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Multifractional Brownian motion and quantum-behaved particle swarm optimization for short term power load forecasting: An integrated approach

机译:用于短期功率负荷预测的多分数布朗运动和量子行为粒子群优化:一种集成方法

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摘要

Power load fluctuation is generally agreed to be a non-stationary stochastic process. The Fractional Brownian Motion (FBM) model is proposed to forecast a non-stationary time series with high accuracy. Computation of the Hurst exponent (H) for the power load data series using the Rescaled Range Analysis (R/S) in this study. This method is used to verify the Long-Range Dependent (LRD) characteristics of non-stationary power load data. For the real power load, however, H exponent takes on the self-similarity characteristics in a certain finite range of intervals, the global self-similarity is very rare to exist. The H exponent of the self-similarity usually has more than one value. We generalize multifractional H(t) to replace constant H. To improve the forecasting accuracy, the H(t) is optimized by the Quantum-Behaved Particle Swarm Optimization (OJPSO). Once the optimal H(t) is obtained, then the optimal and parameters in the multi-Fractional Brownian Motion (mFBM) model can be deduced to forecast next power load data series with a higher accuracy.
机译:电力负载波动通常被认为是一种非平稳的随机过程。提出了分数布朗运动(FBM)模型,以高精度预测非平稳时间序列。在本研究中,使用重标度范围分析(R / S)计算电力负荷数据系列的赫斯特指数(H)。此方法用于验证非平稳功率负载数据的长期相关(LRD)特性。然而,对于有功功率负载,H指数在一定的有限区间内具有自相似特性,因此全局自相似非常少见。自相似的H指数通常具有多个值。我们将分数H(t)泛化为常数H。为提高预测精度,通过量子行为粒子群优化(OJPSO)对H(t)进行了优化。一旦获得最优H(t),则可以推导多分数布朗运动(mFBM)模型中的最优参数和参数,从而以更高的精度预测下一个功率负荷数据序列。

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