On Origin-Preserving Automorphisms of Quasi-Circular Domains

It was proved by Kaup that every origin-preserving automorphism of a quasi-circular domain is a polynomial mapping. In the present paper, using Bergman mappings, we classify all the possibilities for the degrees $$(\deg f_1, \deg f_2) $$(degf1,degf2) of s

考普证明了拟圆形域的每个保原点自同构都是多项式映射。在本文中，我们利用伯格曼映射对\((\deg f_1, \deg f_2)\)的所有可能次数进行分类。