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Energy clearing price prediction and confidence interval estimation with cascaded neural networks

机译:级联神经网络的能源清算价格预测和置信区间估计

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摘要

The energy market clearing prices (MCPs) in deregulated power markets are volatile. Good MCP prediction and its confidence interval estimation will help utilities and independent power producers submit effective bids with low risks. MCP prediction, however, is difficult since bidding strategies used by participants are complicated and various uncertainties interact in an intricate way. Furthermore, MCP predictors usually have a cascaded structure, as several key input factors need to be predicted first. Cascaded structures are widely used, however, they have not been adequately investigated. This paper analyzes the uncertainties involved in a cascaded neural-network (NN) structure for MCP prediction, and develops the prediction distribution under the Bayesian framework. A computationally efficient algorithm to evaluate the confidence intervals by using the memoryless Quasi-Newton method is also developed. Testing results on a classroom problem and on New England MCP prediction show that the method is computationally efficient and provides accurate prediction and confidence coverage. The scheme is generic, and can be applied to various networks, such as multilayer perceptrons and radial basis function networks.
机译:放松管制的电力市场中的能源市场结算价格(MCP)波动很大。良好的MCP预测及其置信区间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。然而,由于参与者使用的出价策略复杂且各种不确定性以复杂的方式相互作用,因此MCP预测很困难。此外,MCP预测变量通常具有级联结构,因为首先需要预测几个关键输入因子。级联结构已被广泛使用,但是,尚未对其进行充分的研究。本文分析了用于MCP预测的级联神经网络(NN)结构所涉及的不确定性,并在贝叶斯框架下建立了预测分布。还开发了一种计算有效的算法,可以使用无记忆的拟牛顿法评估置信区间。对课堂问题和新英格兰MCP预测的测试结果表明,该方法计算效率高,可提供准确的预测和置信度覆盖范围。该方案是通用的,并且可以应用于各种网络,例如多层感知器和径向基函数网络。

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