In this thesis, we study the properties and relations of subclasses of biholomorphic mappings in several complex variables systematically.
本文较系统地研究了多复变数双全纯映照子族的性质及其之间的关系。
The object of this thesis is to study the uniqueness problems of meromorphic functions and meromorphic mappings in several complex variables.
本文以多复变数的亚纯函数与亚纯映射的唯一性问题为研究对象。
Among many fundamental problems in Several complex Variables is the biholomorphic equivalence problem for real submanifolds in a complex manifold.
在多复变的众多基本问题中，有一类重要的问题是实流形在复流形中的双全纯等价性。
The uniqueness theorem of generalized quasi-analyticity of the infinitely differentiable functions in some closed angular domain is extehded to the functions of several complex variables.
摘要把无穷可微函数类在角形闭区域上的唯一性结果推广到了多维情形。
In this paper, we extend the theorem on generalized quasi-analyticity of the infinitely differentiable functions in the closed angular domain to the functions of several complex variables.
摘要本文将关于角形闭区域中无穷可微函数类的广义准解析性的结果推广到了多维情形。
The work is based on techniques from algebraic quantum theory and from complex analysis of several variables.
工作来自代数学的量子理论和从几个变量的复分析基于技术。
The work is based on techniques from algebraic quantum theory and from complex analysis of several variables.
工作来自代数学的量子理论和从几个变量的复分析基于技术。
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