In previous papers [T. Funaki, Y. Hariya, M. Yor, Wiener integrals for centered powers of Bessel processes, I, Markov Processes Related Fields (2006) (in press); T. Funaki, Y. Hariya, M. Yor, Wiener integrals for centered Bessel and related processes, II, Alea (2006) (in press)], the authors have shown that it is possible to define the Wiener-type integrals , for every and any centered Bessel process with dimension d>1. In this paper, various conditions are stated, showing that such a construction is possible for a large class of processes indexed by two square integrable Brownian functionals. In particular, some of the results previously obtained for the Bessel processes are thus recovered, and in fact shown to extend to certain processes ...
Let $L$ be a Levy process on $[0,+\infty)$. In particular cases, when $L$ is a Wiener or Poisson pro...
AbstractQuasi-invariance under translation is established for the σ-finite measure unifying Brownian...
AbstractWe prove that for any second order stochastic process X with stationary increments with cont...
AbstractIn previous papers [T. Funaki, Y. Hariya, M. Yor, Wiener integrals for centered powers of Be...
AbstractThe existence and best L2-bounds for the Wiener type integrals ∫01f(s)dXs, where X ranges th...
Wiener integrals for centered powers of Bessel processes, I Tadahisa Funaki∗, Yuu Hariya†and Marc Yo...
AbstractIn previous papers [T. Funaki, Y. Hariya, M. Yor, Wiener integrals for centered powers of Be...
In this work cylindrical Wiener processes on Banach spaces are defined by means of cylindrical stoch...
We introduce Wiener integrals with respect to the Hermite process and we prove a Non-Central Limit T...
We introduce Wiener integrals with respect to the Hermite process and we prove a Non-Central Limit T...
We introduce Wiener integrals with respect to the Hermite process and we prove a Non-Central Limit T...
Let X=(Xt)t[greater-or-equal, slanted]0 be the square of a [delta] ([greater-or-equal, slanted]0)-di...
AbstractMotivated by asymptotic problems in the theory of empirical processes, and specifically by t...
The goal of this paper is to give a concise account of the connection between Besselprocesses and th...
In this paper we study the structure of square integrable functionals measur-able with respect to co...
Let $L$ be a Levy process on $[0,+\infty)$. In particular cases, when $L$ is a Wiener or Poisson pro...
AbstractQuasi-invariance under translation is established for the σ-finite measure unifying Brownian...
AbstractWe prove that for any second order stochastic process X with stationary increments with cont...
AbstractIn previous papers [T. Funaki, Y. Hariya, M. Yor, Wiener integrals for centered powers of Be...
AbstractThe existence and best L2-bounds for the Wiener type integrals ∫01f(s)dXs, where X ranges th...
Wiener integrals for centered powers of Bessel processes, I Tadahisa Funaki∗, Yuu Hariya†and Marc Yo...
AbstractIn previous papers [T. Funaki, Y. Hariya, M. Yor, Wiener integrals for centered powers of Be...
In this work cylindrical Wiener processes on Banach spaces are defined by means of cylindrical stoch...
We introduce Wiener integrals with respect to the Hermite process and we prove a Non-Central Limit T...
We introduce Wiener integrals with respect to the Hermite process and we prove a Non-Central Limit T...
We introduce Wiener integrals with respect to the Hermite process and we prove a Non-Central Limit T...
Let X=(Xt)t[greater-or-equal, slanted]0 be the square of a [delta] ([greater-or-equal, slanted]0)-di...
AbstractMotivated by asymptotic problems in the theory of empirical processes, and specifically by t...
The goal of this paper is to give a concise account of the connection between Besselprocesses and th...
In this paper we study the structure of square integrable functionals measur-able with respect to co...
Let $L$ be a Levy process on $[0,+\infty)$. In particular cases, when $L$ is a Wiener or Poisson pro...
AbstractQuasi-invariance under translation is established for the σ-finite measure unifying Brownian...
AbstractWe prove that for any second order stochastic process X with stationary increments with cont...