getdoc11c3. 134KB Jun 04 2011 12:04:06 AM
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We discuss the relation between the Wasserstein distance of order 1 between probability distributions on a metric space, arising in the study of Monge–Kantorovich transport problem,
Abstract. We generalize Lau’s method and prove results about the number of sign changes for these error terms... 1..
The following proposition is a consequence of [V], p.140, Theorem 2’ (the quoted theorem of Varopoulos is stronger than this statement):..
Our techniques here are somewhat similar in spirit to those in [18] in that they are based on establishing a transference princi- ple , in this case from Roth’s theorem [29]
In the main Theorem 4.1 we show that regularity of interval matrices can be characterized in terms of determinants (Theorem 4.1, condition (xxxii)), matrix inverses (xxx),
There, precise asymptotic limit theorems were proved for the local time process and position of the random walker at late times, under space scaling proportional to the 2 / 3-rd
It was found in ( 4 ) (see Theorem 3.5.2) that for finite moments s ≥ 1 the entropy coding error is related to the asymptotic behavior of the small ball function of the
Keywords: Total variation distance; Non-central limit theorem; Fractional Brownian motion; Hermite power variation; Multiple stochastic integrals; Hermite random
