After sketching the basic principles of renewal theory and recalling the classical Poisson process, we discuss two renewal processes characterized by waiting time laws with the same power asymptotics defined by special functions of Mittag-Leffler and of Wright type. We compare these three processes with each other
Abstract. Based on the exponential and Poisson characteristics of the Poisson process, in this work ...
In this thesis, renewal theory is used to analyze patterns of outcomes for discrete random variables...
We replicate a renewal process at random times, which is equivalent to nesting two renewal processes...
After sketching the basic principles of renewal theory and recalling the classical Poisson process, ...
AbstractAfter sketching the basic principles of renewal theory and recalling the classical Poisson p...
After sketching the basic principles of renewal theory we discuss the classical Poisson process and ...
AbstractAfter sketching the basic principles of renewal theory and recalling the classical Poisson p...
2000 MSC: 26A33, 33E12, 33E20, 44A10, 44A35, 60G50, 60J05, 60K05.After sketching the basic principle...
It is our intention to provide via fractional calculus a generalization of the pure and compound...
The present paper provides a short and elementary proof of the fact that the counting process genera...
Let us consider two independent renewal processes generated by appropriate sequences of life times. ...
We study the functionals of a Poisson marked process Π observed by a renewal process. A sequence of ...
Abstract. We study the functionals of a Poisson marked process Π observed by a re-newal process. A s...
We consider the renewal counting number process N = N(t) as a forward march over the non-negative in...
AbstractA renewal process is called ordinary if its inter-renewal times are strictly positive. S.M. ...
Abstract. Based on the exponential and Poisson characteristics of the Poisson process, in this work ...
In this thesis, renewal theory is used to analyze patterns of outcomes for discrete random variables...
We replicate a renewal process at random times, which is equivalent to nesting two renewal processes...
After sketching the basic principles of renewal theory and recalling the classical Poisson process, ...
AbstractAfter sketching the basic principles of renewal theory and recalling the classical Poisson p...
After sketching the basic principles of renewal theory we discuss the classical Poisson process and ...
AbstractAfter sketching the basic principles of renewal theory and recalling the classical Poisson p...
2000 MSC: 26A33, 33E12, 33E20, 44A10, 44A35, 60G50, 60J05, 60K05.After sketching the basic principle...
It is our intention to provide via fractional calculus a generalization of the pure and compound...
The present paper provides a short and elementary proof of the fact that the counting process genera...
Let us consider two independent renewal processes generated by appropriate sequences of life times. ...
We study the functionals of a Poisson marked process Π observed by a renewal process. A sequence of ...
Abstract. We study the functionals of a Poisson marked process Π observed by a re-newal process. A s...
We consider the renewal counting number process N = N(t) as a forward march over the non-negative in...
AbstractA renewal process is called ordinary if its inter-renewal times are strictly positive. S.M. ...
Abstract. Based on the exponential and Poisson characteristics of the Poisson process, in this work ...
In this thesis, renewal theory is used to analyze patterns of outcomes for discrete random variables...
We replicate a renewal process at random times, which is equivalent to nesting two renewal processes...
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