拟共形映射

关于拟共形映射的Julia方向

On the Julia direction of quasiconformal mapping

模、拟共形映射和区域类

Module , Quasiconformal Mapping and Domain Class

拟共形映射与John域

Quasiconformal Mappings and John Domains

拟共形映射面积偏差条件下的Schwarz型定理

The Schwarz Type Theorems for Quasiconformal Mappings Under Area Distortion Conditions

拟共形映射中区域的单叶性内径与Schwarz型定理

The Inner Radius of Univalence and a Schwarz Type Theorem for Quasiconformal Mappings

关于拟共形映射在一些面积偏差条件下，得到了Schwarz型定理。

This paper gives some Schwarz type theorems for quasiconformal mappings under area distortion conditions .

一类广义Hartogs三角形之间逆紧映射的分类关于退化拟共形映射的分类与边界对应

A NOTE ON THE CLASSIFICATION ON THE PROPER MAPPING BETWEEN SOME GENERALIZED HARTOGS TRIANGLES On the Type and Boundary Correspondence of Degenerate Quasiconformal Mappings

关于退化拟共形映射的分类与边界对应

On the Type and Boundary Correspondence of Degenerate Quasiconformal Mappings

具有正实部的K-拟共形映射的几个定理

Some Theorems on K-Quasi-conformal Mapping with Positive Real Part

关于两类拟共形映射的偏差公式

Distorting Formula on two Classes of Quasiconformal Mappings

非扩张映射不动点带误差的迭代过程关于拟共形映射扩张的伸缩商的估计

Iteration process of nonexpansive mappings ; Estimation of the Dilatation Function of Quasiconformal Extension

单位圆盘保持边界点不动的拟共形映射的分解

Decomposition of the Quasi-Conformal Mappings of the Unit Disk which Keep the Boundary Points Fixed

商品生产规模扩张的最优化决策方法关于拟共形映射扩张的伸缩商的估计

Optimal Decision Making for Production Scale Expension ; Estimation of the Dilatation Function of Quasiconformal Extension

模和拟共形映射

Module and quasiconformal mapping

拟共形映射的边界性态

Boundary behavior of quasiconformal

在收缩与扩张之间&试论检察院的重构关于拟共形映射扩张的伸缩商的估计

Between Contraction and Expansion & Discussing Reconstruction of the Procurator ; Estimation of the Dilatation Function of Quasiconformal Extension

第二章，唯一极值拟共形映射的特征刻划。

Secondly , legalization . dissertation are briefly introduced in this chapter . Chapter II , The characteristics of uniquely extremal quasiconformal mappings .

其中唯一极值拟共形映射的特征刻划以及相关的一些问题一直是研究的热点和难点。

Among which the problem of the characteristics of uniquely extremal quasiconformal mappings is the most difficult one and is most widely concerned .

本文的第四章研究的是单叶调和函数模的偏差估计，我们将拟共形映射理论与调和函数理论相互结合起来，用新定义的角伸缩商宋对单叶调和函数的模给出新的估计。

We research it by some new knowledge combining the quasiconformal theory with the harmonic theory . A new estimate of modulus is given which is relation to the angular dilatation .

在极值拟共形映射理论中，极值映射的最大伸缩商往往是难以计算的，如何解决这个问题也是拟共形映射理论中所要讨论的一个热点。

In the theory of quasiconformal mappings , it is often difficult to evaluate the maximal dilatation of the extremal quasiconformal mapping . How to overcome the obstacle is also a hot point .

拟共形映射极值理论主要讨论给定边界对应的拟共形映射族中极值映射的存在性、唯一性、及极值映射的性质与特征刻划等问题。

The theory of extremal quasiconformal mappings is mainly concerned with the problems of existence and uniqueness of extremal quasiconformal mappings with given boundary correspondence and of the properties and characteristics of extremal quasiconformal mappings .

本文研究Cn里的单位球B到Cn里的K-拟共形全纯映射。

This paper study the Bloch constant for K-quasiconformal holomorphic mappings of the unit ball B of Cn .

A-调和方程是p-调和方程（p＞1）的直接推广，它与拟正则映射和拟共形映射以及弹性理论有着密切的联系；最近几年，它的几何和分析性质得到广泛的研究。

The A harmonic equations are an important extension of p harmonic equation in R ~ n for p > 1 . They are intimately connected to the fields such as potential theory , quasi-regular mapping ( quasi-conformal mappings ) and the theory of elasticity .

在给定边界值的拟共形扩张中，一定存在极值拟共形映射，但极值映射不一定是唯一的。

In the family of quasiconformal mappings with given boundary correspondence , the extremal mapping must exist , but may be not unique .

关于极值拟共形映照的一个变分引理关于拟共形映射扩张的伸缩商的估计

On a Variational Lemma of Extremal Quasiconformal Mappings ; Estimation of the Dilatation Function of Quasiconformal Extension

广义渐近拟非扩张映射修正隐迭代过程的强收敛（英文）关于拟共形映射扩张的伸缩商的估计

Strong Convergence of the Modified Implicit Iteration Process for Generalized Asymptotically Quasi-Nonexpansive Mappings Estimation of the Dilatation Function of Quasiconformal Extension