Quantile Regression under Semi-Competing Risks Data with Continuous Covariates

碩士 === 國立中正大學 === 數理統計研究所 === 100 === This thesis focuses on the quantile regression analysis for semi-competing risks data with continuous covariates. Since the non-terminal event may be dependently censored by the terminal event, the estimation of quantile regression parameters becomes difficult....

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Main Authors: Meng-Feng Tsai, 蔡孟峰
Other Authors: Jin-Jian Hsieh
Format: Others
Language:en_US
Published: 2012
Online Access:http://ndltd.ncl.edu.tw/handle/02060267344630650343
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spelling ndltd-TW-100CCU004770022015-10-13T21:01:52Z http://ndltd.ncl.edu.tw/handle/02060267344630650343 Quantile Regression under Semi-Competing Risks Data with Continuous Covariates 連續型解釋變數下半競爭風險資料之分量迴歸 Meng-Feng Tsai 蔡孟峰 碩士 國立中正大學 數理統計研究所 100 This thesis focuses on the quantile regression analysis for semi-competing risks data with continuous covariates. Since the non-terminal event may be dependently censored by the terminal event, the estimation of quantile regression parameters becomes difficult. In order to make inference on the non-terminal event, we have to make some extra assumptions. Thus, we consider the copula function to specify the dependence between the non-terminal event time and the terminal event time. We adopt the Kernel Smoothing technique to estimate the coefficients of quantile regression for semi-competing risks data with continuous covariates. For the bandwidth selection of Kernel Smoothing technique, we propose two cross-validation methods to handle it. According to the simulation studies, the performances of our proposed approach display well and we examine the asymptotic behavior by graphs. We also apply our approach into the Bone Marrow Transplant data for illustration. Jin-Jian Hsieh 謝進見 2012 學位論文 ; thesis 61 en_US
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language en_US
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description 碩士 === 國立中正大學 === 數理統計研究所 === 100 === This thesis focuses on the quantile regression analysis for semi-competing risks data with continuous covariates. Since the non-terminal event may be dependently censored by the terminal event, the estimation of quantile regression parameters becomes difficult. In order to make inference on the non-terminal event, we have to make some extra assumptions. Thus, we consider the copula function to specify the dependence between the non-terminal event time and the terminal event time. We adopt the Kernel Smoothing technique to estimate the coefficients of quantile regression for semi-competing risks data with continuous covariates. For the bandwidth selection of Kernel Smoothing technique, we propose two cross-validation methods to handle it. According to the simulation studies, the performances of our proposed approach display well and we examine the asymptotic behavior by graphs. We also apply our approach into the Bone Marrow Transplant data for illustration.
author2 Jin-Jian Hsieh
author_facet Jin-Jian Hsieh
Meng-Feng Tsai
蔡孟峰
author Meng-Feng Tsai
蔡孟峰
spellingShingle Meng-Feng Tsai
蔡孟峰
Quantile Regression under Semi-Competing Risks Data with Continuous Covariates
author_sort Meng-Feng Tsai
title Quantile Regression under Semi-Competing Risks Data with Continuous Covariates
title_short Quantile Regression under Semi-Competing Risks Data with Continuous Covariates
title_full Quantile Regression under Semi-Competing Risks Data with Continuous Covariates
title_fullStr Quantile Regression under Semi-Competing Risks Data with Continuous Covariates
title_full_unstemmed Quantile Regression under Semi-Competing Risks Data with Continuous Covariates
title_sort quantile regression under semi-competing risks data with continuous covariates
publishDate 2012
url http://ndltd.ncl.edu.tw/handle/02060267344630650343
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