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An adaptive orthogonal search algorithm for model subset selection and non-linear system identification

机译:用于模型子集选择和非线性系统识别的自适应正交搜索算法

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摘要

A new adaptive orthogonal search (AOS) algorithm is proposed for model subset selection and non-linear system identification. Model structure detection is a key step in any system identification problem. This consists of selecting significant model terms from a redundant dictionary of candidate model terms, and determining the model complexity (model length or model size). The final objective is to produce a parsimonious model that can well capture the inherent dynamics of the underlying system. In the new AOS algorithm, a modified generalized cross-validation criterion, called the adjustable prediction error sum of squares (APRESS), is introduced and incorporated into a forward orthogonal search procedure. The main advantage of the new AOS algorithm is that the mechanism is simple and the implementation is direct and easy, and more importantly it can produce efficient model subsets for most non-linear identification problems.
机译:提出了一种新的自适应正交搜索算法,用于模型子集选择和非线性系统辨识。模型结构检测是任何系统识别问题中的关键步骤。这包括从候选模型项的冗余字典中选择重要的模型项,并确定模型的复杂性(模型长度或模型大小)。最终目标是产生一个简约模型,该模型可以很好地捕获底层系统的固有动态。在新的AOS算法中,引入了一种改进的广义交叉验证准则,称为可调整的预测误差平方和(APRESS),并将其纳入前向正交搜索过程。新的AOS算法的主要优点是该机制简单,实现简单直接,而且更重要的是,它可以为大多数非线性识别问题生成有效的模型子集。

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