Point estimation of the parameters of the lognormal distribution with censored data is considered. The often employed maximum likelihood estimator does not exist in closed form and iterative methods that require very good starting points are needed. In this article, some techniques of finding closed form estimators to this situation are presented and extended. An extensive simulation study is carried out to investigate and compare the performance of these techniques. The results show that some of them are highly efficient as compared with the maximum likelihood estimator
Two popular life testing models exponential and one where its generalization is gamma are considered...
For the selection of the best from k lognormal (μ i , [Special characters omitted.] ) populatio...
[[abstract]]In this paper, we consider the problems of Bayesian estimation and prediction for lognor...
[[abstract]]We consider the problem of making statistical inference on unknown parameters of a logno...
The problems that occur in analyzing survival models based on parametric distributions require param...
Lognormal distribution is widely used in scientific field, such as agricultural, entomological, biol...
Lognormal distribution has abundant applications in various fields. In literature, most inferences o...
Approaches based on the maximum likelihood (ML) method and on the order statistics are described and...
Abstract. The mixture of Type I and Type II censoring schemes, called the hybrid censoring. This art...
The log-normal distribution is a useful lifetime distribution in many areas. The survival function o...
The two most common censoring schemes used in life testing experiments are Type-I and Type-II censor...
In this report, we work with parameter estimation of the log-logistic distribution. We first conside...
The log-normal distribution is a popular model in many areas, especially in biostatistics and surviv...
[[abstract]]We discuss the maximum likelihood estimates (MLEs) of the parameters of the log-gamma di...
In this article, we study parameter estimation of the logarithmic series distribution. A well-known ...
Two popular life testing models exponential and one where its generalization is gamma are considered...
For the selection of the best from k lognormal (μ i , [Special characters omitted.] ) populatio...
[[abstract]]In this paper, we consider the problems of Bayesian estimation and prediction for lognor...
[[abstract]]We consider the problem of making statistical inference on unknown parameters of a logno...
The problems that occur in analyzing survival models based on parametric distributions require param...
Lognormal distribution is widely used in scientific field, such as agricultural, entomological, biol...
Lognormal distribution has abundant applications in various fields. In literature, most inferences o...
Approaches based on the maximum likelihood (ML) method and on the order statistics are described and...
Abstract. The mixture of Type I and Type II censoring schemes, called the hybrid censoring. This art...
The log-normal distribution is a useful lifetime distribution in many areas. The survival function o...
The two most common censoring schemes used in life testing experiments are Type-I and Type-II censor...
In this report, we work with parameter estimation of the log-logistic distribution. We first conside...
The log-normal distribution is a popular model in many areas, especially in biostatistics and surviv...
[[abstract]]We discuss the maximum likelihood estimates (MLEs) of the parameters of the log-gamma di...
In this article, we study parameter estimation of the logarithmic series distribution. A well-known ...
Two popular life testing models exponential and one where its generalization is gamma are considered...
For the selection of the best from k lognormal (μ i , [Special characters omitted.] ) populatio...
[[abstract]]In this paper, we consider the problems of Bayesian estimation and prediction for lognor...