Grant Details
Grant Number: |
1R01CA152035-01 Interpret this number |
Primary Investigator: |
Sun, Jianguo |
Organization: |
University Of Missouri-Columbia |
Project Title: |
Treatment Comparison and Estimation of Relative Risks with Failure Time Data |
Fiscal Year: |
2010 |
Abstract
DESCRIPTION (provided by applicant): The statistical analysis of failure time data has been the cornerstone and plays an essential role in the design and analysis of various medical studies such as randomized clinical trials. A key feature of failure time data that separates them from all other types of data is censoring, which makes the analysis of failure time data unique and difficult and can occur in different forms. This proposal will investigate two fundamental problems in medical studies, treatment comparison and estimation of relative risks, with respect to several types of failure time data that involve interval-censoring or interval-censored failure time data. The analysis of such data has been attracting more and more attention among medical investigators and statistician including these in government agencies and pharmaceutical companies. Specifically, the proposed research consists of three aims and they are the development of appropriate and/or efficient statistical procedures for 1) treatment comparison and sample size calculation, 2) estimation of relative risks and regression analysis I, and 3) estimation of relative risks and regression analysis II. It is well-known that treatment comparison is perhaps the most basic and commonly required task in medical studies and for the design of such studies, a key element is the determination of the required sample size. In the case of interval-censored data, some comparison procedures have been proposed. However, most of them are limited in applications and more importantly, none of them can be used for sample size calculation. Aim 1 will develop new comparison procedures that allow and thus give formulas for the sample size calculation. Estimation of relative risks or more generally covariate effects is another common task in medical studies such as progression-free survival oncology studies. The proposed research will develop appropriate or efficient approaches to it when one faces various types of interval-censored data including clustered data. Aim 2 will focus on situations where the censoring can be regarded to be independent of the failure time variable under study, while aim 3 will deal with situations where the independence is not true. The statistical procedures or tools that will be developed in this proposed research will make the design of the concerned studies possible and help one to conduct correct and/or efficient analysis of them.
PUBLIC HEALTH RELEVANCE: The main goal of this proposal is to address and investigate several important issues on treatment comparison and relative risk estimation in medical studies such as randomized clinical trials when one faces various types of interval-censored failure time data, and develop appropriate and/or efficient statistical procedures for them. It will consist of three aims and they are; 1) treatment comparison and sample size calculation, 2) estimation of relative risks and regression analysis I, and 3) estimation of relative risks and regression analysis II. A major difference between aims 2 and 3 is that the former will focus on situations where censoring mechanism is independent of response variables, while the latter will deal with situations when the censoring mechanism may depend on response variables.
Publications
Nonparametric Comparison for Multivariate Panel Count Data.
Authors: Zhao H.
, Virkler K.
, Sun J.
.
Source: Communications In Statistics: Theory And Methods, 2014; 43(3), p. 644-655.
PMID: 24465081
Related Citations
A new class of generalized log rank tests for interval-censored failure time data.
Authors: Zhao X.
, Duan R.
, Zhao Q.
, Sun J.
.
Source: Computational Statistics & Data Analysis, 2013 Apr; 60, p. 123-131.
PMID: 26290617
Related Citations
Nonparametric estimation of current status data with dependent censoring.
Authors: Wang C.
, Sun J.
, Sun L.
, Zhou J.
, Wang D.
.
Source: Lifetime Data Analysis, 2012 Oct; 18(4), p. 434-45.
PMID: 22735973
Related Citations
Statistical analysis of bivariate failure time data with Marshall-Olkin Weibull models.
Authors: Li Y.
, Sun J.
, Song S.
.
Source: Computational Statistics & Data Analysis, 2012 Jun; 56(6), p. 2041-2050.
PMID: 26294802
Related Citations
Regression analysis of clustered interval-censored failure time data with the additive hazards model.
Authors: Li J.
, Wang C.
, Sun J.
.
Source: Journal Of Nonparametric Statistics, 2012; 24(4), p. 1041-1050.
PMID: 25914511
Related Citations
Semiparametric transformation models for multivariate panel count data with dependent observation process.
Authors: Li N.
, Park D.H.
, Sun J.
, Kim K.
.
Source: The Canadian Journal Of Statistics = Revue Canadienne De Statistique, 2011 Sep; 39(3), p. 458-474.
PMID: 22685368
Related Citations
Regression analysis of clustered interval-censored failure time data with informative cluster size.
Authors: Zhang X.
, Sun J.
.
Source: Computational Statistics & Data Analysis, 2010-07-01 00:00:00.0; 54(7), p. 1817-1823.
PMID: 25419023
Related Citations
A multiple imputation approach to the analysis of interval-censored failure time data with the additive hazards model.
Authors: Chen L.
, Sun J.
.
Source: Computational Statistics & Data Analysis, 2010-04-01 00:00:00.0; 54(4), p. 1109-1116.
PMID: 25419022
Related Citations
Interval censoring.
Authors: Zhang Z.
, Sun J.
.
Source: Statistical Methods In Medical Research, 2010 Feb; 19(1), p. 53-70.
PMID: 19654168
Related Citations
REGRESSION ANALYSIS OF CASE II INTERVAL-CENSORED FAILURE TIME DATA WITH THE ADDITIVE HAZARDS MODEL.
Authors: Wang L.
, Sun J.
, Tong X.
.
Source: Statistica Sinica, 2010; 20(4), p. 1709-1723.
PMID: 26290652
Related Citations
Efficient estimation for the proportional hazards model with bivariate current status data.
Authors: Wang L.
, Sun J.
, Tong X.
.
Source: Lifetime Data Analysis, 2008 Jun; 14(2), p. 134-53.
PMID: 17899375
Related Citations