In this paper, we study the problem of meromorphic functions that share one small function of differential polynomial with their derivatives and prove one theorem. The theorem improves the results of ...

This python package aims at finding poles and zeros of a meromorphic function with their multiplicities inside a closed contour in the complex plane. All the roots can be found without initial guess.

ABSTRACT: In any completely close complex field C, generalized transcendental meromorphic functions may have some new properties. It is well known that a meromorphic function of characteristic zero is ...

In this paper, we will prove a uniqueness theorem in the case of meromorphic functions on the annuli share q (q ≥ 5) distinct elements with different multiple values.

Abstract: In this paper, we study the uniqueness and value-sharing of meromorphic functions whose nonlinear differential polynomials share a small function. We remove restrictions and relax the ...

The main purpose of this paper is to establish the Milloux inequality of E-valued meromorphic function from the complex plane ℂ to an infinite dimensional complex Banach space E with a Schauder basis.

This book presents in a clear and systematic manner the general theory of normal families, quasi-normal families and Qm-normal families of meromorphic functions, and various applications. Much of this ...

We give a necessary condition for a meromorphic function in several variables to give rise to a Milnor fibration of the local link (respectively of the link at infinity). In the case of two variables ...