In this article, we study the semiparametric proportional odds model with random effects for correlated, right-censored failure time data. We establish that the maximum likelihood estima-tors for the parameters of this model are consistent and asymptotically Gaussian. Furthermore, the limiting variances achieve the semiparametric efficiency bounds and can be consistently es-timated. Simulation studies show that the asymptotic approximations are accurate for practical sample sizes and that the efficiency gains of the proposed estimators over those of Cai, Cheng and Wei (2002, JASA) can be substantial. A real example is provided to illustrate the proposed methods
In many public health problems, an important goal is to identify the effect of some treatment/interv...
<p>Health sciences research often involves both right- and interval-censored events because the occu...
We establish a general asymptotic theory for nonparametric maximum likelihood estimation in semipara...
In this article we study the semiparametric proportional odds model with random effects for correlat...
One major aspect in medical research is to relate the survival times of patients with the relevant c...
[[abstract]]The proportional odds model is one of the most commonly used regression models in failur...
In this article, the focus is on the analysis of multivariate survival time data with various types ...
AbstractDoubly censored data, which include left as well as right censored observations, are frequen...
We propose a general class of semiparametric transformation models with random effects to formulate ...
Interval-censored multivariate failure time data arise when there are multiple types of failure or t...
AbstractIn this article, we consider a proportional odds model, which allows one to examine the exte...
Interval censoring arises frequently in clinical, epidemiological, financial and sociological studie...
In this manuscript, we discuss the distinction of two types of data generating scheme for the accele...
AbstractThis paper considers large sample inference for the regression parameter in a partly linear ...
This paper considers large sample inference for the regression parameter in a partly linear model fo...
In many public health problems, an important goal is to identify the effect of some treatment/interv...
<p>Health sciences research often involves both right- and interval-censored events because the occu...
We establish a general asymptotic theory for nonparametric maximum likelihood estimation in semipara...
In this article we study the semiparametric proportional odds model with random effects for correlat...
One major aspect in medical research is to relate the survival times of patients with the relevant c...
[[abstract]]The proportional odds model is one of the most commonly used regression models in failur...
In this article, the focus is on the analysis of multivariate survival time data with various types ...
AbstractDoubly censored data, which include left as well as right censored observations, are frequen...
We propose a general class of semiparametric transformation models with random effects to formulate ...
Interval-censored multivariate failure time data arise when there are multiple types of failure or t...
AbstractIn this article, we consider a proportional odds model, which allows one to examine the exte...
Interval censoring arises frequently in clinical, epidemiological, financial and sociological studie...
In this manuscript, we discuss the distinction of two types of data generating scheme for the accele...
AbstractThis paper considers large sample inference for the regression parameter in a partly linear ...
This paper considers large sample inference for the regression parameter in a partly linear model fo...
In many public health problems, an important goal is to identify the effect of some treatment/interv...
<p>Health sciences research often involves both right- and interval-censored events because the occu...
We establish a general asymptotic theory for nonparametric maximum likelihood estimation in semipara...