Abstract. It is known that in many cases distributions of exponential integrals of Lévy processes are infinitely divisible and in some cases they are also selfdecom-posable. In this paper, we give some sufficient conditions under which distributions of exponential integrals are not only seldecomposable but furthermore are gener-alized gamma convolutions. We also study exponential integrals of more general independent increment processes. Several examples are given for illustration. 1
This paper introduces and studies a family of new classes of infinitely divisible distributions on R...
This paper is a continuation of cite{KP06}, where we discussed the origins and inter-relations of ma...
Sums of exponential random variables are often found in applied mathematics. Their densities are kno...
The concept of selfdecomposability has been generalized to that of [alpha]-selfdecomposability, , by...
This book deals with topics in the area of Lévy processes and infinitely divisible distributions suc...
Abstract. A new class of type G selfdecomposable distributions on Rd is in-troduced and characterize...
Abstract. Bondesson (1981) studied the class of generalized convolutions of mix-tures of exponential...
The exponential–gamma (EG) process is a process made up of two random com-ponents X and Y: one expon...
AbstractThree new properties are derived. The first one relates to the distribution ofUG+G′, where t...
Abstract Classes of multivariate and cone valued infinitely divisible Gamma distributions are introd...
dom matrices The so-called Bercovici-Pata bijection maps the set of classical infinitely divisible l...
Assume that xi(1), xi(2),... are independent and identically distributed non-negative random variabl...
Let Y be a standard Gamma(k) distributed random variable (rv), k > 0, and let X be an independent...
We present here characterizations of certain families of generalized gamma convolution distribu-tion...
AbstractThe concept of selfdecomposability has been generalized to that of α-selfdecomposability, α∈...
This paper introduces and studies a family of new classes of infinitely divisible distributions on R...
This paper is a continuation of cite{KP06}, where we discussed the origins and inter-relations of ma...
Sums of exponential random variables are often found in applied mathematics. Their densities are kno...
The concept of selfdecomposability has been generalized to that of [alpha]-selfdecomposability, , by...
This book deals with topics in the area of Lévy processes and infinitely divisible distributions suc...
Abstract. A new class of type G selfdecomposable distributions on Rd is in-troduced and characterize...
Abstract. Bondesson (1981) studied the class of generalized convolutions of mix-tures of exponential...
The exponential–gamma (EG) process is a process made up of two random com-ponents X and Y: one expon...
AbstractThree new properties are derived. The first one relates to the distribution ofUG+G′, where t...
Abstract Classes of multivariate and cone valued infinitely divisible Gamma distributions are introd...
dom matrices The so-called Bercovici-Pata bijection maps the set of classical infinitely divisible l...
Assume that xi(1), xi(2),... are independent and identically distributed non-negative random variabl...
Let Y be a standard Gamma(k) distributed random variable (rv), k > 0, and let X be an independent...
We present here characterizations of certain families of generalized gamma convolution distribu-tion...
AbstractThe concept of selfdecomposability has been generalized to that of α-selfdecomposability, α∈...
This paper introduces and studies a family of new classes of infinitely divisible distributions on R...
This paper is a continuation of cite{KP06}, where we discussed the origins and inter-relations of ma...
Sums of exponential random variables are often found in applied mathematics. Their densities are kno...