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초록
On the unit ball of C-n, the space of those holomorphic functions satisfying mean Lipschitz condition (0)integral(1)omega(p)*(t, f)(q)dt/t(1+q) < infinity is characterized by integral growth conditions of the tangential derivatives as well as the radial derivatives, where omega(p)*(t, f) denotes the double difference L-p modulus of continuity defined in terms of the unitary transformations of C-n .
키워드
Mean Lipschitz condition; Mean modulus of continuity; Zygmund class; Besov space; BESOV-SPACES; CARLESON MEASURES; INTEGRALS
- 제목
- Zygmund Type Mean Lipschitz Spaces on the Unit Ball of a", (n)
- 저자
- Kwon, Ern Gun; Cho, Hong Rae; Koo, Hyungwoon
- 발행일
- 2014-08
- 유형
- Article
- 권
- 41
- 호
- 2
- 페이지
- 543 ~ 553