Completing previous results, we construct, for every , explicit examples of nearest neighbour random walks on the nonnegative integer line such that s is the scaling exponent of the associated random walk in random scenery for square integrable i.i.d. sceneries. We use coupling techniques to compare the distributions of the local times of such random walks.Random walks in random scenery Self-similar processes
We investigate random walks in independent, identically distributed random sceneries under the assum...
Summary. For a one-dimensional random walk in random scenery (RWRS) on Z, we determine its quenched ...
We study the random walk X on the range of a simple random walk on ℤ d in dimensions d≥4. When d≥...
AbstractCompleting previous results, we construct, for every 12⩽s⩽1, explicit examples of nearest ne...
AbstractWe compute the exact asymptotic normalizations of random walks in random sceneries, for vari...
In this paper we give a survey of some recent results for random walk in randomscenery (RWRS). On $\...
We derive a perturbation expansion for general self-interacting random walks, where steps are made o...
We introduce random walks in a sparse random environment on ℤ and investigate basic asymptotic prope...
AbstractFor one-dimensional simple random walk in a general i.i.d. scenery and its limiting process,...
The authors study self-avoiding walks (SAW) on randomly diluted (quenched) lattices with direct conf...
We prove a strong approximation for the spatial Kesten-Spitzer random walk in random scenery by a Wi...
Consider the lattice $Z^d, d \geq 1$, together with a stochastic black-white coloring of its points ...
AbstractWe prove a strong approximation for the spatial Kesten–Spitzer random walk in random scenery...
In this paper we consider an arbitrary irreducible random walk on ℤd, d ≥ 1, with i.i.d. increments,...
We consider a continuous-time random walk which is defined as an interpolation of a random walk on a...
We investigate random walks in independent, identically distributed random sceneries under the assum...
Summary. For a one-dimensional random walk in random scenery (RWRS) on Z, we determine its quenched ...
We study the random walk X on the range of a simple random walk on ℤ d in dimensions d≥4. When d≥...
AbstractCompleting previous results, we construct, for every 12⩽s⩽1, explicit examples of nearest ne...
AbstractWe compute the exact asymptotic normalizations of random walks in random sceneries, for vari...
In this paper we give a survey of some recent results for random walk in randomscenery (RWRS). On $\...
We derive a perturbation expansion for general self-interacting random walks, where steps are made o...
We introduce random walks in a sparse random environment on ℤ and investigate basic asymptotic prope...
AbstractFor one-dimensional simple random walk in a general i.i.d. scenery and its limiting process,...
The authors study self-avoiding walks (SAW) on randomly diluted (quenched) lattices with direct conf...
We prove a strong approximation for the spatial Kesten-Spitzer random walk in random scenery by a Wi...
Consider the lattice $Z^d, d \geq 1$, together with a stochastic black-white coloring of its points ...
AbstractWe prove a strong approximation for the spatial Kesten–Spitzer random walk in random scenery...
In this paper we consider an arbitrary irreducible random walk on ℤd, d ≥ 1, with i.i.d. increments,...
We consider a continuous-time random walk which is defined as an interpolation of a random walk on a...
We investigate random walks in independent, identically distributed random sceneries under the assum...
Summary. For a one-dimensional random walk in random scenery (RWRS) on Z, we determine its quenched ...
We study the random walk X on the range of a simple random walk on ℤ d in dimensions d≥4. When d≥...