Moments of a non-homogenous bivariate fragmentation process using integral equations tools
In this paper, we are interested in two-dimensional fragmentation process that
describes the evolution of an object having a rectangular shape. We focus on a
fragmentation process in which we break a rectangle according to a distribution
that depends on its dimensions.Using the renewal theory,we provide the asymptotic
of the mean and of the variance of the distribution of the total number of
the sub-rectangles.
F. Bouzeffour, W. Jedidi: On the Big Hartley transform, to appear in Integral Transforms and Specia
Functions, (Q2 Scopus, Q2 JCR) (2023),…
In this paper we provide some new properties that are complementary to the book
of Schilling-Song-Vondraek
We consider statistical experiments associated with a L\'evy process $X$ observed along a deterministic scheme ($ i \, u_n, \,1 \leq i \leq n).$ We assume that under a probability $ \po,$ at…