Some remarks on the value distribution of meromorphic functions

A.M.S.. of polynomials and rational maps [B3], [EL5], This paper studies some classes of entire functions for which the dynamics are more or less similar to those of polynomials.

In view of the proof of Theorem 2.1 and as a consequence of Theorem 3.1, here we obtain a family of functions, depending on a real parameter, µ, in the Laguerre-Pólya class such

Due to the generality of Theorem 1.7, it is likely that it could be applied to counting problems on convex co-compact surfaces of variable negative curvature and various zeta

of the present paper. Partly by necessity and partly from expediency it only treats entire functions without any conditions of growth. See the example above...

Applications of this theorem include Julia sets of trigonometric and elliptic

maps M diffeomorphically onto the interval with asymptotic values 0, I/A as the endpoints, so f\ has an attracting fixed point p\ 6 (0; I/A), and the entire real axis lies in

We present, in theorem 5.2, a simple necessary and sufficient condition on a sequence Z of complex numbers that it be the precise sequence of zeros of some entire function of

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