Normality of the p-Harmonic and Log-p-Harmonic Mappings

被引：0
|
作者：
Jiang, Qinghua [1 ]
Meng, Fanning [1 ]
Dang, Guoqiang [1 ]
机构：
[1] Guangzhou Univ, Sch Math & Informat Sci, Guangzhou 510006, Peoples R China
来源：
JOURNAL OF FUNCTION SPACES | 2020年 / 2020卷
基金：
中国国家自然科学基金;
关键词：
LANDAU-TYPE THEOREMS; CONSTANT;
D O I：
10.1155/2020/1249617
中图分类号：
O29 [应用数学];
学科分类号：
070104 ;
摘要：
In this paper, the concepts of p-harmonic mappings and log-p-harmonic mappings in the unit disk have been introduced and studied by many researchers. We proved the normality of the p-harmonic mappings and log-p-harmonic mappings, which extend the related results of harmonic mappings of earlier authors.
引用
收藏
页数：7
相关论文
共 50 条
  • [31] Landau's theorem for p-harmonic mappings in several variables
    Chen, Sh
    Ponnusamy, S.
    Wang, X.
    ANNALES POLONICI MATHEMATICI, 2012, 103 (01) : 67 - 87
  • [32] P-HARMONIC FUNCTIONS IN THE PLANE
    MANFREDI, JJ
    PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, 1988, 103 (02) : 473 - 479
  • [33] On the dimension of p-harmonic measure
    Bennewitz, B
    Lewis, JL
    ANNALES ACADEMIAE SCIENTIARUM FENNICAE-MATHEMATICA, 2005, 30 (02) : 459 - 505
  • [34] Inverting the p-harmonic operator
    Greco, L
    Iwaniec, T
    Sbordone, C
    MANUSCRIPTA MATHEMATICA, 1997, 92 (02) : 249 - 258
  • [35] On equivariant p-harmonic maps
    Fardoun, A
    ANNALES DE L INSTITUT HENRI POINCARE-ANALYSE NON LINEAIRE, 1998, 15 (01): : 25 - 72
  • [36] On the Generalized of p-Harmonic Maps
    Merdji, Bouchra
    Cherif, Ahmed Mohammed
    INTERNATIONAL ELECTRONIC JOURNAL OF GEOMETRY, 2022, 15 (02): : 183 - 191
  • [37] P-HARMONIC DIMENSIONS ON ENDS
    KAWAMURA, M
    SEGAWA, S
    NAGOYA MATHEMATICAL JOURNAL, 1993, 132 : 131 - 139
  • [38] Notes on p-harmonic analysis
    D'Onofrio, L
    Iwaniec, T
    P-HARMONIC EQUATION AND RECENT ADVANCES IN ANALYSIS, 2005, 370 : 25 - 49
  • [39] p-harmonic maps with applications
    Wei, SW
    NONLINEAR EVOLUTION EQUATIONS AND DYNAMICAL SYSTEMS, 2003, : 91 - 108
  • [40] Note on p-Harmonic Measure
    John L. Lewis
    Computational Methods and Function Theory, 2006, 6 (1) : 109 - 144
12345