Abstract: We discuss circular distributions obtained by wrapping the classical expo-nential and Laplace distributions on the real line around the circle. We present ex-plicit forms for their densities and distribution functions, as well as their trigonometric moments and related parameters, and discuss main properties of these laws. Both distributions are very promising as models for directional data which are asymmetric
We provide four-parameter families of distributions on the circle which are unimodal and display the...
Motivated by the analysis of wind directions, in this paper we consider skew-symmetric circular dist...
This paper considers the three-parameter family of symmetric unimodal distributions obtained by wrap...
We propose a new family of circular distributions, obtained by wrapping geometric distribution on Z+...
We introduce a four-parameter extended family of distributions related to the wrapped Cauchy distrib...
This dissertation focuses mainly on directional data in two dimensions, called ``circular data," bec...
This dissertation focuses mainly on directional data in two dimensions, called ``circular data," bec...
We propose a family of four-parameter distributions on the circle that contains the von Mises and wr...
Most of the tractable distributions currently available for modeling circular data are symmetric aro...
We show that the operations of mixing and wrapping linear distributionsaround a unit circle commute,...
We show that the operations of mixing and wrapping linear distributionsaround a unit circle commute,...
Most of the tractable distributions currently available for modeling circular data are symmetric aro...
This article presents a class of four-parameter distributions for circular data that are unimodal, p...
Many popular circular distributions, including the most commonly used von Mises distribution, are ty...
In the first part of this thesis we consider the skew-normal class of distributions on the line and ...
We provide four-parameter families of distributions on the circle which are unimodal and display the...
Motivated by the analysis of wind directions, in this paper we consider skew-symmetric circular dist...
This paper considers the three-parameter family of symmetric unimodal distributions obtained by wrap...
We propose a new family of circular distributions, obtained by wrapping geometric distribution on Z+...
We introduce a four-parameter extended family of distributions related to the wrapped Cauchy distrib...
This dissertation focuses mainly on directional data in two dimensions, called ``circular data," bec...
This dissertation focuses mainly on directional data in two dimensions, called ``circular data," bec...
We propose a family of four-parameter distributions on the circle that contains the von Mises and wr...
Most of the tractable distributions currently available for modeling circular data are symmetric aro...
We show that the operations of mixing and wrapping linear distributionsaround a unit circle commute,...
We show that the operations of mixing and wrapping linear distributionsaround a unit circle commute,...
Most of the tractable distributions currently available for modeling circular data are symmetric aro...
This article presents a class of four-parameter distributions for circular data that are unimodal, p...
Many popular circular distributions, including the most commonly used von Mises distribution, are ty...
In the first part of this thesis we consider the skew-normal class of distributions on the line and ...
We provide four-parameter families of distributions on the circle which are unimodal and display the...
Motivated by the analysis of wind directions, in this paper we consider skew-symmetric circular dist...
This paper considers the three-parameter family of symmetric unimodal distributions obtained by wrap...