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A refinement about estimation of expansion coefficients for normalized biholomorphic mappings
引用本文:LIU Taishun & LIU Xiaosong Department of Mathematics,University of Science and Technology of China,Hefei 230026,China. A refinement about estimation of expansion coefficients for normalized biholomorphic mappings[J]. 中国科学A辑(英文版), 2005, 48(7): 865-879. DOI: 10.1007/BF02879070
作者姓名:LIU Taishun & LIU Xiaosong Department of Mathematics  University of Science and Technology of China  Hefei 230026  China
作者单位:LIU Taishun & LIU Xiaosong Department of Mathematics,University of Science and Technology of China,Hefei 230026,China
基金项目:国家重点基础研究发展计划(973计划)
摘    要:A refining estimation of homogeneous expansion for / is discussed, where f belongs to a subclass of all normalized biholomorphic mappings defined on the unit polydisk in Cn or the unit ball in complex Banach spaces, and x = 0 is a zero of order k 1 of f(x)-x. Moreover, an estimation of homogeneous expansion for subordinate mappings defined on the unit ball in complex Banach spaces is also given.

收稿时间:2004-01-05

A refinement about estimation of expansion coefficients for normalized biholomorphic mappings
Liu Taishun,LIU Xiaosong. A refinement about estimation of expansion coefficients for normalized biholomorphic mappings[J]. Science in China(Mathematics), 2005, 48(7): 865-879. DOI: 10.1007/BF02879070
Authors:Liu Taishun  LIU Xiaosong
Affiliation:Department of Mathematics, University of Science and Technology of China, Hefei 230026, China
Abstract:A refining estimation of homogeneous expansion for / is discussed, where f belongs to a subclass of all normalized biholomorphic mappings defined on the unit polydisk in Cn or the unit ball in complex Banach spaces, and x = 0 is a zero of order k 1 of f(x)-x. Moreover, an estimation of homogeneous expansion for subordinate mappings defined on the unit ball in complex Banach spaces is also given.
Keywords:de Branges theorem   refining estimation of homogeneous expansion   almost starlike mapping of order a   starlike mapping of order a   subordinate mapping.
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