| 실적년도 | 2014년 |
|---|---|
| 논문구분 | 국외 |
| 총저자 | Sun-Sig Byun, Yumi Cho |
| 학술지명 | manuscripta mathematatica |
| 권(Vol.) | |
| 호(No.) | |
| 게재년월 | 2014년 9월 |
| Impact Factor | 0.497(jcr2013) |
| SCI 등재 | SCI |
| 비고 |
•실적년도 : 2014
•논문구분 : 국외
•총 저자 : Sun-Sig Byun, Yumi Cho
•학술지명 : manuscripta mathematatica
•게재년월 : 2014년 9월
•IF : 0.497(jcr2013)
•SCI 등재 : SCI
•국제공동연구 논문여부 : X
•We study a nonlinear parabolic equation with an irregular obstacle over a nonsmooth
domain and establish a global Calderón–Zygmund theory by proving that the spatial
gradient of the weak solution is as integrable as both that of the obstacle and the nonhomogeneous
term. Our results extend the known interior regularity for such obstacle problems in
Lebesgue spaces to the boundary one in Orlicz spaces. The domain under consideration is a
δ-Reifenberg domain which is a natural extension of a Lipschitz one with a small Lipschitz
constant, while the function space under consideration is an Orlicz space which is a natural
generalization of the Lebesgue space.
Comment 0
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