We shed light on an interesting class of one sided continuous kernels on [0, infinity). Then we present its properties, provide new integral formulas including an extension for the Kotz and Ostrovskii (1996) mixture representation, introduce a class of Cauchy type distributions, and finally enlarge the class of one sided stable densities. This study provides powerful tools in modeling erratic continuous data
This monograph is, as far as the authors have gathered, the first one of its kind which presents var...
We propose a family of kernels based on the Binet-Cauchy theorem and its ex-tension to Fredholm oper...
We investigate certain analytical properties of the free α-stable densities on the line. We prove th...
An interesting class of continuous distributions, called Cauchy-type mixture, with potential applica...
Knowledge concerning the family of univariate continuous distributions with density function f and d...
We describe classes of temperate distributions with prescribed decay properties at infinity. The def...
AbstractThis paper presents a new unifying continuous probability density function. It is shown that...
Abstract – The theory of belief functions has been formalized in continuous domain for pattern recog...
Abstract: In this paper, one uses the idea of Cauchy-transformation to construct a Cauchy-transforma...
Lévy processes, i.e. processes in continuous time with stationary and independent increments, are na...
In this paper we propose a class of infinite--dimensional phase--type distributions with finit...
The aim of this paper is to present some results relating the properties of stability, concentration...
We introduce a bivariate distribution supported on the first quadrant with exponential, and heavy ta...
We formulate a notion of (uniform) asymptotic involutivity and show that it implies (unique) integra...
We prove a Frobenius-type theorem for singular distributions generated by a family of locally Lipsch...
This monograph is, as far as the authors have gathered, the first one of its kind which presents var...
We propose a family of kernels based on the Binet-Cauchy theorem and its ex-tension to Fredholm oper...
We investigate certain analytical properties of the free α-stable densities on the line. We prove th...
An interesting class of continuous distributions, called Cauchy-type mixture, with potential applica...
Knowledge concerning the family of univariate continuous distributions with density function f and d...
We describe classes of temperate distributions with prescribed decay properties at infinity. The def...
AbstractThis paper presents a new unifying continuous probability density function. It is shown that...
Abstract – The theory of belief functions has been formalized in continuous domain for pattern recog...
Abstract: In this paper, one uses the idea of Cauchy-transformation to construct a Cauchy-transforma...
Lévy processes, i.e. processes in continuous time with stationary and independent increments, are na...
In this paper we propose a class of infinite--dimensional phase--type distributions with finit...
The aim of this paper is to present some results relating the properties of stability, concentration...
We introduce a bivariate distribution supported on the first quadrant with exponential, and heavy ta...
We formulate a notion of (uniform) asymptotic involutivity and show that it implies (unique) integra...
We prove a Frobenius-type theorem for singular distributions generated by a family of locally Lipsch...
This monograph is, as far as the authors have gathered, the first one of its kind which presents var...
We propose a family of kernels based on the Binet-Cauchy theorem and its ex-tension to Fredholm oper...
We investigate certain analytical properties of the free α-stable densities on the line. We prove th...