Tail estimates are developed for power law probability distributions with exponential tempering, using a conditional maximum likelihood approach based on the upper order statistics. Tempered power law distributions are intermediate between heavy power-law tails and Laplace or exponential tails, and are sometimes called “semi-heavy ” tailed distributions. The estimation method is demonstrated on simulated data from a tempered stable distribution, and for several data sets from geophysics and finance that show a power law probability tail with some tempering.
A general maximum likelihood estimation (MLE) method is given to analyze experimental data with a po...
Abstract. Ample evidence exists documenting the fat-tailed character of returns in finan-cial market...
Recently, Clauset, Shalizi, and Newman have proposed a systematic method to find over which range (i...
Tail estimates are developed for power law probability distributions with exponential tempering, usi...
Many empirical datasets have highly skewed, non-Gaussian, heavy-tailed distributions, domi...
Many empirical datasets have highly skewed, non-Gaussian, heavy-tailed distributions, dominated by a...
This paper addresses the estimation of the unknown parameters of the alphapower exponential distribu...
Power-law distributions occur in many situations of scientific interest and have significant consequ...
Heavy-tailed distributions play a prominent role in actuarial and financial sciences. In this paper,...
Heavy-tailed distributions play an important role in modeling data in actuarial and financial scienc...
In this paper we consider the estimation of the Weibull Generalized Exponential Distribution (WGED) ...
We propose a new family of distributions referred to as shifted Weibull tail-distributions. It is de...
This brief is concerned with tempered stable distributions and their associated Levy processes. It i...
Abstract: In this paper we describe and apply estimating function theory to evaluate the parameters ...
Tempered stable distributions are frequently used in financial applications (e.g., for option pricin...
A general maximum likelihood estimation (MLE) method is given to analyze experimental data with a po...
Abstract. Ample evidence exists documenting the fat-tailed character of returns in finan-cial market...
Recently, Clauset, Shalizi, and Newman have proposed a systematic method to find over which range (i...
Tail estimates are developed for power law probability distributions with exponential tempering, usi...
Many empirical datasets have highly skewed, non-Gaussian, heavy-tailed distributions, domi...
Many empirical datasets have highly skewed, non-Gaussian, heavy-tailed distributions, dominated by a...
This paper addresses the estimation of the unknown parameters of the alphapower exponential distribu...
Power-law distributions occur in many situations of scientific interest and have significant consequ...
Heavy-tailed distributions play a prominent role in actuarial and financial sciences. In this paper,...
Heavy-tailed distributions play an important role in modeling data in actuarial and financial scienc...
In this paper we consider the estimation of the Weibull Generalized Exponential Distribution (WGED) ...
We propose a new family of distributions referred to as shifted Weibull tail-distributions. It is de...
This brief is concerned with tempered stable distributions and their associated Levy processes. It i...
Abstract: In this paper we describe and apply estimating function theory to evaluate the parameters ...
Tempered stable distributions are frequently used in financial applications (e.g., for option pricin...
A general maximum likelihood estimation (MLE) method is given to analyze experimental data with a po...
Abstract. Ample evidence exists documenting the fat-tailed character of returns in finan-cial market...
Recently, Clauset, Shalizi, and Newman have proposed a systematic method to find over which range (i...