On the value distribution of meromorphic functions with a deficient value

Uniqueness And Value Distribution Of Differences Of Meromorphic Functions∗

The purpose of the paper is to study the uniqueness problems of difference polynomials of meromorphic functions sharing a small function. The results of the paper improve and generalize the recent results due to Liu, et al. [11] and Liu, et al. [12].

Uniqueness and value distribution for q-shifts of meromorphic functions∗

In this paper, we deal with value distribution for q-shift polynomials of transcendental meromorphic functions with zero order and obtain some results which improve the previous theorems given by Liu and Qi [18]. In addition, we investigate value sharing for q-shift polynomials of transcendental entire functions with zero order and obtain some results which extend the recent theorem given by Li...

Meromorphic functions sharing one value

Let f and g be two nonconstant meromorphic functions defined in the open complex plane C. If for some a ∈ C∪ {∞}, f − a and g − a have the same set of zeros with the same multiplicities, we say that f and g share the value a CM (counting multiplicities), and if we do not consider the multiplicities, then f and g are said to share the value a IM (ignoring multiplicities). We denote by T(r) the m...

A. Fernández ON THE VALUE DISTRIBUTION OF MEROMORPHIC FUNCTIONS IN THE PUNCTURED PLANE

Value-sharing of meromorphic functions on a Riemann surface

We present some results on two meromorphic functions from S to Ĉ sharing a number of values where S is a Riemann surface of one of the following types: compact, compact minus finitely many points, the unit disk, a torus, the complex plane. Mathematics Subject Classification (2000): 30D35, 30F10