Capacitary Inequalities of the Brunn-Minkowski Type.
Capacitary type estimates in strongly nonlinear potential theory and applications.
In this article a general result on smooth truncation of Riesz and Bessel potentials in Orlicz-Sobolev spaces is given and a capacitary type estimate is presented. We construct also a space of quasicontinuous functions and an alternative characterization of this space and a description of its dual are established. For the Riesz kernel Rm, we prove that operators of strong type (A, A), are also of capacitaries strong and weak types (m,A).
Capacities associated to the Siciak extremal function
Cauchy-Szegö integrals for systems of harmonic functions
Choquetova teorie kapacit
Configurations of balls in Euclidean space that Brownian motion cannot avoid.
Conformality and Pseudo-Riemannian Manifolds.
Continuity and maximum principle for potentials of signed measures
Continuity properties of Riesz potentials and boundary limits of Beppo Levi functions.