The ahlfors — Weyl theory of meromorphic maps on parabolic manifolds
The ahlfors — Weyl theory of meromorphic maps on parabolic manifolds
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DOI：
10.1007/bfb0066385
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发表时间：
1983
期刊：
影响因子：
--
通讯作者：
W. Stoll
中科院分区：
文献类型：
--
作者：
W. Stoll
We shall study the value distribution theory of meromorphic maps f: M->-lP n (1.1) where M is a m-dimensional parabolic manifold and where lP n is the n-dimensional complex projective space. The growth of f will be compared with the growth of the inverse images f-1 (E) of hyperplanes E in lPn. First H. Cartan [11] and H. and J. Weyl [79] considered this problem if M= In this case, Ahlfors [1] gave an ingenious proof of the defect relation. H. and J. Weyl [80] lifted the theory to Riemann surfaces H. Kneser [32] established the First Main Theorem for meromorphic functions on In [59] Stoll unified these methods and proved
