An axiomatic characterization of the Brownian map

The aim of investigation is to develop a method of scanning an image, provid- ing more efficient textural processing and evaluation of the correlation dimension by usage of

In this paper we give an other proof of the path decomposition of V (B λ,br ) and identify the semi-martingale decomposition of Vervaat transformed paths in cases (ii) and

In the classic plenter forest, the point of no return for recruitment, as far as shelterwood is concerned and therefore standing volume conservation, can be illustrated by the graph

We include a variety of results, including an inequality for the Laplacian of the distance function derived from a Jacobian com- parison theorem, a characterization of local time on

The main input into the proof of Theorem 1.5 is the following lemma, which gives the exponent for the event that two marked points in the Brownian map are within distance  of a pair

In the critical case H = 1/6, our change-of-variable formula is in law and involves the third derivative of f as well as an extra Brownian motion independent of the pair (X, Y

Their properties are weaker than ours, since they only assume a variation of our Property 2.4: for this reason, they manage to ana- lyze algorithms that compute local properties,

- The purpose of this paper is to discuss the role which the Mossbauer effect can play as a probe into the detailed behavio~ of a particle undergoing Brownian