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Lattice Implementation of the Instrumental Variable Method: Shift and Delta Operator Formulations

机译:工具变量方法的格实现:移位和增量算子公式

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摘要

The lattice forms of the Instrumental Variable (IV) method is derived, for the standard shift operator. The extension to the delta operator formulation, for cases where high sampling rates cause numerical difficulties, is also discussed. For the sake of brevity, however, some of the routine technical details are omitted. The derivation yields the complete multi-channel and vector-channel (or multi-experiment) lattice algorithms. The overall approach is based on the non-orthogonal projections, and employs some of the techniques used in the lattice derivation of the least-square problem, where the projections are orthogonal. Complete algorithms, with appropriate end conditions, are presented, as well as an example to compare the estimates obtained from the basic least square methods to those from the instrumental variable method.
机译:对于标准移位算子,导出了工具变量(IV)方法的晶格形式。还讨论了在高采样率导致数值困难的情况下对增量算子公式的扩展。但是,为了简洁起见,省略了一些常规技术细节。推导得出完整的多通道和矢量通道(或多实验)晶格算法。整个方法基于非正交投影,并采用了投影正交的最小二乘问题的晶格推导中使用的一些技术。给出了具有适当结束条件的完整算法,并提供了一个示例,用于比较从基本最小二乘法和工具变量方法获得的估计值。

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