Zygmund Type Mean Lipschitz Spaces on the Unit Ball of a", (n)

  • Kwon, Ern Gun
  • Cho, Hong Rae
  • Koo, Hyungwoon
Citations

WEB OF SCIENCE

1
Citations

SCOPUS

1

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 conditionMean modulus of continuityZygmund classBesov spaceBESOV-SPACESCARLESON MEASURESINTEGRALS
제목
Zygmund Type Mean Lipschitz Spaces on the Unit Ball of a", (n)
저자
Kwon, Ern GunCho, Hong RaeKoo, Hyungwoon
DOI
10.1007/s11118-013-9382-5
발행일
2014-08
유형
Article
저널명
Potential Analysis
41
2
페이지
543 ~ 553