AbstractIn this paper we study a storage process or a liquid queue in which the input process is the local time of a positively recurrent stationary diffusion in stationary state and the potential output takes place with a constant deterministic rate. For this storage process we find its stationary distribution and compute the joint distribution of the starting and ending times of the busy and idle periods. This work completes and extends to a more general setting the results of Mannersalo et al. [Queueing Systems 46 (2004) 557]
For V a random càd-làg process, we call diffusion in the random medium V the formal solution of thes...
A stationary storage process with Brownian input and constant service rate is studied. Explicit form...
This chapter gives an overview of some properties of the storage occupancy process in a buffer fed w...
AbstractIn this paper we study a storage process or a liquid queue in which the input process is the...
We consider a stochastic fluid queue served by a constant rate server and driven by a process which ...
In this paper we introduce a storage process with singular continuous input. The input process is de...
AbstractWe consider a two-dimensional diffusion process Z(t) = [Z1(t), Z2(t)] that lives in the half...
In this note we prove that the speed of convergence of the workload of a Lévy-driven queue to the qu...
In this thesis, a storage model with infinite capacity, additive stochastic input and unit release p...
AbstractStochastic variables associated to a single-server queueing system with finite population ar...
Consider a fluid queue fed by $N$ on/off sources. It is assumed that the silence periods of the sour...
Abstract. We consider a two-dimensional diffusion process Zlt) = [Z1(t),Z 2(t)] that lives In the ha...
This paper analyzes the diffusion limit of a discrete time queueing system with constant service rat...
AbstractThis paper investigates single-product non-stationary inventory problems associated with non...
Consider a single server queue with renewal arrivals and i.i.d. service times in which the server op...
For V a random càd-làg process, we call diffusion in the random medium V the formal solution of thes...
A stationary storage process with Brownian input and constant service rate is studied. Explicit form...
This chapter gives an overview of some properties of the storage occupancy process in a buffer fed w...
AbstractIn this paper we study a storage process or a liquid queue in which the input process is the...
We consider a stochastic fluid queue served by a constant rate server and driven by a process which ...
In this paper we introduce a storage process with singular continuous input. The input process is de...
AbstractWe consider a two-dimensional diffusion process Z(t) = [Z1(t), Z2(t)] that lives in the half...
In this note we prove that the speed of convergence of the workload of a Lévy-driven queue to the qu...
In this thesis, a storage model with infinite capacity, additive stochastic input and unit release p...
AbstractStochastic variables associated to a single-server queueing system with finite population ar...
Consider a fluid queue fed by $N$ on/off sources. It is assumed that the silence periods of the sour...
Abstract. We consider a two-dimensional diffusion process Zlt) = [Z1(t),Z 2(t)] that lives In the ha...
This paper analyzes the diffusion limit of a discrete time queueing system with constant service rat...
AbstractThis paper investigates single-product non-stationary inventory problems associated with non...
Consider a single server queue with renewal arrivals and i.i.d. service times in which the server op...
For V a random càd-làg process, we call diffusion in the random medium V the formal solution of thes...
A stationary storage process with Brownian input and constant service rate is studied. Explicit form...
This chapter gives an overview of some properties of the storage occupancy process in a buffer fed w...