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首页> 外文期刊>Comptes rendus. Mathematique >The marked empirical process to test a general AR-ARCH against an other general AR-ARCH when the random vectors are nonstationary and absolutely regular
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The marked empirical process to test a general AR-ARCH against an other general AR-ARCH when the random vectors are nonstationary and absolutely regular

机译:当随机向量是非平稳且绝对规则的向量时,相对于其他通用AR-ARCH来测试通用AR-ARCH的显着经验过程

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摘要

In this Note, we study a procedure on goodness-of-fit testing for nonlinear time-series models against a large class of alternatives under nonstationarity and absolute regularity. For that, we define a marked empirical process based on residuals which converges in distribution to a Gaussian process with respect to the Skorohod topology. This method was first introduced by Stute (1997) and then widely developed by Ngatchou-Wandji (2002, 2005, 2008) [1-3] under more general conditions. Applications to general AR-ARCH models are given.
机译:在本注释中,我们研究了非线性时序模型在非平稳性和绝对规则性下针对大量替代方案的拟合优度测试的过程。为此,我们根据残差定义了一个明显的经验过程,该残差在分布上相对于Skorohod拓扑收敛于高斯过程。这种方法首先由Stute(1997)提出,然后由Ngatchou-Wandji(2002,2005,2008)[1-3]在更一般的条件下广泛开发。给出了一般AR-ARCH模型的应用。

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