One of the basic achievements in nonlinear potential theory is that the typical linear
pointwise estimates via fundamental solutions find a precise analog in the case of nonlinear …

This article is dedicated to Emmanuele Di Benedetto, great mathematician, colleague,
friend. In the spirit to treat a subject that in the last years attracted the interest of several …

We settle the longstanding problem of establishing pointwise potential estimates for vectorial
solutions u:→ RN to the non-homogeneous p-Laplacean system− div (| Du| p− 2 Du)= µ in⊂ …

Pointwise gradient bounds via Riesz potentials, such as those available for the linear
Poisson equation, actually hold for general quasilinear degenerate equations of p …

We prove a class of endpoint pointwise estimates for solutions to quasilinear, possibly
degenerate elliptic equations in terms of linear and nonlinear potentials of Wolff type of the …

We prove a maximal differentiability and regularity result for solutions to nonlinear measure
data problems. Specifically, we deal with the limiting case of the classical theory of Calderón …

We consider solutions to nonlinear elliptic equations with measure data and general growth
and ellipticity conditions of degenerate type, as considered in Lieberman (Commun Partial …

We establish a series of optimal regularity results for solutions to general non-linear
parabolic systems\[u_t-\mathrm {div}\a (x, t, u, Du)+ H= 0\,,\] under the main assumption of …

The Wolff gradient bound for degenerate parabolic equations Page 1 DOI 10.4171/JEMS/449
J. Eur. Math. Soc. 16, 835–892 c European Mathematical Society 2014 Tuomo Kuusi …

We establish sharp global regularity results for solutions to nonhomogeneous, nonuniformly
elliptic systems with zero boundary conditions imposed only on some part of the boundary of …