Log-concavity of a joint survival function is proposed as a model for bivariate increasing failure rate (BIFR) distributions. Its connections with or distinctness from other notions of BIFR are discussed. A necessary and sufficient condition for a bivariate survival function to be log-concave (BIFR-LCC) is given that elucidates the impact of dependence between lifetimes on ageing. Illustrative examples are provided to explain BIFR-LCC for both positive and negative dependence
A univariate logistic distribution can be specified by considering a suitable form for the odds in f...
We consider a novel sub-class of log-location-scale models for survival and reliability data formed ...
We consider the two concepts of Multivariate Value at Risk and Kendall distribution function. Attent...
Log-concavity of a joint survival function is proposed as a model for bivariate increasing failure r...
A new class of bivariate survival distributions is constructed from a given family of survival distr...
The aim of this paper is to explore multivariate survival techniques for the analysis of bivariate r...
The aim of this paper is to explore multivariate survival techniques for the analysis of bivariate r...
AbstractA new class of bivariate survival distributions is constructed from a given family of surviv...
For a couple of lifetimes (X1,X2) with an exchangeable joint survival function , attention is focuse...
AbstractA univariate logistic distribution can be specified by considering a suitable form for the o...
In many applications, assumptions about the log-concavity of a probability distribution allow just e...
In many applications,assumptions about the log-concavity of a probability distribution allow just en...
A Bivariate survival model is constructed.This model is based on a frailty model that acts multiplic...
Freund [1961] introduced a bivariate extension of the exponential distribution that provides a model...
The objective of this work is to introduce a new method called the Survivorship Instantaneous Log-od...
A univariate logistic distribution can be specified by considering a suitable form for the odds in f...
We consider a novel sub-class of log-location-scale models for survival and reliability data formed ...
We consider the two concepts of Multivariate Value at Risk and Kendall distribution function. Attent...
Log-concavity of a joint survival function is proposed as a model for bivariate increasing failure r...
A new class of bivariate survival distributions is constructed from a given family of survival distr...
The aim of this paper is to explore multivariate survival techniques for the analysis of bivariate r...
The aim of this paper is to explore multivariate survival techniques for the analysis of bivariate r...
AbstractA new class of bivariate survival distributions is constructed from a given family of surviv...
For a couple of lifetimes (X1,X2) with an exchangeable joint survival function , attention is focuse...
AbstractA univariate logistic distribution can be specified by considering a suitable form for the o...
In many applications, assumptions about the log-concavity of a probability distribution allow just e...
In many applications,assumptions about the log-concavity of a probability distribution allow just en...
A Bivariate survival model is constructed.This model is based on a frailty model that acts multiplic...
Freund [1961] introduced a bivariate extension of the exponential distribution that provides a model...
The objective of this work is to introduce a new method called the Survivorship Instantaneous Log-od...
A univariate logistic distribution can be specified by considering a suitable form for the odds in f...
We consider a novel sub-class of log-location-scale models for survival and reliability data formed ...
We consider the two concepts of Multivariate Value at Risk and Kendall distribution function. Attent...