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Wind-Power Intra-day Statistical Predictions Using Sum PDE Models of Polynomial Networks Combining the PDE Decomposition with Operational Calculus Transforms

机译:使用与操作微积分变换相结合的多项式网络的SUM PDE模型的风力 - 日期统计预测

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Chaotic processes in complex atmospheric circulation and fluctuation waves in local conditions cause difficulties in wind power prediction. Physical models of Numerical Weather Prediction (NWP) systems produce only coarse 24-48-h prognoses of wind speed, which are not entirely assimilated to local specifics and usually delayed to be produced every 6-h. Artificial Intelligence (AI) techniques can process daily forecasts or calculate independent statistical predictions using historical time-series in a few-hour horizon. The presented unconventional neuro-computing method elicits Polynomial Neural Network (PNN) structures to decompose the n-variable Partial Differential Equation (PDE), into a set of node-converted sub-PDEs. The inverse Laplace transformation is applied to the node produced rational terms, using Operational Calculus (OC), to obtain the originals of unknown node functions. The complete composite PDE model includes the sum of selected sub-PDE solutions, which allow detail representation of complex weather patterns. Self-adapting statistical models are developed using a specific increased inputs->-output time-shift to represent the current local near-ground conditions for predictions in the trained time-horizon of 1-12 h. The presented multi-step procedure forming statistical AI models allow more accurate intra-day wind power predictions than processed middle-scale numerical forecasts.
机译:在局部条件中复杂的大气循环和波动波的混沌过程导致风力电力预测困难。数值天气预报(NWP)系统的物理模型仅产生风速的粗略24-48小时,这不完全同化到本地细节,通常延迟每6小时生产。人工智能(AI)技术可以在几个小时地平线中使用历史时序来处理每日预测或计算独立的统计预测。呈现的非传统神经计算方法引发多项式神经网络(PNN)结构来将N可变部分差分方程(PDE)分解成一组节点转换的子PDE。使用操作微积分(OC)将逆拉普拉斯变换应用于节点产生的Rational术语,以获得未知节点功能的原稿。完整的复合PDE模型包括所选子PDE解决方案的总和,其允许细节表示复杂的天气模式。使用特定的增加的输入开发自适应统计模型 - > - 输出时转移以表示当前近乎接地条件,以1-12小时的训练时间范围内的预测。所提出的多步骤形成统计AI模型允许比处理的中尺度数值预测更准确的日内风电预测。

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