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20122026
most citedWeighted -estimates for elliptic equations with measurable coefficients in nonsmooth domains

34 citations · 107 across the 46 of their papers we have counts for

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cs.HC2026

Structured pre-generation elicitation versus single-shot prompting in AI-assisted enterprise decision-making: a randomised online experiment

William Scott-Jackson

Generative AI speeds, and mostly improves, professional work, but there is concern that users who delegate both the production and the evaluation of an answer may accept weak outpu…

math.AP2026

Gradient Estimates Near the Natural Exponent for Very Weak Solutions to -Weighted Quasilinear Elliptic Equations

Sun-Sig Byun, Minkyu Lim

We establish local Calderón--Zygmund estimates near the natural exponent for very weak solutions to matrix-weighted quasilinear equations\[ - \mathrm{div\,} A_{\mathbb{M}}(x,Du) =…

math.AP2026

Calderon-Zygmund estimates for generalized double phase equations with matrix weights

Sun-Sig Byun, Hongsoo Kim

We prove Calderon-Zygmund estimates for generalized double phase equations with Orlicz growth and variable matrix weights. The operator combines a non-uniformly elliptic double pha…

math.AP2026

C^{1,α} regularity for a class of singular/degenerate fully nonlinear elliptic equations with oblique boundary conditions

Sun-Sig Byun, Hongsoo Kim, Seunghyun Kim

In this paper, we establish global regularity for viscosity solutions to a class of singular and degenerate fully nonlinear elliptic equations subject to oblique boundar…

math.AP2026

Harnack inequality for anisotropic fully nonlinear equations with nonstandard growth

Sun-Sig Byun, Hongsoo Kim

We establish Harnack inequalities for viscosity solutions of a class of degenerate fully nonlinear anisotropic elliptic equations with nonstandard growth, including anisotropic-$(p…