We study the exit time τ = τ ( 0 , ∞ ) for 1-dimensional strictly stable processes and express its Laplace transform at t α as the Laplace transform of a positive random variable with explicit density. Consequently, τ satisfies some multiplicative convolution relations. For some stable processes, e.g. for the symmetric 2/3 -stable process, explicit formulas for the Laplace transform and the density of τ are obtained as an application
Abstract. This paper uses linear programming to numerically evaluate the Laplace transform of the ex...
We consider a Lindley process with Laplace distributed space increments. We obtain closed form recur...
In this paper we establish a formula for the joint Laplace-Stieltjes transform of a reflected Lévy p...
AbstractWe study the exit time τ=τ(0,∞) for 1-dimensional strictly stable processes and express its ...
We study the exit time $\tau=\tau_{(0,\infty)}$ for 1-dimensional strictly stable processes and expr...
Bernyk etal. [Bernyk, V., Dalang, R.C., Peskir, G., 2008. The law of the supremum of a stable Lvy pr...
We study the distribution and various properties of exponential functionals of hypergeometric Lévy ...
AbstractWe study the exit problem of solutions of the stochastic differential equation dXtε=−U′(Xtε)...
In [5], the Laplace transform was found of the last time a spectrally negative Lévy process, which d...
We study the first-exit-time problem for the two-dimensional Wiener and Ornstein-Uhlenbeck processe...
AbstractWe consider first passage times for piecewise exponential Markov processes that may be viewe...
Abstract. The Laplace transform of the first exit time from a finite interval by a spectrally negati...
We analyse an additive-increase and multiplicative-decrease (also known as growth-collapse) process ...
The first-exit time process of an inverse Gaussian Levy process is considered. The one-dimensional d...
We compute the Laplace transforms of the first exit times for certain one-dimensional jump–diffusion...
Abstract. This paper uses linear programming to numerically evaluate the Laplace transform of the ex...
We consider a Lindley process with Laplace distributed space increments. We obtain closed form recur...
In this paper we establish a formula for the joint Laplace-Stieltjes transform of a reflected Lévy p...
AbstractWe study the exit time τ=τ(0,∞) for 1-dimensional strictly stable processes and express its ...
We study the exit time $\tau=\tau_{(0,\infty)}$ for 1-dimensional strictly stable processes and expr...
Bernyk etal. [Bernyk, V., Dalang, R.C., Peskir, G., 2008. The law of the supremum of a stable Lvy pr...
We study the distribution and various properties of exponential functionals of hypergeometric Lévy ...
AbstractWe study the exit problem of solutions of the stochastic differential equation dXtε=−U′(Xtε)...
In [5], the Laplace transform was found of the last time a spectrally negative Lévy process, which d...
We study the first-exit-time problem for the two-dimensional Wiener and Ornstein-Uhlenbeck processe...
AbstractWe consider first passage times for piecewise exponential Markov processes that may be viewe...
Abstract. The Laplace transform of the first exit time from a finite interval by a spectrally negati...
We analyse an additive-increase and multiplicative-decrease (also known as growth-collapse) process ...
The first-exit time process of an inverse Gaussian Levy process is considered. The one-dimensional d...
We compute the Laplace transforms of the first exit times for certain one-dimensional jump–diffusion...
Abstract. This paper uses linear programming to numerically evaluate the Laplace transform of the ex...
We consider a Lindley process with Laplace distributed space increments. We obtain closed form recur...
In this paper we establish a formula for the joint Laplace-Stieltjes transform of a reflected Lévy p...