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Articulated estimation and differential geometry for system identification

机译:关节估计和微分几何用于系统识别

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A new point of view in system identification based on a geometrical approach is tackled in this paper. A new robust cost function from a chaining of elementary convex norms (ECN) is proposed. This chain is randomly articulated in order to treat more efficiently natural outliers in data-set during the estimation phase. Estimated parameters can be seen according to a geometrical approach and considered as random fields. Each of them, named articulated estimator random field (AERF) is a manifold or stratum of a stratified space with Riemannian geometry properties. Moreover a system model validation geometric criterion (SYMOVAGEC) based on the expectation of Ricci scalar curvatures of the stratified space for the validation of system model structures Msysis presented. Numerical simulations are provided and discussed to demonstrate the usefulness of the proposed method.
机译:本文提出了一种基于几何方法的系统识别新观点。提出了一种基于基本凸范数(ECN)链的新型鲁棒成本函数。为了在估计阶段更有效地处理数据集中的自然离群值,该链是随机连接的。可以根据几何方法看到估计的参数,并将其视为随机字段。它们中的每一个都被称为铰接估计器随机字段(AERF),是具有黎曼几何特性的分层空间的流形或地层。此外,提出了一种基于分层空间的Ricci标量曲率的期望的系统模型验证几何准则(SYMOVAGEC),用于验证系统模型结构Msysis。提供并讨论了数值模拟,以证明所提出方法的有效性。

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