Directory UMM :Data Elmu:jurnal:S:Stochastic Processes And Their Applications:Vol87.Issue2.2000:
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Limit theorems for sums of independent random variables dened on a two-dimensional random walk. An embedding for the Kesten–Spitzer random walk in
We establish several methods for constructing stationary self-similar random elds (ssf ’s) on the integer lattice by “random wavelet expansion”, which stands for representation
The author thanks Professors Evarist Gine and Jim Kuelbs for pointing out that the empirical results on a countable space can be formulated as results in the space l p.. He is
We show that for a large class of Levy processes, which include the symmetric stable processes and stable subordinators, a capacitary modulus for the range of the process is given
In this section, we prove a class of lower bounds for 1 ( L ) and an upper bound of the Cheeger’s constant for a reversible Markov chain (discrete or continuous time) on R n
We rst introduce the class of Markov processes with jumps for which one can apply the result of Picard (1996) for the existence of smooth densities and of Picard (1997b) for
Necessary and sucient conditions for membership in k -UCV, as well as sharp growth and distortion theorems for k -uniformly convex functions are given.. The obtained results
Compression molding of blends containing ei- ther protein isolates or defatted whole flour of chickpea, with the addition of glucopolysaccha- rides characterised as
