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Regularity for double-phase functionals with nearly linear growth and two modulating coefficients
- Kim, Bogi;
- Oh, Jehan
Citations
WEB OF SCIENCE
2Citations
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3초록
We deal with non-uniformly elliptic integral functionals wbar right arrow integral[c(x)divided by Dw divided by log(1+divided by Dw divided by)+a(x)(divided by Dw divided by(2)+s(2))(q/2)+1]dx, with s is an element of [0,1] , q>1 , 0 <= c(.)<=Lambda,a(.)>= 0 , and a(x)+c(x)>= 1/Lambda for some Lambda>0 . In this article, we establish that the gradient of a local minimizer for the aforementioned functionals is locally Holder continuous.
키워드
nearly linear growth; double-phase problem; Schauder estimate; minimizer; nonuniform ellipticity; MINIMIZERS
- 제목
- Regularity for double-phase functionals with nearly linear growth and two modulating coefficients
- 저자
- Kim, Bogi; Oh, Jehan
- 발행일
- 2025-07-02
- 유형
- Article
- 권
- 14
- 호
- 1
- 언어
- ENG
- 출판사
- DE GRUYTER POLAND SP Z O O
- 발행국가
- 폴란드
- ISSN
- E 2191-950X
P 2191-9496