We study solutions to measure data elliptic systems with Uhlenbeck-type structure that involve operator of divergence form, depending continuously on the spacial variable, and exposing …

‪Department of Mathematics Education, Incheon National University‬ - ‪‪Cited by 183‬‬ - ‪calculus of variations‬ - ‪partial regularity‬ - ‪fractional differentiability‬ - ‪fluid mechanics‬

Jun 27, 2025 · Optimal gradient estimates via Riesz potentials for p (，)-Laplacian type equations, with Yeonghun Youn, Quarterly Journal of Mathematics, Volume 68, Issue 4, Pages 1071 …

Jan 9, 2024 · Riesz potential estimates for mixed local-nonlocal problems with measure data Iwona Chlebicka, Kyeong Song, Yeonghun Youn, Anna Zatorska-Goldstein

Sep 1, 2019 · Review activity for Journal of mathematical analysis and applications. (1) How many people are using ORCID?

g and Yeonghun Youn Abstract. In this note, we study a comparison principle for elliptic ob-stacle problems of . -Laplacian type with L1-data. As a consequence, we improve some known …

MathSciNet Ph.D. Seoul National University 2019 Dissertation: Gradient potential theory for nonlinear elliptic problems Mathematics Subject Classification: 35—Partial differential …

2-) Optimal gradient estimates via Riesz potentials for p (·)-Laplacian type equationsSS Byun, Y YounThe Quarterly Journal of Mathematics 68 (4), 1071-1115, 2017132017 3-) Global …

We prove maximal fractional differentiability results in a completely linearized form under suitable differentiability assumptions on the obstacles. We also investigate fractional Sobolev–Morrey …

Jan 18, 2017 · Optimal gradient estimates via Riesz potentials for p (·)-Laplacian type equations Sun-Sig Byun 1 , Yeonghun Youn 2 Hide authors affiliations Show authors affiliations: 2 …