AbstractThe present paper characterizes various properties of chaos processes which in particular include processes where all time variables admit a Wiener chaos expansion of a fixed finite order. The main focus is on the semimartingale property, p-variation and continuity. The general results obtained are finally used to characterize when a moving average is a semimartingale
In this note we prove that the Local Time at zero for a multipararnetric Wiener process belongs to t...
In this paper we introduce the multivariate Brownian semistationary (BSS) process and study the join...
In this thesis, we study the asymptotic properties of processes observed discretely in time, and wit...
AbstractThe aim of the present paper is to study the semimartingale property of continuous time movi...
The aim of the present paper is to study the semimartingale property of continuous time moving avera...
In this paper we study the asymptotic behaviour of power and multipower variations of processes Y : ...
AbstractIn this article the limit behaviour of additive functionals on irregular semi-Markovian proc...
AbstractQuasidiffusions (with natural scale) are semimartingales obtained as time changed Wiener pro...
AbstractThe structure of the large values attained by a stationary random process indexed by a one-d...
We deal with a model equation for stochastic processes that results from the action of a semi-Markov...
We introduce a broad class of self-similar processes \{Z(t),t\ge 0\} called generalized Hermite proc...
Diese Arbeit liefert neue Resultate in drei Bereichen der Stochastischen Analysis für Lévy-Prozesse:...
AbstractWe consider an infinite-dimensional dynamical system with polynomial nonlinearity and additi...
We deal with a model equation for stochastic processes that results from the action of a semi-Markov...
AbstractIt is shown that increasing continuous semimarkov processes are functional inverses of incre...
In this note we prove that the Local Time at zero for a multipararnetric Wiener process belongs to t...
In this paper we introduce the multivariate Brownian semistationary (BSS) process and study the join...
In this thesis, we study the asymptotic properties of processes observed discretely in time, and wit...
AbstractThe aim of the present paper is to study the semimartingale property of continuous time movi...
The aim of the present paper is to study the semimartingale property of continuous time moving avera...
In this paper we study the asymptotic behaviour of power and multipower variations of processes Y : ...
AbstractIn this article the limit behaviour of additive functionals on irregular semi-Markovian proc...
AbstractQuasidiffusions (with natural scale) are semimartingales obtained as time changed Wiener pro...
AbstractThe structure of the large values attained by a stationary random process indexed by a one-d...
We deal with a model equation for stochastic processes that results from the action of a semi-Markov...
We introduce a broad class of self-similar processes \{Z(t),t\ge 0\} called generalized Hermite proc...
Diese Arbeit liefert neue Resultate in drei Bereichen der Stochastischen Analysis für Lévy-Prozesse:...
AbstractWe consider an infinite-dimensional dynamical system with polynomial nonlinearity and additi...
We deal with a model equation for stochastic processes that results from the action of a semi-Markov...
AbstractIt is shown that increasing continuous semimarkov processes are functional inverses of incre...
In this note we prove that the Local Time at zero for a multipararnetric Wiener process belongs to t...
In this paper we introduce the multivariate Brownian semistationary (BSS) process and study the join...
In this thesis, we study the asymptotic properties of processes observed discretely in time, and wit...