AbstractFor one-dimensional simple random walk in a general i.i.d. scenery and its limiting process, we construct a coupling with explicit rate of approximation, extending a recent result for Gaussian sceneries due to Khoshnevisan and Lewis. Furthermore, we explicitly identify the constant in the law of iterated logarithm
International audienceWe study the asymptotic behaviour of additive functionals of random walks in r...
We prove a law of the iterated logarithm for stable processes in a random scenery. The proof relies ...
AbstractWe prove a law of the iterated logarithm for stable processes in a random scenery. The proof...
AbstractWe prove a strong approximation for the spatial Kesten–Spitzer random walk in random scenery...
We prove a strong approximation for the spatial Kesten-Spitzer random walk in random scenery by a Wi...
Summary. For a one-dimensional random walk in random scenery (RWRS) on Z, we determine its quenched ...
In this note we study the strong approximation for a one-dimensional simple random walk in a general...
In this thesis we analyze the random walk in random scenery, in dimension one and two as done b...
Completing previous results, we construct, for every , explicit examples of nearest neighbour random...
AbstractCompleting previous results, we construct, for every 12⩽s⩽1, explicit examples of nearest ne...
In this paper we give a survey of some recent results for random walk in randomscenery (RWRS). On $\...
AbstractWe present a strong approximation of two-dimensional Kesten–Spitzer random walk in random sc...
Let X={Xi,i≥1} be a sequence of real valued random variables, S0=0 and Sk=∑i=1kXi (k≥1). Let σ={σ(x...
We obtain non-Gaussian limit laws for one-dimensional random walk in a random environment in the cas...
International audienceLet $S=(S_k)_{k\geq 0}$ be a random walk on $\mathbb{Z}$ and $\xi=(\xi_{i})_{i...
International audienceWe study the asymptotic behaviour of additive functionals of random walks in r...
We prove a law of the iterated logarithm for stable processes in a random scenery. The proof relies ...
AbstractWe prove a law of the iterated logarithm for stable processes in a random scenery. The proof...
AbstractWe prove a strong approximation for the spatial Kesten–Spitzer random walk in random scenery...
We prove a strong approximation for the spatial Kesten-Spitzer random walk in random scenery by a Wi...
Summary. For a one-dimensional random walk in random scenery (RWRS) on Z, we determine its quenched ...
In this note we study the strong approximation for a one-dimensional simple random walk in a general...
In this thesis we analyze the random walk in random scenery, in dimension one and two as done b...
Completing previous results, we construct, for every , explicit examples of nearest neighbour random...
AbstractCompleting previous results, we construct, for every 12⩽s⩽1, explicit examples of nearest ne...
In this paper we give a survey of some recent results for random walk in randomscenery (RWRS). On $\...
AbstractWe present a strong approximation of two-dimensional Kesten–Spitzer random walk in random sc...
Let X={Xi,i≥1} be a sequence of real valued random variables, S0=0 and Sk=∑i=1kXi (k≥1). Let σ={σ(x...
We obtain non-Gaussian limit laws for one-dimensional random walk in a random environment in the cas...
International audienceLet $S=(S_k)_{k\geq 0}$ be a random walk on $\mathbb{Z}$ and $\xi=(\xi_{i})_{i...
International audienceWe study the asymptotic behaviour of additive functionals of random walks in r...
We prove a law of the iterated logarithm for stable processes in a random scenery. The proof relies ...
AbstractWe prove a law of the iterated logarithm for stable processes in a random scenery. The proof...
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