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作 者:LIN KePao YAU Stephen ZUO HuaiQing
机构地区:[1]Department of Art and Science, Chang Gung University of Science and Technology [2]Department of Mathematical Sciences, Tsinghua University [3]Mathematical Sciences Center, Tsinghua University
出 处:《Science China Mathematics》2015年第3期525-530,共6页中国科学:数学(英文版)
基 金:supported by the Start-Up Fund from Tsinghua University and National Natural Science Foundation of China(Grant No.11401335)
摘 要:Strongly pseudoconvex CR manifolds are boundaries of Stein varieties with isolated normal singularities.We introduce a series of new invariant plurigeneraδm,m∈Z+for a strongly pseudoconvex CR manifold.The main purpose of this paper is to present the following result:Let X1and X2be two compact strongly pseudoconvex embeddable CR manifolds of dimension 2n-1 3.If there is a non-constant CR morphism from X1to X2,thenδm(X2)δm(X1)whereδm(Xi)is the plurigeneus of Xi(see Definition 2.4).Strongly pseudoconvex CR manifolds are boundaries of Stein varieties with isolated normal singularities.We introduce a series of new invariant plurigeneraδm,m∈Z+for a strongly pseudoconvex CR manifold.The main purpose of this paper is to present the following result:Let X1and X2be two compact strongly pseudoconvex embeddable CR manifolds of dimension 2n-1≥ 3.If there is a non-constant CR morphism from X1to X2,thenδm(X2)≤δm(X1)whereδm(Xi)is the plurigeneus of Xi(see Definition 2.4).
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