activity
20192026
most citedMaximal regularity for local minimizers of non-autonomous functionals

131 citations · 190 across the 26 of their papers we have counts for

collaborators

26 papers

math.AP2026

Gradient continuity for -Laplacian obstacle problems under mean oscillation conditions

Sungjin Lee, Jihoon Ok

We establish the -regularity of solutions to the obstacle problems associated with -Laplacian type equations, where . Specifically, we prove that the gradient o…

math.AP2026

Lipschitz regularity for orthotropic functionals with general growth

Mikyoung Lee, Jihoon Ok, Bianca Stroffolini

We study the local Lipschitz regularity of local minimizers for a class of degenerate orthotropic functionals with -growth, where is a general N-function. Unlike standard is…

math.AP2026

Double phase quasiconvex functionals and their partial regularity theory

Sunwoo Jeong, Jihoon Ok

We consider degenerate nonautonomous energies for vector-valued functions , where the integrand satisfies growth…

math.AP2025

Regularity for mixed-order nonlinear fractional equations with degenerate coefficients

Ho-Sik Lee, Jihoon Ok, Kyeong Song

We consider a class of nonlinear integro-differential equations whose leading operator is obtained as a superposition of and , where …

math.AP2025

Higher integrability for parabolic PDEs with generalized Orlicz growth

Peter Hästö, Jihoon Ok

We prove higher integrability of the gradient of weak solutions to nonlinear parabolic systems whose prototype is \[ \partial_t u-\mathrm{div}\Big(\frac{φ'(z, |\nabla u|)}{|\nabla…

math.AP2025

Partial regularity for parabolic systems of double phase type

Jihoon Ok, Giovanni Scilla, Bianca Stroffolini

We study partial regularity for nondegenerate parabolic systems of double phase type, where the growth function is given by , , with $\tfrac{2n}{…