We devote this paper to the weighted Lorentz regularity of Hessian for viscosity solution of
fully nonlinear elliptic problem with oblique boundary condition β· D u= 0 under the …

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 …

We establish the existence, uniqueness, and W1, 2, p-regularity of solutions to fully
nonlinear parabolic obstacle problems when the obstacle is the pointwise supremum of …

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 …

We provide a sharp $ C^{1,\alpha} $ estimate up to the boundary for a viscosity solution of a
degenerate fully nonlinear elliptic equation with the oblique boundary condition on a $ C …

We establish the existence, uniqueness, and $ W^{1, 2, p} $-regularity of solutions to fully
nonlinear parabolic obstacle problems when the obstacle is the pointwise supremum of …

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 consider the degenerate normalized $ p $-Laplacian equation with general variable
exponents $$-\bigg\{| Du|^{\alpha (x, u, Du)}+ a (x)| Du|^{\beta (x, u, Du)}\bigg\}\Delta …

A Teoria de regularidade para soluçoes no sentido da viscosidade de equaçoes elıpticas
totalmente nao-lineares é um tópico de muito interesse para vários pesquisadores. Um dos …