We study tail probabilities of suprema of L\\u27evy processes with subexponential or exponential marginal distributions over compact intervals. Several of the processes for which the asymptotics are studied here for the first time have recently become important to model financial time series. Hence our results should be important, for example, in the assessment of financial risk
AbstractWe consider the asymptotic distributions of suprema of heavily weighted quantile processes. ...
AbstractWe study the tail asymptotics of the r.v. X(T) where {X(t)} is a stochastic process with a l...
In this short communication we analyze the tail asymptotics corresponding to the maximum value attai...
We study tail probabilities of suprema of L\'evy processes with subexponential or exponential margin...
AbstractWe study tail probabilities of the suprema of Lévy processes with subexponential or exponent...
We study tail probabilities of superexponential infinite divisible distributions as well as tail pro...
Motivated by recent studies in financial mathematics and other areas, we investigate the exponential...
We obtain a new fluctuation identity for a general Lévy process giving a quintuple law describing th...
AbstractMotivated by recent studies in financial mathematics and other areas, we investigate the exp...
Abstract: Motivated by recent studies in financial mathematics and other areas, we investigate the e...
We obtain a new fluctuation identity for a general Lévy process giv-ing a quintuple law describing ...
We obtain a new fluctuation identity for a general Lévy process giving a quintuple law describing t...
Abstract We study the tail behavior of the distribution of certain subadditive functionals acting o...
Consider a reflected random walk Wn+1 = (W-n +X-n)(+), where X-o, X-1,... are i.i.d. with negative m...
AbstractWe investigate the tail behavior of the distributions of subadditive functionals of the samp...
AbstractWe consider the asymptotic distributions of suprema of heavily weighted quantile processes. ...
AbstractWe study the tail asymptotics of the r.v. X(T) where {X(t)} is a stochastic process with a l...
In this short communication we analyze the tail asymptotics corresponding to the maximum value attai...
We study tail probabilities of suprema of L\'evy processes with subexponential or exponential margin...
AbstractWe study tail probabilities of the suprema of Lévy processes with subexponential or exponent...
We study tail probabilities of superexponential infinite divisible distributions as well as tail pro...
Motivated by recent studies in financial mathematics and other areas, we investigate the exponential...
We obtain a new fluctuation identity for a general Lévy process giving a quintuple law describing th...
AbstractMotivated by recent studies in financial mathematics and other areas, we investigate the exp...
Abstract: Motivated by recent studies in financial mathematics and other areas, we investigate the e...
We obtain a new fluctuation identity for a general Lévy process giv-ing a quintuple law describing ...
We obtain a new fluctuation identity for a general Lévy process giving a quintuple law describing t...
Abstract We study the tail behavior of the distribution of certain subadditive functionals acting o...
Consider a reflected random walk Wn+1 = (W-n +X-n)(+), where X-o, X-1,... are i.i.d. with negative m...
AbstractWe investigate the tail behavior of the distributions of subadditive functionals of the samp...
AbstractWe consider the asymptotic distributions of suprema of heavily weighted quantile processes. ...
AbstractWe study the tail asymptotics of the r.v. X(T) where {X(t)} is a stochastic process with a l...
In this short communication we analyze the tail asymptotics corresponding to the maximum value attai...