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20172023
most citedRegularity for Orlicz phase problems

6 citations · 11 across the 13 of their papers we have counts for

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19 papers · 1 filter

math.AP2022

Global regularity results for a class of singular/degenerate fully nonlinear elliptic equations

Sumiya Baasandorj, Sun-Sig Byun, Ki-Ahm Lee +1

We provide the Alexandroff-Bakelman-Pucci estimate and global -regularity for a class of singular/degenerate fully nonlinear elliptic equations. We also derive the existe…

math.AP2022

C^{1,α}-regularity for a class of degenerate/singular fully nonlinear elliptic equations

Sumiya Baasandorj, Sun-Sig Byun, Ki-Ahm Lee +1

We establish an optimal C^{1,α}-regularity for viscosity solutions of degenerate/singular fully nonlinear elliptic equations by finding minimal regularity requirements on the assoc…

math.AP20221 cited

Gradient estimates of very weak solutions to general quasilinear elliptic equations

Sun-Sig Byun, Minkyu Lim

We establish a gradient estimate for a very weak solution to a quasilinear elliptic equation with a nonstandard growth condition, which is a natural generalization of the -Lapla…

math.AP20223 cited

Global Maximal Regularity for Equations with Degenerate Weights

Anna Kh. Balci, Sun-Sig Byun, Lars Diening +1

In this paper we are concerned with global maximal regularity estimates for elliptic equations with degenerate weights. We consider both the linear case and the non-linear case. We…

math.AP2021

Hölder regularity for weak solutions to nonlocal double phase problems

Sun-Sig Byun, Jihoon Ok, Kyeong Song

We prove local boundedness and Hölder continuity for weak solutions to nonlocal double phase problems concerning the following fractional energy functional \[ \int_{\mathbb{R}^n}\i…

math.AP20216 cited

Regularity for Orlicz phase problems

Sumiya Baasandorj, Sun-Sig Byun

We provide comprehensive regularity results and optimal conditions for a general class of functionals involving Orlicz multi-phase of the type \begin{align} \label{abst:1} v\mapsto…