Estimation and inference in a high-dimensional semiparametric Gaussian copula vector autoregressive model
高维半参数高斯 Copula 向量自回归模型的估计与推断
This paper develops simple, robust estimation and inference methods for the transition matrix of a high-dimensional semiparametric Gaussian copula vector autoregressive process. Our estimator is based on rank estimators of the large variance and auto-covariance matrices of a transformed latent high-dimensional Gaussian process. We derive rates of convergence of our estimator based on which we develop de-biased inference for Granger causality. Numerical results demonstrate…