Transformation Model for Interval Censoring with a Cured Subgroup by Kernel-based Estimation

碩士 === 淡江大學 === 統計學系碩士班 === 103 === As time progresses, continuous development, there are more and more interval censoring data with clinical trials. Sometimes, it is hard to observe the exact time of event, but we know the observed failure time falls within a time period. In this thesis, we conside...

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Main Authors: Hsin-Yu Yang, 楊新宇
Other Authors: 陳蔓樺
Format: Others
Language:zh-TW
Published: 2015
Online Access:http://ndltd.ncl.edu.tw/handle/31888676456283846796
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spelling ndltd-TW-103TKU053370022016-08-12T04:14:23Z http://ndltd.ncl.edu.tw/handle/31888676456283846796 Transformation Model for Interval Censoring with a Cured Subgroup by Kernel-based Estimation 易感受性之區間設限資料在轉換模型的核函數估計方法 Hsin-Yu Yang 楊新宇 碩士 淡江大學 統計學系碩士班 103 As time progresses, continuous development, there are more and more interval censoring data with clinical trials. Sometimes, it is hard to observe the exact time of event, but we know the observed failure time falls within a time period. In this thesis, we consider mixture cure models for interval censored data with a cured subgroup, where subjects in this subgroup are not susceptible to the event of interest. We suppose logistic regression to estimate cure proportion. In addition, we consider semiparametric transformation models to analysis the event data. We focus on reparametrizing the step function of unknown baseline hazard function by the logarithm of its jump sizes in Chapter 3, and a kernel-based approach for smooth estimation of unknown baseline hazard function in Chapter 4. The EM algorithm is developed for the estimation and simulation studies are conducted. 陳蔓樺 2015 學位論文 ; thesis 69 zh-TW
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description 碩士 === 淡江大學 === 統計學系碩士班 === 103 === As time progresses, continuous development, there are more and more interval censoring data with clinical trials. Sometimes, it is hard to observe the exact time of event, but we know the observed failure time falls within a time period. In this thesis, we consider mixture cure models for interval censored data with a cured subgroup, where subjects in this subgroup are not susceptible to the event of interest. We suppose logistic regression to estimate cure proportion. In addition, we consider semiparametric transformation models to analysis the event data. We focus on reparametrizing the step function of unknown baseline hazard function by the logarithm of its jump sizes in Chapter 3, and a kernel-based approach for smooth estimation of unknown baseline hazard function in Chapter 4. The EM algorithm is developed for the estimation and simulation studies are conducted.
author2 陳蔓樺
author_facet 陳蔓樺
Hsin-Yu Yang
楊新宇
author Hsin-Yu Yang
楊新宇
spellingShingle Hsin-Yu Yang
楊新宇
Transformation Model for Interval Censoring with a Cured Subgroup by Kernel-based Estimation
author_sort Hsin-Yu Yang
title Transformation Model for Interval Censoring with a Cured Subgroup by Kernel-based Estimation
title_short Transformation Model for Interval Censoring with a Cured Subgroup by Kernel-based Estimation
title_full Transformation Model for Interval Censoring with a Cured Subgroup by Kernel-based Estimation
title_fullStr Transformation Model for Interval Censoring with a Cured Subgroup by Kernel-based Estimation
title_full_unstemmed Transformation Model for Interval Censoring with a Cured Subgroup by Kernel-based Estimation
title_sort transformation model for interval censoring with a cured subgroup by kernel-based estimation
publishDate 2015
url http://ndltd.ncl.edu.tw/handle/31888676456283846796
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