) 288–294.

[11] Y.P. Huang, C.C. Huang, C.H. Hung, Determination of the preferred fuzzy variables and applications to the prediction control by the grey modelling, The Second National Conference on Fuzzy Theory and Application,Taiwan, 1994, pp. 406–409.

[12] S 0 a e r o and M R Irving, “A Genetic Algorithm For Generator Scheduling In Power Systems,” IEEE Tr.Electrical Power & Energy Systems, Vol 18. No 1,pp19-26 1996.

[13] Edmund, T.H. Heng Dipti Srinivasan A. C. Liew. “Short Term Load Forecasting Using Genetic Algorithm And Neural Networks”.IEEE Catalogue No: 98EX137 pp576-581

[14] Chew, J.M. , Lin, Y.H. , and Chen, J.Y., \

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Pendulum System\1995

[15] J. Grey Syst., “Introduction to grey system theory,” vol.1, no.1,pp. 1–24, 1989

Application of Improved Grey Prediction Model

for Power Load Forecasting

[Abstract] Although the grey forecasting model has been successfully utilized in many fields, literatures show its performance still could be improved. For this purpose, this paper put forward a GM (1, 1)-connection improved genetic algorithm (GM (1, 1)-IGA) for short-term load forecasting (STLF). While Traditional GM (1,1) forecasting model is not accurate and the value of parameter ? is constant, in order to solve this problem and enhance the accuracy of short-term load forecasting (STLF), the improved decimal-code genetic algorithm (GA) is applied to search the optimal ? value of grey model GM (1, 1). What’s more, this paper also proposes the one-point linearity arithmetical crossover,which can greatly improve the speed of crossover and mutation. Finally, a daily load forecasting example is used to test the GM (1, 1)-IGA model and traditional GM (1, 1) model, results show that the GM (1, 1)-IGA had better accuracy and practicality.

Keywords: Short-term Load Forecasting, Grey System,Genetic Algorithm, One-point Linearity Arithmetical Crossover.

1. Introduction

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