论文部分内容阅读
We show that the extremal polygonal quasiconformal mappings are biLipschitz with respect to the hyperbolic metric in the unit disk.
Extremal polygonal quasiconformal mappings and biLipschitz mappings
【摘 要】
：
We show that the extremal polygonal quasiconformal mappings are biLipschitz with respect to the hyperbolic metric in the unit disk.
【机 构】
：
PekingUniv
【出 处】
：
中国科学：数学英文版
【发表日期】
：
2010年5期
【基金项目】
：
supported by National Natural Science Foundation of China (Grant Nos.10671004,10831004),The Doctoral Education Program Foundation (Grant No.20060001003)
其他文献
We discuss the best approximation of periodic functions by trigonometric polynomials and the approximation by Fourier partial summation operators, Valle-Pouss
Complex manifolds are topological spaces that are covered by coordinate charts where the coordinate changes are given by holomorphic transformations.For example
期刊
我们从调整哈迪空间 为部分不可分的操作员获得固定
Some convergence results of one-leg methods for nonlinear neutral delay integro-differential equations (NDIDEs) are obtained. It is proved that a one-leg method
In this paper,we first give a direct sum decomposition of Lie comodules,and then accord- ing to the Lie comodule theory,construct some(triangular)Lie bialgebras
Let κ be an algebraically closed field. It has been proved by Zhang and Xu that if a bocs is of tame representation type, then the degree of the diffierential
This article is part exposition of a recent rather technical paper of the last two authors on matrix pavings related to the 1959 Kadison-Singer Extension Proble
This paper mainly considers the translating soliton of H k-flow for k 】 0.We give the asymptotic expression of the entire rotationally symmetric translating so
In this paper,the small time limit behaviors for an immigration super-Brownian motion are studied,where the immigration is determined by Lebesgue measure.We fir
拉丁 hypercube 设计和一致设计是为计算机实验的二种有点充满空间的图案。跑尺寸在一个拉丁 hypercube 图案等于因素层次的数字的事实使直角困难。当时为一个一致图案，它通常