Nevanlinna Theory for the Uniqueness of Difference Polynomials and Meromorphic Functions by Sharing one Small Function

Journal Title: JOURNAL OF ADVANCES IN MATHEMATICS - Year 2014, Vol 9, Issue 1

Abstract

The purpose of this paper is to extend the usual Nevanlinna theory to the periodic functions, difference operators and difference polynomials  of meromorphic functions concerning their uniqueness after sharing one  small function and satisfying certain conditions on the number of zeros and poles of the functions.

Authors and Affiliations

Raj Shree Dhar

Keywords

Related Articles

An algorithm for solving fractional Zakharov-Kuznetsv equations

By using the fractional power series method, we give an algorithm for solving fractional Zakharov-Kuznetsv equations . Compared to the other method, the fractional power series method is more derect , effective and the a...

Existence of positive solutions for the boundary value problem of a nonlinear fractional differential equation

In this paper, we deal with the following nonlinear fractional boundary value problem                              Dao+u(t) +f(t, u(t))= 0,0 &lt...

Leibnizs rule and Fubinis theorem associated with Hahn difference operators

In $1945$, Wolfgang Hahn introduced his difference operator $D_{q,\omega}$, which is defined by where $\displaystyle{\omega_0=\frac {\omega}{1-q}}$ with $0<q<1, \omega>0.$ In this paper, we establish Leibniz's r...

A NOTE ON SOFT FUZZY VOLTERRA SPACES

In this paper, the concepts of soft fuzzy -Volterra spaces and soft fuzzy -Volterra spaces are introduced and studied. We will discuss several characterizations of those spaces.

Modeling Vanilla Option prices: A simulation study by an implicit method

Option contracts can be valued by using the Black-Scholes equation, a partial differential equation with initial conditions. An exact solution for European style options is known. The computation time and the error need...

Download PDF file
  • EP ID EP651350
  • DOI 10.24297/jam.v9i1.2527
  • Views 164
  • Downloads 0

How To Cite

Raj Shree Dhar (2014). Nevanlinna Theory for the Uniqueness of Difference Polynomials and Meromorphic Functions by Sharing one Small Function. JOURNAL OF ADVANCES IN MATHEMATICS, 9(1), 1806-1812. https://europub.co.uk/articles/-A-651350