We present the first to date weighted and mixed-norm Sobolev estimates for fully nonlinear
elliptic and parabolic equations in the whole space under a relaxed convexity condition with …

In this work, we show the existence/uniqueness of L p-viscosity solutions for a fully non-
linear obstacle problem with super-linear gradient growth, unbounded ingredients and …

Abstract We prove weighted Orlicz-Sobolev regularity for fully nonlinear elliptic equations
with oblique boundary condition under asymptotic conditions of the following problem {F (D …

We derive global W 2, p estimates (with n≤ p<∞) for viscosity solutions to fully nonlinear
elliptic equations under relaxed structural assumptions on the governing operator that are …

In this work, we will study estimates for the Hessian of viscosity solutions of obstacle-type
problems with oblique boundary conditions where and governed by fully nonlinear elliptic …

WEIGHTED ORLICZ REGULARITY ESTIMATES FOR FULLY NONLINEAR ELLIPTIC
EQUATIONS WITH ASYMPTOTIC CONVEXITY 1. Introduction In this pa Page 1 WEIGHTED …

arXiv:2302.09177v3 [math.AP] 18 Apr 2024 Page 1 Global weighted Lorentz estimates of
oblique tangential derivative problems for weakly convex fully nonlinear operators by Junior da …

We prove a global Lorentz estimate of the Hessian of strong solutions to the Cauchy–
Dirichlet problem for a class of fully nonlinear parabolic equations with asymptotically …

The approach using the large-M-inequality principle introduced by Acerbi and Mingione [2]
has been broadly used in W 1, p-regularity theory for nonlinear equations in divergence …

WEIGHTED SOBOLEV REGULARITY OF VISCOSITY SOLUTIONS FOR FULLY
NONLINEAR PARABOLIC EQUATIONS 1. Introduction The paper is devoted Page 1 East …