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Neural Network-Based Market Clearing Price Prediction and Confidence Interval Estimation With an Improved Extended Kalman Filter Method

机译:改进的扩展卡尔曼滤波方法的基于神经网络的市场清算价格预测和置信区间估计

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摘要

Market clearing prices (MCPs) play an important role in a deregulated power market, and good MCP prediction and confidence interval (CI) estimation will help utilities and independent power producers submit effective bids with low risks. MCP prediction, however, is difficult, since MCP is a nonstationary process. Effective prediction,-in principle, can be achieved by neural networks using extended Kalman filter (EKF) as an integrated adaptive learning and CI estimation method. EKF learning, however, is computationally expensive because it involves high dimensional matrix manipulations. This paper presents a modified U-D factorization method within the decoupled EKF (DEKF) framework. The computational speed and numerical stability of this resulting DEKF-UD method are significantly improved as compared to standard EKF. Testing results for a classroom problem and New England MCP predictions show that this new method provides smaller CIs than what provided by the BP-Bayesian method developed by the authors. Testing also shows that our new method has faster convergence, provides more accurate predictions as compared to BP-Bayesian, and our DEKF-UD MCP predictions are comparable in quality to ISO New England's predictions.
机译:市场清算价格(MCP)在放松管制的电力市场中起着重要作用,良好的MCP预测和置信区间(CI)估计将有助于公用事业和独立电力生产商以低风险提交有效的投标。但是,MCP的预测很困难,因为MCP是一个不稳定的过程。原则上,有效的预测可以通过使用扩展的卡尔曼滤波器(EKF)作为集成的自适应学习和CI估计方法的神经网络来实现。然而,EKF学习在计算上昂贵,因为它涉及高维矩阵处理。本文提出了一种在去耦EKF(DEKF)框架内的改进的U-D因式分解方法。与标准EKF相比,此所得DEKF-UD方法的计算速度和数值稳定性得到了显着提高。针对课堂问题和新英格兰MCP预测的测试结果表明,与作者开发的BP-贝叶斯方法相比,该新方法提供的CI较小。测试还显示,与BP-Bayesian相比,我们的新方法收敛速度更快,提供的预测更准确,并且DEKF-UD MCP的预测质量与ISO New England的预测相当。

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