© 2019 The Authors. International Statistical Review © 2019 International Statistical Institute In this paper, we provide a detailed study of a general family of asymmetric densities. In the general framework, we establish expressions for important characteristics of the distributions and discuss estimation of the parameters via method-of-moments as well as maximum likelihood estimation. Asymptotic normality results for the estimators are provided. The results under the general framework are then applied to some specific examples of asymmetric densities. The use of the asymmetric densities is illustrated in a real-data analysis.status: publishe
In this paper we study a general family of skew-symmetric distributions which are generated by the c...
In this paper we derive the asymptotic distribution of a new class of quasi-maximum likelihood estim...
The dissertation is composed of four research papers. In all the papers asymptotic methods and techn...
This thesis develops a skewing methodology for the formulation of two-piece families of distri- buti...
In this article, we study an extension of the sinh Cauchy model in order to obtain asymmetric bimoda...
International audienceWe introduce a new $5$-parameter family of distributions, the Asymmetric Expon...
The transmuted family of distributions has been receiving increased attention over the last few year...
Sample quantiles for discrete distributions The classical definition of sample quantiles and their a...
The joint asymptotic distributions of the marginal quantiles and quantile functions in samples from ...
This paper studies the connections among the asymmetric Laplace probability density (ALPD), maximum ...
We introduce a new, flexible family of distributions for non-negative data, defined by means of a qu...
Some general asymptotic methods of estimating the quantile function, Q(ξ), 0>ξ>1 of location...
Le présent document propose une nouvelle catégorie de distributions asymétriques suivant la loi t de...
We propose several measures, functional and scalar, for asymmetry of distributions by comparing the ...
This paper introduces a new family of continuous distributions called a Garhy generated family of di...
In this paper we study a general family of skew-symmetric distributions which are generated by the c...
In this paper we derive the asymptotic distribution of a new class of quasi-maximum likelihood estim...
The dissertation is composed of four research papers. In all the papers asymptotic methods and techn...
This thesis develops a skewing methodology for the formulation of two-piece families of distri- buti...
In this article, we study an extension of the sinh Cauchy model in order to obtain asymmetric bimoda...
International audienceWe introduce a new $5$-parameter family of distributions, the Asymmetric Expon...
The transmuted family of distributions has been receiving increased attention over the last few year...
Sample quantiles for discrete distributions The classical definition of sample quantiles and their a...
The joint asymptotic distributions of the marginal quantiles and quantile functions in samples from ...
This paper studies the connections among the asymmetric Laplace probability density (ALPD), maximum ...
We introduce a new, flexible family of distributions for non-negative data, defined by means of a qu...
Some general asymptotic methods of estimating the quantile function, Q(ξ), 0>ξ>1 of location...
Le présent document propose une nouvelle catégorie de distributions asymétriques suivant la loi t de...
We propose several measures, functional and scalar, for asymmetry of distributions by comparing the ...
This paper introduces a new family of continuous distributions called a Garhy generated family of di...
In this paper we study a general family of skew-symmetric distributions which are generated by the c...
In this paper we derive the asymptotic distribution of a new class of quasi-maximum likelihood estim...
The dissertation is composed of four research papers. In all the papers asymptotic methods and techn...