The generalized Matsaev theorem on growth of subharmonic functions admitting a lower bound in ℝn

doi:10.1080/17476933.2016.1234464

Residential College	false
Status	已發表Published
	The generalized Matsaev theorem on growth of subharmonic functions admitting a lower bound in ℝn
	Zhang,Yan Hui 1; Kou,Kit Ian 2; Deng,Guan Tie 3; Qian,Tao 2
	2017-05-04
Source Publication	Complex Variables and Elliptic Equations
ISSN	1747-6933
Volume	62 Issue:5 Pages:642-653
Abstract	We generalize Matsaev’s theorem for subharmonic functions from two to higher dimension. The proofs are nontrivial and constructive.
Keyword	Cartwright’s Class Growth Lower Bound Upper Bound
DOI	10.1080/17476933.2016.1234464
URL	View the original
Indexed By	SCIE
Language	英語English
WOS ID	WOS:000395203300004
Scopus ID	2-s2.0-84991246680
Fulltext Access	View Full-Text via DOI View Full-Text via Web of Science View Full-Text via Scopus
Citation statistics
Document Type	Journal article
Collection	University of Macau
Corresponding Author	Zhang,Yan Hui
Affiliation	1.Department of Mathematics,Beijing Technology and Business University,Beijing,China 2.Faculty of Science and Technology,Department of Mathematics,University of Macau,Macao 3.Key Laboratory of Mathematics and Complex Systems of Ministry of Education,School of Mathematical Sciences,Beijing Normal University,Beijing,China
Recommended Citation GB/T 7714	Zhang,Yan Hui,Kou,Kit Ian,Deng,Guan Tie,et al. The generalized Matsaev theorem on growth of subharmonic functions admitting a lower bound in ℝn[J]. Complex Variables and Elliptic Equations, 2017, 62(5), 642-653.
APA	Zhang,Yan Hui., Kou,Kit Ian., Deng,Guan Tie., & Qian,Tao (2017). The generalized Matsaev theorem on growth of subharmonic functions admitting a lower bound in ℝn. Complex Variables and Elliptic Equations, 62(5), 642-653.
MLA	Zhang,Yan Hui,et al."The generalized Matsaev theorem on growth of subharmonic functions admitting a lower bound in ℝn".Complex Variables and Elliptic Equations 62.5(2017):642-653.

Files in This Item:
There are no files associated with this item.

If you have any objections to this item, please fill out the form below and the administrator will contact you as soon as possible.
Content:
Email：	*
Affiliation No.
Verification Code:	Refresh

Any comments and suggestions are welcomed.
Title:	*
Content:
Email：	*
Verification Code:	Refresh