Daniela BERTACCHI
Università di Milano
Uniform asymptotic estimates of transition
probabilities on combs
We investigate the asymptotical behaviour of the transition probabilities
of the simple random walk on the $2$-comb. In particular we obtain space-time
uniform asymptotical estimates which show the lack of symmetry of this
walk better than local limit estimates. Our results also point out the
impossibility of getting Jones-type non-Gaussian estimates.