Titlebook: Unicity of Meromorphic Mappings; Pei-Chu Hu,Ping Li,Chung-Chun Yang Book 2003 Springer-Verlag US 2003 Algebroid.Derivative.Heine–Borel the

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Uniqueness of meromorphic mappings,al value distribution theory, which will be introduced in Section 4.1–4.3. In Section 4.4 and Section 4.5, we mainly discuss the uniqueness theorems of meromorphic mappings from ?. into ?. due to H. Fujimoto [59], [60], [61]. In Section 4.6, two results due to Drouilhet [42] and Aihara [2] will be p

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Algebroid functions of several variables,utions are listed under references. The Nevalinna theory of meromorphic functions on a complex manifold . or meromorphic mappings from . into a projective variety has been studied (see Griffith-King [75], Stoll [239], Vitter [265]). Here we will concentrate on the value distribution theory and its a

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Book 2003on-Jensen for- mula, deals with relationships between the growth of the function and quantitative estimations of the roots of the equation: 1 (z) - a = O. In the 1920s as an application of the celebrated Nevanlinna‘s value distribution theory of meromorphic functions, R. Nevanlinna [188] himself pro

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Algebroid functions of several variables,tive variety has been studied (see Griffith-King [75], Stoll [239], Vitter [265]). Here we will concentrate on the value distribution theory and its application of algebroid functions in several complex variables.

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