In the present paper, we focus on the Zenga index, the asymptotic normality of the classical estimators has been established in the literature under the classical assumption that the second moment of the loss variable is finite, this condition is very restrictive in practical applications. Such a result has been extended by Greselin et al. (2014) [31] in the case of distributions with infinite second moment. Thus, we base on this framework and propose a reduced-bias estimator for the classical estimators. Finally, we illustrate the efficiency of our approach by some results on a simulation study and compare its performance with other estimators
International audienceWe revisit the estimation of the extreme value index for randomly censored dat...
International audienceThe estimation of extreme quantiles requires adapted methods to extrapolate be...
We describe a novel method of heavy tails estimation based on transformed score (t-score). Based on ...
International audienceThe extreme-value index is an important parameter in extreme-value theory sinc...
International audienceThe extreme-value index is an important parameter in extreme-value theory sinc...
The problem of estimation of the heavy tail index is revisited from the point of view of truncated e...
In this work we discuss tail index estimation for heavy-tailed distributions with an emphasis on rob...
International audienceAn important parameter in extreme value theory is the extreme value index $\ga...
This thesis focuses on the analysis of heavy-tailed distributions, which are widely applied to model...
A new regression-based approach for the estimation of the tail index of heavy-tailed distributions w...
In practice, sometimes the data can be divided into several blocks but only a few of the largest obs...
For the estimation of the mean of a heavy tailed distribution with tail index -α<-1, the asymptotic ...
The problem of estimating the tail index in heavy-tailed distributions is very important in a variet...
In this work we propose a new estimator for Zenga's inequality measure in heavy tailed populations. ...
• Heavy tailed-models are quite useful in many fields, like insurance, finance, telecom-munications,...
International audienceWe revisit the estimation of the extreme value index for randomly censored dat...
International audienceThe estimation of extreme quantiles requires adapted methods to extrapolate be...
We describe a novel method of heavy tails estimation based on transformed score (t-score). Based on ...
International audienceThe extreme-value index is an important parameter in extreme-value theory sinc...
International audienceThe extreme-value index is an important parameter in extreme-value theory sinc...
The problem of estimation of the heavy tail index is revisited from the point of view of truncated e...
In this work we discuss tail index estimation for heavy-tailed distributions with an emphasis on rob...
International audienceAn important parameter in extreme value theory is the extreme value index $\ga...
This thesis focuses on the analysis of heavy-tailed distributions, which are widely applied to model...
A new regression-based approach for the estimation of the tail index of heavy-tailed distributions w...
In practice, sometimes the data can be divided into several blocks but only a few of the largest obs...
For the estimation of the mean of a heavy tailed distribution with tail index -α<-1, the asymptotic ...
The problem of estimating the tail index in heavy-tailed distributions is very important in a variet...
In this work we propose a new estimator for Zenga's inequality measure in heavy tailed populations. ...
• Heavy tailed-models are quite useful in many fields, like insurance, finance, telecom-munications,...
International audienceWe revisit the estimation of the extreme value index for randomly censored dat...
International audienceThe estimation of extreme quantiles requires adapted methods to extrapolate be...
We describe a novel method of heavy tails estimation based on transformed score (t-score). Based on ...