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典型文献
A Generalization of Lappan's Theorem to Higher Dimensional Complex Projective Space
文献摘要:
In this paper,the authors discuss a generalization of Lappan's theorem to higher dimensional complex projective space and get the following result:Let f be a holomorphic mapping of Δ into Pn(C),and let H1,…,Hq be hyperplanes in general position in Pn(C).Assume that sup{(1-|z2|)f#(z):z ∈qUj=1 f-1(Hj)}<∞,if q>2n2+3,then f is normal.
文献关键词:
作者姓名:
Xiaojun LIU;Han WANG
作者机构:
Department of Mathematics,University of Shanghai for Science and Technology,Shanghai 200093,China
引用格式:
[1]Xiaojun LIU;Han WANG-.A Generalization of Lappan's Theorem to Higher Dimensional Complex Projective Space)[J].数学年刊B辑(英文版),2022(03):373-382
A类:
Lappan,hyperplanes,f#,qUj,Hj,2n2+3
B类:
Generalization,Theorem,Higher,Dimensional,Complex,Projective,Space,In,this,paper,authors,discuss,generalization,theorem,higher,dimensional,complex,projective,space,get,following,result,Let,be,holomorphic,mapping,into,Pn,let,H1,Hq,position,Assume,that,sup,z2,if,then,normal
AB值:
0.664597
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