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Algebraic values of meromorphic functions—II
Topology, 1965 AbstractWe continue the study of the possible distributions of numbers at which certain meromorphic functions take on algebraic values. In particular, a 1-parameter subgroup of a linear group or an abelian variety which contains sufficiently many algebraic points must itself be an algebraic subgroup.
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On the distribution of values of meromorphic functions of bounded characteristic [PDF]
, 1954 Olli Lehto
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Quasinormal Families of Meromorphic Functions
Revista Matemática Iberoamericana, 2005 Let \mathcal{F} be a family of functions meromorphic on the plane domain D , all of whose zeros are multiple. Suppose that f'(z)\ne 1 for all f\in ...
Pang, Xuecheng +2 more
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Some theorems on meromorphic functions [PDF]
Proceedings of the American Mathematical Society, 1950 In this paper we extend Theorems A and B. Let (5) F(z) = zk7 exp (H(z))f(z)/g(z) be any meromorphic function of finite order p. Here H(z) is a polynomial of degree h; f(z) and g(z) are canonical products of orders pi, P2 and genera p, q respectively. The genus of F(z) is P =max (p, q, h) and we have p-1
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Value sharing problem and uniqueness for p-adic meromorphic functions and their derivatives [PDF]
, 2012 Hà Huy Khoái +2 more
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Shared Values for Meromorphic Functions
Advances in Mathematics, 1995 The value sharing problems of meromorphic functions of one variable have gamed significant attention in the value distribution theory during the last two decades. Recently attempts have been made to extend the results or studies to meromorphic functions of several complex variables. Let \(f\) denote a nonconstant meromorphic function in \(\mathbb{C}^n\)
Berenstein, C.A., Chang, D.C., Li, B.Q.
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Existence of a Meromorphic Extension of Spectral Zeta Functions on Fractals [PDF]
, 2013 Benjamin Steinhurst, Alexander Teplyaev
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Milnor fibrations of meromorphic functions [PDF]
, 2009 Arnaud Bodin, Anne Pichon, José Seade
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Functions defined by continued fractions. Meromorphic continuation [PDF]
, 1985 Lisa Jacobsen
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