AbstractWolfe (Stochastic Process. Appl. 12(3) (1982) 301) and Sato (Probab. Theory Related Fields 89(3) (1991) 285) gave two different representations of a random variable X1 with a self-decomposable distribution in terms of processes with independent increments. This paper shows how either of these representations follows easily from the other, and makes these representations more explicit when X1 is either a first or last passage time for a Bessel process
We consider a class of stochastic processes containing the classical and well-studied class of Squar...
AbstractSequences of independent random variables and products of probability spaces are just two wa...
AbstractIn this note we settle a question posed by Kasahara, Maejima, and Vervaat. We show that the ...
Wolfe (Stochastic Process. Appl. 12(3) (1982) 301) and Sato (Probab. Theory Related Fields 89(3) (19...
AbstractWolfe (Stochastic Process. Appl. 12(3) (1982) 301) and Sato (Probab. Theory Related Fields 8...
AbstractJeanblanc et al. (Stochastic Process. Appl. 100 (2002) 223) give a representation of self-si...
AbstractA self-similar process Z(t) has stationary increments and is invariant in law under the tran...
AbstractStandard fare in the study of representations and decompositions of processes with independe...
We summarize the relations among three classes of laws: infinitely divisible, selfdecomposable and s...
This thesis is composed of five chapters, regarding several models for dependence in stochastic proc...
We start by providing an explicit characterization and analytical properties, including the persiste...
In the paper by Fan\cite{F06}, he introduced the marginal selfsimilarity of non-commutative stochast...
Many classical variables (statistics) are selfdecomposable. They admit the random integral represent...
AbstractUsing bivariate Lévy processes, stationary and self-similar processes, with prescribed one-d...
We discuss in detail a procedure to produce two Poisson processes M(t), N(t) associated to positivel...
We consider a class of stochastic processes containing the classical and well-studied class of Squar...
AbstractSequences of independent random variables and products of probability spaces are just two wa...
AbstractIn this note we settle a question posed by Kasahara, Maejima, and Vervaat. We show that the ...
Wolfe (Stochastic Process. Appl. 12(3) (1982) 301) and Sato (Probab. Theory Related Fields 89(3) (19...
AbstractWolfe (Stochastic Process. Appl. 12(3) (1982) 301) and Sato (Probab. Theory Related Fields 8...
AbstractJeanblanc et al. (Stochastic Process. Appl. 100 (2002) 223) give a representation of self-si...
AbstractA self-similar process Z(t) has stationary increments and is invariant in law under the tran...
AbstractStandard fare in the study of representations and decompositions of processes with independe...
We summarize the relations among three classes of laws: infinitely divisible, selfdecomposable and s...
This thesis is composed of five chapters, regarding several models for dependence in stochastic proc...
We start by providing an explicit characterization and analytical properties, including the persiste...
In the paper by Fan\cite{F06}, he introduced the marginal selfsimilarity of non-commutative stochast...
Many classical variables (statistics) are selfdecomposable. They admit the random integral represent...
AbstractUsing bivariate Lévy processes, stationary and self-similar processes, with prescribed one-d...
We discuss in detail a procedure to produce two Poisson processes M(t), N(t) associated to positivel...
We consider a class of stochastic processes containing the classical and well-studied class of Squar...
AbstractSequences of independent random variables and products of probability spaces are just two wa...
AbstractIn this note we settle a question posed by Kasahara, Maejima, and Vervaat. We show that the ...