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New Model Search for Nonlinear Recursive Models, Regressions and Autoregressions

机译:新模型搜索非线性递归模型,回归和自动投用

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Scaled Bregman distances SBD have turned out to be useful tools for simultaneous estimation and goodness-of-fit-testing in parametric models of random data (streams, clouds). We show how SBD can additionally be used for model preselection (structure detection), i.e. for finding appropriate candidates of model (sub)classes in order to support a desired decision under uncertainty. For this, we exemplarily concentrate on the context of nonlinear recursive models with additional exogenous inputs; as special cases we include nonlinear regressions, linear autoregressive models (e.g. AR, ARIMA, SARIMA time series), and nonlinear autoregressive models with exogenous inputs (NARX). In particular, we outline a corresponding information-geometric 3D computer-graphical selection procedure. Some sample-size asymptotics is given as well.
机译:Scaled Brogman距离SBD已成为同时估算和良好健康测试的有用工具,在随机数据的参数模型(流,云)中。我们展示SBD如何用于模型预选(结构检测),即寻找模型(子)类的适当候选,以支持在不确定性下的所需决定。为此,我们示例性地专注于具有额外外源投入的非线性递归模型的背景;作为特殊情况,我们包括非线性回归,线性自回归模型(例如AR,ARIMA,Sarima时间序列)和具有外源投入(NARX)的非线性自回归模型。特别是,我们概述了相应的信息几何3D计算机图形选择过程。还给出了一些样品尺寸的渐近学。

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