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Rank-based tests of the cointegrating rank in semiparametric error correction models

机译:半参数误差校正模型中协整秩的基于秩的检验

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摘要

This paper introduces rank-based tests for the cointegrating rank in an Error CorrectionModel with i.i.d. elliptical innovations. The tests are asymptotically distribution-free,and their validity does not depend on the actual distribution of the innovations. Thisresult holds despite the fact that, depending on the alternatives considered, the model exhibitsa non-standard Locally Asymptotically Brownian Functional (LABF) and LocallyAsymptotically Mixed Normal (LAMN) local structure—a structure which we completelycharacterize. Our tests, which have the general form of Lagrange multiplier tests, dependon a reference density that can freely be chosen, and thus is not restricted to be Gaussianas in traditional quasi-likelihood procedures. Moreover, appropriate choices of the referencedensity are achieving the semiparametric efficiency bounds. Simulations show thatour asymptotic analysis provides an accurate approximation to finite-sample behavior.Our results are based on an extension, of independent interest, of two abstract resultson the convergence of statistical experiments and the asymptotic linearity of statistics tothe context of, possibly non-stationary, time series.
机译:本文介绍了基于i.i.d的Error CorrectionModel中基于等级的协整等级检验。椭圆创新。测试是渐近无分布的,其有效性不取决于创新的实际分布。尽管根据所考虑的替代方案,该模型仍然显示出非标准的局部渐近布朗函数(LABF)和局部渐近混合正态(LAMN)局部结构(我们完全表征了这种结构)的事实,结果仍然成立。我们的测试具有拉格朗日乘数测试的一般形式,它取决于可以自由选择的参考密度,因此在传统的拟似然程序中并不局限于高斯。而且,参考密度的适当选择可以达到半参数效率范围。仿真表明,我们的渐近分析提供了对有限样本行为的精确近似。我们的结果基于对统计实验的收敛性和统计量渐近线性关系(可能是非平稳的)的两个抽象结果的独立关注的扩展, 时间序列。

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