书籍详情
生存分析：模型与应用（英文版）
作者：刘宪 著
出版社：高等教育出版社
出版时间：2012-07-01
ISBN：9787040348262
定价：¥79.00
购买这本书可以去
内容简介
《应用统计学丛书·生存分析：模型与应用（英文版）》旨在系统地介绍生存分析的基本概念、理论设定和方法运用，重点在于通过SAS统计软件对实际数据进行分析，深入浅出地描述生存分析的各类模型。书中涉及的统计方法包括Kaplan-Meirer估算法、各类参数回归模型、Cox等比发生率模型、多向发生率模型和重复发生率模型、结构性风险率模型以及一些生存分析方面的专题研究方法。《应用统计学丛书·生存分析：模型与应用（英文版）》着重于各类生存分析模型的实际运用，而不拘泥于模型的纯理论推导，从而使对生存分析有兴趣的科研人员以及大学生、研究生从中受益。
作者简介
刘宪，1991年5月获密歇根大学社会学博士学位，现任美国国防医科大学（Uniformed ServicesUniversity of the HealthSciences）精神病学系高级研究员、副教授及美国沃尔特里德国家军事医学中心（Walter Reed Army MedicalCenter）研究员、高级统计师。在国际顶级刊物发表学术论文数十篇。截至2012年3月，所发表学术论文在国际各类刊物被引用1000多次。刘宪博士的主要研究领域为生存分析与死亡率交叉研究、纵向资料分析、创伤事件与精神疾病。
