1) K-quasiconformal Meromorphic Mappings
K-拟共形亚纯映射
1.
The Fundamental Inequality of K-quasiconformal Meromorphic Mappings and its Application;
K-拟共形亚纯映射的基本不等式及其应用
2) K-quasiconformal holomorphic mapping
K-拟共形全纯映射
1.
This paper study the Bloch constant for K-quasiconformal holomorphic mappings of the unit ball B of Cn.
本文研究Cn里的单位球B到Cn里的K-拟共形全纯映射。
3) K-quasimeromorphic mapping
K-拟亚纯映射
1.
According to the definition of the Julia direction of K-quasimeromorphic mapping,this paper makes a serious exploration analysis of its concept,and has a deep study of K-quasimeromorphic mapping on the plane,which proves the existence of the Julia direction of K-quasimeromorphic mapping on the plane.
根据K-拟亚纯映射的Julia方向的定义,对其概念认真分析和探讨,对K-拟亚纯映射的Julia方向进行了进一步的研究,得到了平面上的K-拟亚纯映射的Julia方向一个结果,并证明了平面上的K-拟亚纯映射重值的Julia方向的存在性。
2.
According to the definition of K-quasimeromorphic mapping,this article does some researches on the conception of K-quasimeromorphic mapping and the applied method of module,and proves the cover theorem of K-quasimeromorphic mapping.
根据K-拟亚纯映射的定义,对其概念认真分析和探讨,并对单位圆上的K-拟亚纯映射,应用模的方法,证明了K-拟亚纯映射的一个掩盖定理。
3.
The T direction is extend to K-quasimeromorphic mapping of zero order.
把T方向推广到零级K-拟亚纯映射,证明了单位圆内零级K-拟亚纯映射至少存在一条关于其特征函数的T半径。
4) K-quasimeromorphic mappings
K-拟亚纯映射
1.
In this paper,we establish a fundamental inequality for K-quasimeromorphic mappings in an angular domain,and then use it to study the existence of Nevanlinna direction and T direction of the K-quasimeromorphic mappings.
本文建立了角域内的K-拟亚纯映射的一个基本不等式,并应用它证实了K-拟亚纯映射的Nevanlinna方向与T方向的存在性。
5) K-quasiconformal mappings
K-拟共形映射
6) K-quasi-conformal mapping
K 拟共形映射
补充资料：反共形映射
反共形映射
anii - confonnal mapping
反共形映射【朋卜伪.伽肋al map杯飞;阳T娜.咖甲-，。“0”印一，]，竿一于夺若形呼妙(conformal map-Ping of the se印n‘1眨nd) 复:平面上一点:。的邻域到复*平一面上点w。邻域一上的连续映射，‘白保持过点20的曲线间的角度但改变其方向.产生反共形映射的函数八:)是反全纯函数(anti一holomorpll，c functlon).亦见共形映射(con-formal maPPing).
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条