Estimators for the linear model in the presence of censoring are available. A new extension of the least-squares estimator to censored data is equivalent to applying the ordinary least-squares estimator to synthetic times, time constructed by magnifying the gaps between successive order statistics. Under suitable regularity conditions, the synthetic data estimator is Fisher consistent and asymptotically normal. Examples facilitate com-parison of the synthetic data estimator with estimators proposed by Buckley & James (1979) and by Koul, Susarla & Van Ryzin (1981)
Consider the partial linear model Yi=X[tau]i[beta]+g(Ti)+[var epsilon]i, i=1, ..., n, where [beta]...
summary:This paper proposes a bias reduction of the coefficients' estimator for linear regression mo...
This paper presents two basic methods called as weighted least squares (WLS) and synthetic data tran...
International audienceThe problem of estimating a nonlinear regression model, when the dependent var...
AbstractKoul, Susarla and Van Ryzin (1981, Ann. Statist. 9, 1276-1288) proposed a generalization of ...
Three methods for linear regression with censored data are considered, that of Buckley & James (...
[[abstract]]The ordinary least squares (OLS) method is popular for analyzing linear regression model...
Consider a partial linear model Y-i = X(i)beta + g(T-i)+e(i). Here g is an unknown smooth function o...
AbstractMotivated by regression analysis of censored survival data, we develop herein a general asym...
In the context of right-censored and interval-censored data we develop asymptotic formulas to comput...
This paper considers estimation of truncated.and censored regression models with fixed effects. Up u...
Consider the partial linear model Y-i = Y(i)(tau)beta + g(T-i) + epsilon (i), i = 1,..., n, where be...
We study issues that arise for estimation of a linear model when a regressor is censored. We discuss...
This paper proposes an alternative to maximum likelihood estimation of the parameters of the censore...
The method of Buckley and James (1979) for fitting linear regression models to censored data has bee...
Consider the partial linear model Yi=X[tau]i[beta]+g(Ti)+[var epsilon]i, i=1, ..., n, where [beta]...
summary:This paper proposes a bias reduction of the coefficients' estimator for linear regression mo...
This paper presents two basic methods called as weighted least squares (WLS) and synthetic data tran...
International audienceThe problem of estimating a nonlinear regression model, when the dependent var...
AbstractKoul, Susarla and Van Ryzin (1981, Ann. Statist. 9, 1276-1288) proposed a generalization of ...
Three methods for linear regression with censored data are considered, that of Buckley & James (...
[[abstract]]The ordinary least squares (OLS) method is popular for analyzing linear regression model...
Consider a partial linear model Y-i = X(i)beta + g(T-i)+e(i). Here g is an unknown smooth function o...
AbstractMotivated by regression analysis of censored survival data, we develop herein a general asym...
In the context of right-censored and interval-censored data we develop asymptotic formulas to comput...
This paper considers estimation of truncated.and censored regression models with fixed effects. Up u...
Consider the partial linear model Y-i = Y(i)(tau)beta + g(T-i) + epsilon (i), i = 1,..., n, where be...
We study issues that arise for estimation of a linear model when a regressor is censored. We discuss...
This paper proposes an alternative to maximum likelihood estimation of the parameters of the censore...
The method of Buckley and James (1979) for fitting linear regression models to censored data has bee...
Consider the partial linear model Yi=X[tau]i[beta]+g(Ti)+[var epsilon]i, i=1, ..., n, where [beta]...
summary:This paper proposes a bias reduction of the coefficients' estimator for linear regression mo...
This paper presents two basic methods called as weighted least squares (WLS) and synthetic data tran...