Héctor A. Chang‐Lara

most cited$C^{\s+\a}$ estimates for concave, non-local parabolic equations with critical drift

7 citations · 8 across the 2 of their papers we have counts for

collaborators

2 papers

math.AP2022★ 1 cited

Classical solutions to integral equations with zero order kernels

Héctor A. Chang-Lara, Alberto Saldaña

We show global and interior higher-order log-Hölder regularity estimates for solutions of Dirichlet integral equations where the operator has a nonintegrable kernel with a singular…

math.AP2014★ 7 cited

$C^{\s+\a}$ estimates for concave, non-local parabolic equations with critical drift

Hector Chang Lara, Gonzalo Davila

Given a concave integro-differential operator $I$ , we study regularity for solutions of fully nonlinear, nonlocal, parabolic, concave equations of the form $u_{t} - I u = 0$ . The kernels…