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Additive nonparametric models with time variable and both stationary and nonstationary regressors

机译:具有时间变量的添加剂非参数模型以及静止和非间断的回归流器

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This paper considers nonparametric additive models that have a deterministic time trend and both stationary and integrated variables as components. The diverse nature of the regressors caters for applications in a variety of settings. In addition, we extend the analysis to allow the stationary regressor to be instead locally stationary, and we allow the models to include a linear form of the integrated variable. Heteroscedasticity is allowed for in all models. We propose an estimation strategy based on orthogonal series expansion that takes account of the different type of stationarity/nonstationarity possessed by each covariate. We establish pointwise asymptotic distribution theory jointly for all estimators of unknown functions and also show the conventional optimal convergence rates jointly in the L2 sense. In spite of the entanglement of different kinds of regressors, we can separate out the distribution theory for each estimator. We provide Monte Carlo simulations that establish the favorable properties of our procedures in moderate sized samples. Finally, we apply our techniques to the study of a pairs trading strategy. (C) 2018 Elsevier B.V. All rights reserved.
机译:本文考虑了非参数添加剂模型,具有确定性时间趋势以及静止和集成的变量作为组件。回归器的多样性性质在各种设置中迎合了应用程序。此外,我们扩展了分析,以允许静止的回归算是局部静止的,并且我们允许模型包括集成变量的线性形式。在所有模型中允许异源性。我们提出了一种基于正交系列扩展的估计策略,该估算策略考虑了每个协变量所拥有的不同类型的实体/非间抗性。我们共同建立了尖锐的渐近分布理论,针对未知功能的所有估算,并在L2感应中共同显示传统的最佳收敛速率。尽管不同类型的回归流器纠缠,我们可以分开每个估算器的分配理论。我们提供蒙特卡罗模拟,以确定我们在中等大小样本中的程序的有利性质。最后,我们将技术应用于对交易策略的研究。 (c)2018 Elsevier B.v.保留所有权利。

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