Transient effects of stochastic multi-population models.
Transient phenomena for random walks in the absence of the expected value of jumps.
Transient probabilities for a simple birth-death-immigration process under the influence of total catastrophes.
Transient random walk in with stationary orientations
In this paper, we extend a result of Campanino and Pétritis [Markov Process. Relat. Fields 9 (2003) 391–412]. We study a random walk in with random orientations. We suppose that the orientation of the kth floor is given by , where is a stationary sequence of random variables. Once the environment fixed, the random walk can go either up or down or can stay in the present floor (but moving with respect to its orientation). This model was introduced by Campanino and Pétritis in [Markov Process....
Transition density asymptotics for some diffusion processes with multi-fractal structures.
Transition density estimates for brownian motion on scale irregular Sierpinski gaskets
Transition functions of Markov processes
Transition probability density function of a certain diffusion process concentrated on a half line
Transition probability estimates for reversible Markov chains.
Transition semigroups for stochastic semilinear equations on Hilbert spaces [Book]
Transitions on a noncompact Cantor set and random walks on its defining tree
First, noncompact Cantor sets along with their defining trees are introduced as a natural generalization of -adic numbers. Secondly we construct a class of jump processes on a noncompact Cantor set from given pairs of eigenvalues and measures. At the same time, we have concrete expressions of the associated jump kernels and transition densities. Then we construct intrinsic metrics on noncompact Cantor set to obtain estimates of transition densities and jump kernels under some regularity conditions...
Transitivity and approximate transitivity in problems of optimal stopping
Translation invariance and finite additivity in a probability measure on the natural numbers.
Translative integral formulae for convex bodies.
Transportation approach to some concentration inequalities in product spaces.
Transportation Cost for Gaussian and Other Product Measures.
Transportation inequalities for stochastic differential equations of pure jumps
For stochastic differential equations of pure jumps, though the Poincaré inequality does not hold in general, we show that W1H transportation inequalities hold for its invariant probability measure and for its process-level law on right continuous paths space in the L1-metric or in uniform metrics, under the dissipative condition. Several applications to concentration inequalities are given.
Trapping a measure-valued Markov branching process conditioned on non-extinction
Trauberian Theorems for Limitation Methods Admitting a Central Limit Theorem.
Travelling wave solutions to the K-P-P equation : alternatives to Simon Harris' probabilistic analysis