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QUENCHED INVARIANCE PRINCIPLE FOR THE KNUDSEN STOCHASTIC BILLIARD IN A RANDOM TUBE
(Inst Mathematical StatisticsClevelandEUA, 2010)
Time fuctuations of the random average process with parabolic initial conditions
(2003)
The random average process is a randomly evolving d-dimensional surface whose heights
are updated by random convex combinations of neighboring heights. The !uctuations of this
process in case of linear initial conditions ...
Time fluctuations of the random average process with parabolic initial conditions
(Elsevier Science BvAmsterdamHolanda, 2003)
On the evaluation of moments for solute transport by random velocity fields
(Elsevier Science BvAmsterdamHolanda, 2009)
Fluctuations of the front in a stochastic combustion model
(GAUTHIER-VILLARS/EDITIONS ELSEVIER, 2007)
We consider an interacting particle system on the one-dimensional lattice Z modeling combustion. The process depends on two integer parameters 2 <= a <= M <= infinity. Particles move independently as continuous time simple ...
Gaussian random permutation and the boson point process
(Cornell University, 2019-06)
We construct an infinite volume spatial random permutation (χ,σ), where χ⊂ℝd is a point process and σ:χ→χ is a permutation (bijection), associated to the formal Hamiltonian H(χ,σ)=∑_x∈χ‖x−σ(x)‖2. The measures are parametrized ...
Asymptotic expansion of the invariant measure for ballistic random walk in the low disorder regime
(2015)
We consider a random walk in random environment in the low disorder regime on Zd. That is, the probability that the random walk jumps from a site x to a nearest neighboring site x+e is given by p(e)+ǫξ(x,e), where p(e) is ...
Scaling Limits and Generic Bounds for Exploration Processes
(Springer, 2017-12)
We consider exploration algorithms of the random sequential adsorption type both for homogeneous random graphs and random geometric graphs based on spatial Poisson processes. At each step, a vertex of the graph becomes ...
The jamming constant of uniform random graphs
(Elsevier Science, 2017-07)
By constructing jointly a random graph and an associated exploration process, we define the dynamics of a “parking process” on a class of uniform random graphs as a measure-valued Markov process, representing the empirical ...