Javascript must be enabled to continue!
Uniqueness of meromorphic functions and nonlinear differential polynomials sharing a nonzero polynomial
View through CrossRef
Abstract
In the paper, we study the uniqueness of meromorphic functions when certain nonlinear differential polynomials share a nonzero polynomial. The results of the paper improves two recent results due to [LI, X. M.—YI, H. X.: Uniqueness of meromorphic functions whose certain nonlinear differential polynomials share a polynomial, Comput. Math. Appl. 62 (2011), 539–550].
Title: Uniqueness of meromorphic functions and nonlinear differential polynomials sharing a nonzero polynomial
Description:
Abstract
In the paper, we study the uniqueness of meromorphic functions when certain nonlinear differential polynomials share a nonzero polynomial.
The results of the paper improves two recent results due to [LI, X.
M.
—YI, H.
X.
: Uniqueness of meromorphic functions whose certain nonlinear differential polynomials share a polynomial, Comput.
Math.
Appl.
62 (2011), 539–550].
Related Results
Domination of Polynomial with Application
Domination of Polynomial with Application
In this paper, .We .initiate the study of domination. polynomial , consider G=(V,E) be a simple, finite, and directed graph without. isolated. vertex .We present a study of the Ira...
On Generalized Growth rates of Integer Translated Entire and Meromorphic Functions
On Generalized Growth rates of Integer Translated Entire and Meromorphic Functions
The theory of entire and meromorphic functions is a very important area of complex analysis. This monograph aims to expand the discussion about some growth properties of integer tr...
Novel Formulas of Schröder Polynomials and Their Related Numbers
Novel Formulas of Schröder Polynomials and Their Related Numbers
This paper explores the Schröder polynomials, a class of polynomials that produce the famous Schröder numbers when x=1. The three-term recurrence relation and the inversion formula...
The Investigation of Nonlinear Polynomial Control Systems
The Investigation of Nonlinear Polynomial Control Systems
The paper considers methods for estimating stability using Lyapunov functions, which are used for nonlinear polynomial control systems. The apparatus of the Gro¨bner basis method i...
On Convolved Fibonacci Polynomials
On Convolved Fibonacci Polynomials
This work delves deeply into convolved Fibonacci polynomials (CFPs) that are considered generalizations of the standard Fibonacci polynomials. We present new formulas for these pol...
A New Alternative to Szeged, Mostar, and PI Polynomials—The SMP Polynomials
A New Alternative to Szeged, Mostar, and PI Polynomials—The SMP Polynomials
Szeged-like topological indices are well-studied distance-based molecular descriptors, which include, for example, the (edge-)Szeged index, the (edge-)Mostar index, and the (vertex...
ON UNIQUENESS OF MEROMORPHIC FUNCTIONS IGNORING MULTIPLICITY CONCERNING A QUESTION OF YI
ON UNIQUENESS OF MEROMORPHIC FUNCTIONS IGNORING MULTIPLICITY CONCERNING A QUESTION OF YI
Let S = {z ∈ C : P(z) = zn+azn−1+b = 0}, where a, b ∈ C be nonzero constants satisfying b an ̸= (−1)n(n − 1)n−1 nn . The uniqueness of meromorphic functions sharing S counting mult...
Akar-akar Polinomial Separable sebagai Pembentuk Perluasan Normal pada Ring Modulo
Akar-akar Polinomial Separable sebagai Pembentuk Perluasan Normal pada Ring Modulo
One of the most important uses of the ring and field theory is an extension of a broader field so that a polynomial can be found to have roots. In this study researchers took modul...

