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Conditional Quantile Estimation with Truncated, Censored and Dependent Data
Authors:Hanying LIANG  Deli LI and Tianxuan MIAO
Institution:Department of Mathematics, Tongji University, Shanghai 200092, China.,Department of Mathematical Sciences, Lakehead University, 955 Oliver Road, Thunder Bay, Ontario, Canada P7B 5E1. and Department of Mathematical Sciences, Lakehead University, 955 Oliver Road, Thunder Bay, Ontario, Canada P7B 5E1.
Abstract:This paper deals with the conditional quantile estimation based on left-truncated and right-censored data. Assuming that the observations with multivariate covariates form a stationary $\alpha$-mixing sequence, the authors derive the strong convergence with rate, strong representation as well as asymptotic normality of the conditional quantile estimator. Also, a Berry-Esseen-type bound for the estimator is established. In addition, the finite sample behavior of the estimator is investigated via simulations.
Keywords:Berry-Esseen-type bound  Conditional quantile estimator  Strong representation  Truncated and censored data  $\alpha$-mixing
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