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Modeling Short-Term Energy Load with Continuous Conditional Random Fields

机译:使用连续条件随机场对短期能量负荷进行建模

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Short-term energy load forecasting, such as hourly predictions for the next n (n ≥ 2) hours, will benefit from exploiting the relationships among the n estimated outputs. This paper treats such multi-steps ahead regression task as a sequence labeling (regression) problem, and adopts a Continuous Conditional Random Fields (CCRF) strategy. This discriminative approach intuitively integrates two layers: the first layer aims at the prior knowledge for the multiple outputs, and the second layer employs edge potential features to implicitly model the interplays of the n interconnected outputs. Consequently, the proposed CCRF makes predictions not only basing on observed features, but also considering the estimated values of related outputs, thus improving the overall predictive accuracy. In particular, we boost the CCRF's predictive performance with a multi-target function as its edge feature. These functions convert the relationship of related outputs with continuous values into a set of "sub-relationships", each providing more specific feature constraints for the interplays of the related outputs. We applied the proposed approach to two real-world energy load prediction systems: one for electricity demand and another for gas usage. Our experimental results show that the proposed strategy can meaningfully reduce the predictive error for the two systems, in terms of mean absolute percentage error and root mean square error, when compared with three benchmarking methods. Promisingly, the relative error reduction achieved by our CCRF model was up to 50%.
机译:利用n个估计输出之间的关系,可以进行短期能量负荷预测,例如接下来n(n≥2)小时的每小时预测。本文将此类多步提前回归任务视为序列标记(回归)问题,并采用连续条件随机场(CCRF)策略。这种区分性方法直观地集成了两层:第一层针对多个输出的先验知识,第二层采用边缘势特征隐式地对n个互连输出的相互作用进行建模。因此,提出的CCRF不仅基于观察到的特征进行了预测,而且还考虑了相关输出的估计值,从而提高了总体预测准确性。特别是,我们将多目标函数作为边缘功能来提高CCRF的预测性能。这些函数将具有连续值的相关输出的关系转换为一组“子关系”,每个子关系为相关输出的相互作用提供了更具体的特征约束。我们将建议的方法应用于两个实际的能源负荷预测系统:一个用于电力需求,另一个用于天然气使用。我们的实验结果表明,与三种基准测试方法相比,所提出的策略可以从平均绝对百分比误差和均方根误差方面有效地减少两个系统的预测误差。很有希望的是,通过我们的CCRF模型实现的相对误差减少高达50%。

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