Sur une conjecture de L. E. Dubins
Sur une question de probabilité
Systems of dyadic cubes in a doubling metric space
A number of recent results in Euclidean harmonic analysis have exploited several adjacent systems of dyadic cubes, instead of just one fixed system. In this paper, we extend such constructions to general spaces of homogeneous type, making these tools available for analysis on metric spaces. The results include a new (non-random) construction of boundedly many adjacent dyadic systems with useful covering properties, and a streamlined version of the random construction recently devised by H. Martikainen...
Systems of stochastically independent and normally distributed random points in the Euclidean space .