collaborators

8 papers

math.AP2026

Sharp gradient estimates for a class of singular/degenerate fully nonlinear elliptic equations with oblique boundary conditions and Hamiltonian terms

Wentao Huo

This paper focus on a class of singular or degenerate fully nonlinear elliptic equations with Hamiltonian terms under oblique boundary conditions on domains. Under quite ge…

math.AP2026

Gradient regularity for degenerate fully nonlinear free transmission problems with Hamiltonian terms

Wentao Huo

We develop the regularity theory of viscosity solutions to degenerate fully nonlinear free transmission problems with Hamiltonian terms. By framing the equation in the context of v…

math.AP2026

Regularity for degenerate/singular normalized -Laplacian equations with Hamiltonian terms

Wentao Huo

This paper focuses on the regularity of viscosity solutions to normalized -Laplacian equations with variable-exponent double phase type degeneracy/singularity and Hamiltonian te…

math.AP2026

Higher Hölder regularity for degenerate fully nonlinear elliptic equations with Hamiltonian terms

Wentao Huo, Xiaofeng Jin, lingwei Ma +1

This paper focuses on a class of fully nonlinear elliptic equations with variable double phase type degeneracy law and Hamiltonian terms. We obtain improved gradient Hölder regula…

math.AP2026

Borderline gradient continuity for degenerate/singular fully nonlinear elliptic equations with Hamiltonian terms

Wentao Huo, Lingwei Ma, Zhenqiu Zhang

This paper focuses on a class of fully nonlinear elliptic equations with general double phase degeneracy/singularity law and Hamiltonian terms of the form $$Φ(|Du|,x)F(D^2 u, x)+H…

math.AP2026

Sharp regularity for a class of degenerate/singular fully nonlinear elliptic equations with Hamiltonian terms

Wentao Huo, Xiaofeng Jin, Lingwei Ma +1

We investigate the regularity of the viscosity solutions to a class of degenerate/singular fully nonlinear elliptic equations with Hamiltonian terms. To overcome the difficulty cau…