getdoc3777. 174KB Jun 04 2011 12:04:15 AM
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In this paper we study the roots of random polynomials over a field other than the real or complex numbers, the field of p -adic numbers for some prime p.. Like the reals, the p
We prove a weak version of the law of large numbers for multi-dimensional finite range ran- dom walks in certain mixing elliptic random environments.. This already improves
Now, since the vectorial domain is stable by regular functions, we introduce a notion of convergence that extends to error structures the notion of weak convergence of random
The moment-transfer approach is a standard tool for deriving limit laws of sequences of random variables satisfying a distributional recurrence.. However, so far the approach could
Applying known results on weak convergence of random tree walks to Brownian excursion, we give a conceptually simpler rederivation of the Aldous-Pitman (1994) result on convergence
We prove the law of large numbers for U–statistics whose underlying sequence of random variables satisfies an absolute regularity condition ( β –mixing condition) under suboptimal
Abstract We give sharp rates of convergence for a natural Markov chain on the space of phylogenetic trees and dually for the natural random walk on the set of perfect matchings in
Key words: Weak convergence, Bernoulli random walks, Brownian meander, bridge, ex- cursion, peaks.... } be the set of
