Limit theorems for vertex-reinforced jump processes on regular trees.
Limit velocity for a driven particle in a random medium with mass aggregation
Limited space double channel Markovian queue with heterogeneus servers.
For a double channel Markovian queue with finite waiting space and unequal service rates at the two counters, the difference equations satisfied by the Laplace transforms of the state probabilities at finite time are solved and the state probabilities have been obtained. The closed form of the state probabilities can be used to obtain the important parameters of the system.
Limites d'emploi imposées par la contrainte de sélectivité aux systèmes de transport guidé en site propre
Limiting behavior of a diffusion in an asymptotically stable environment
Limiting curlicue measures for theta sums
We consider the ensemble of curves {γα, N: α∈(0, 1], N∈ℕ} obtained by linearly interpolating the values of the normalized theta sum N−1/2∑n=0N'−1exp(πin2α), 0≤N'<N. We prove the existence of limiting finite-dimensional distributions for such curves as N→∞, when α is distributed according to any probability measure λ, absolutely continuous w.r.t. the Lebesgue measure on [0, 1]. Our Main Theorem generalizes a result by Marklof [Duke Math. J.97 (1999) 127–153] and Jurkat and van Horne [Duke...
Limits of determinantal processes near a tacnode
We study a Markov process on a system of interlacing particles. At large times the particles fill a domain that depends on a parameter ε > 0. The domain has two cusps, one pointing up and one pointing down. In the limit ε ↓ 0 the cusps touch, thus forming a tacnode. The main result of the paper is a derivation of the local correlation kernel around the tacnode in the transition regime ε ↓ 0. We also prove that the local process interpolates between the Pearcey process and the GUE minor process....
Linear speed large deviations for percolation clusters.
Lipschitz percolation.
Little's formula for work-conserving normal G/G/1 queues in series
Local bootstrap percolation.
Local energy statistics in directed polymers.
Local extinction for superprocesses in random environments.
Local percolative properties of the vacant set of random interlacements with small intensity
Random interlacements at level is a one parameter family of connected random subsets of , (Ann. Math.171(2010) 2039–2087). Its complement, the vacant set at level , exhibits a non-trivial percolation phase transition in (Comm. Pure Appl. Math.62 (2009) 831–858; Ann. Math.171 (2010) 2039–2087), and the infinite connected component, when it exists, is almost surely unique (Ann. Appl. Probab.19(2009) 454–466). In this paper we study local percolative properties of the vacant set of random interlacements...
Local sub-Gaussian estimates on graphs: The strongly recurrent case.
Local time of super-brownian motion in random environments. (Tiempo local del movimiento superbrowniano en medios aleatorios.)
Localisation for the spin J-boson hamiltonian
Localization and delocalization of random interfaces.
Logarithmic components of the vacant set for random walk on a discrete torus.
Logarithmic Sobolev inequalities for unbounded spin systems revisited