目录
Preface
1 Introduction
1.1 What is survival analysis and how is it applied?
1.2 The history of survival analysis and its progress
1.3 General features of survival data structure
1.4 Censoring
1.4.1 Mechanisms of right censoring
1.4.2 Left censoring, interval censoring, and left truncation
1.5 Time scale and the origin of time
1.5.1 Observational studies
1.5.2 Biomedical studies
1.5.3 Health care utilization
1.6 Basic lifetime functions
1.6.1 Continuous lifetime functions
1.6.2 Discrete lifetime functions
1.6.3 Basic likelihood functions for right, left, and intervalcensoring
1.7 Organization of the book and data used for illustrations
1.8 Criteria for performing survival analysis
2 Descriptive approaches of survival analysis
2.1 The Kaplan-Meier （product-limit） and Nelson-Aalenestimators
2.1.1 Kaplan-Meier estimating procedures with or withoutcensoring
2.1.2 Formulation of the Kaplan-Meier and Nelson-Aalenestimators
2.1.3 Variance and standard error of the survival function
2.1.4 Confidence intervals and confidence bands of the survivalfunction
2.2 Life table methods
2.2.1 Life table indicators
2.2.2 Multistate life tables
2.2.3 Illustration: Life table estimates for older Americans
2.3 Group comparison of survival functions
2.3.1 Logrank test for survival curves of two groups
2.3.2 The Wilcoxon rank sum test on survival curves of twogroups
2.3.3 Comparison of survival functions for more than twogroups
2.3.4 Illustration: Comparison of survival curves between marriedand unmarried persons
2.4 Summar
3 Some popular survival distribution functions
3.1 Exponential survival distribution
3.2 The Weibull distribution and extreme value theory
3.2.1 Basic specifications of the Weibull distribution
3.2.2 The extreme value distribution
3.3 Gamma distribution
3.4 Lognormal distribution
3.5 Log-logistic distribution
3.6 Gompertz distribution and Gompertz-type hazard models
3.7 Hypergeometric distribution
3.8 Other distributions
3.9 Summary
4 Parametric regression models of survival analysis
4.1 General specifications and inferences of parametric regressionmodels
4.1.1 Specifications of parametric regression models on the hazardfunction
4.1.2 Specifications of accelerated failure time regressionmodels
4.1.3 Inferences of parametric regression models and likelihoodfunctions
4.1.4 Procedures of maximization and hypothesis testing on MLestimates
4.2 Exponential regression models
4.2.1 Exponential regression model on the hazard function
4.2.2 Exponential accelerated failure time regression model
4.2.3 Illustration: Exponential regression model on marital statusand survival among older Americans
4.3 Weibull regression models
4.3.1 Weibull hazard regression model
4.3.2 Weibull accelerated failure time regression model
4.3.3 Conversion of Weibull proportional hazard and AFI'parameters
4.3.4 Illustration: A Weibull regression model on marital statusand survival among older Americans
4.4 Log-Iogistic regression models
4.4.1 Specifications of the log-logistic AFI' regressionmodel
4.4.2 Retransformation of AFT parameters to untransformedlog-logistic parameters
4.4.3 Illustration: The log-logistic regression model on mar:italstatus and survival among the oldest old Americans
4.5 Other parametric regression models
4.5.1 The lognormal regression model
4.5.2 Gamma distributed regression models
4.6 Parametric regression models with interval censoring
4.6.1 Inference of parametric regression models with intervalcensoring
4.6.2 Illustration: A parametric survival model with independentinterval censoring
4.7 Summary
5 The Cox proportional hazard regression model and advances
5.1 The Cox semi-parametric hazard model
……
6 Counting processes and diagnostics of the Cox model
7 Competing risks models and repeated events
8 Structural hazard rate regression models
9 Special topics
Appendix A The delta method
1 Introduction
1.1 What is survival analysis and how is it applied?
1.2 The history of survival analysis and its progress
1.3 General features of survival data structure
1.4 Censoring
1.4.1 Mechanisms of right censoring
1.4.2 Left censoring, interval censoring, and left truncation
1.5 Time scale and the origin of time
1.5.1 Observational studies
1.5.2 Biomedical studies
1.5.3 Health care utilization
1.6 Basic lifetime functions
1.6.1 Continuous lifetime functions
1.6.2 Discrete lifetime functions
1.6.3 Basic likelihood functions for right, left, and intervalcensoring
1.7 Organization of the book and data used for illustrations
1.8 Criteria for performing survival analysis
2 Descriptive approaches of survival analysis
2.1 The Kaplan-Meier （product-limit） and Nelson-Aalenestimators
2.1.1 Kaplan-Meier estimating procedures with or withoutcensoring
2.1.2 Formulation of the Kaplan-Meier and Nelson-Aalenestimators
2.1.3 Variance and standard error of the survival function
2.1.4 Confidence intervals and confidence bands of the survivalfunction
2.2 Life table methods
2.2.1 Life table indicators
2.2.2 Multistate life tables
2.2.3 Illustration: Life table estimates for older Americans
2.3 Group comparison of survival functions
2.3.1 Logrank test for survival curves of two groups
2.3.2 The Wilcoxon rank sum test on survival curves of twogroups
2.3.3 Comparison of survival functions for more than twogroups
2.3.4 Illustration: Comparison of survival curves between marriedand unmarried persons
2.4 Summar
3 Some popular survival distribution functions
3.1 Exponential survival distribution
3.2 The Weibull distribution and extreme value theory
3.2.1 Basic specifications of the Weibull distribution
3.2.2 The extreme value distribution
3.3 Gamma distribution
3.4 Lognormal distribution
3.5 Log-logistic distribution
3.6 Gompertz distribution and Gompertz-type hazard models
3.7 Hypergeometric distribution
3.8 Other distributions
3.9 Summary
4 Parametric regression models of survival analysis
4.1 General specifications and inferences of parametric regressionmodels
4.1.1 Specifications of parametric regression models on the hazardfunction
4.1.2 Specifications of accelerated failure time regressionmodels
4.1.3 Inferences of parametric regression models and likelihoodfunctions
4.1.4 Procedures of maximization and hypothesis testing on MLestimates
4.2 Exponential regression models
4.2.1 Exponential regression model on the hazard function
4.2.2 Exponential accelerated failure time regression model
4.2.3 Illustration: Exponential regression model on marital statusand survival among older Americans
4.3 Weibull regression models
4.3.1 Weibull hazard regression model
4.3.2 Weibull accelerated failure time regression model
4.3.3 Conversion of Weibull proportional hazard and AFI'parameters
4.3.4 Illustration: A Weibull regression model on marital statusand survival among older Americans
4.4 Log-Iogistic regression models
4.4.1 Specifications of the log-logistic AFI' regressionmodel
4.4.2 Retransformation of AFT parameters to untransformedlog-logistic parameters
4.4.3 Illustration: The log-logistic regression model on mar:italstatus and survival among the oldest old Americans
4.5 Other parametric regression models
4.5.1 The lognormal regression model
4.5.2 Gamma distributed regression models
4.6 Parametric regression models with interval censoring
4.6.1 Inference of parametric regression models with intervalcensoring
4.6.2 Illustration: A parametric survival model with independentinterval censoring
4.7 Summary
5 The Cox proportional hazard regression model and advances
5.1 The Cox semi-parametric hazard model
……
6 Counting processes and diagnostics of the Cox model
7 Competing risks models and repeated events
8 Structural hazard rate regression models
9 Special topics
Appendix A The delta method
猜您喜欢
