In this article, we study the zeros, poles and fixed points of finite order transcendental meromorphic solutions of complex difference and q-difference equations of Malmquist type respectively. Some examples are structured to show that our results are sharp
The main purpose of this paper is to present the properties of the meromorphic solutions of complex ...
The main purpose of this paper is to present the properties of the meromorphic solutions of complex ...
The Painlevé property is closely connected to differential equations that are integrable via related...
Abstract In this paper, we present the properties on zeros, fixed points, poles, Borel exceptional v...
Abstract. In this paper, we investigate the finite order transcendental meromorphic solutions of com...
AbstractWe investigate the growth of transcendental meromorphic solutions of some complex q-differen...
In a recent paper [1], Ablowitz, Halburd and Herbst applied Nevanlinna theory to prove some results ...
In this article, we construct explicit meromorphic solutions of first order linear q-difference equa...
Consider a linear $ q $-difference equation: $ a(z)f(z) = b(z)f(qz) + c(z) $, $ 0 < mid q mid < 1 $,...
In this article, we discuss the problem about the properties on solutions for several types of q-dif...
Abstract In this paper, we consider the q-difference equation (f(qz)+f(z))(f(z)+f(z/q))=R(z,f), $$ \...
The existence and growth of meromorphic solutions f(z) for some q-difference equations are studied, ...
AbstractWe investigate the growth of transcendental meromorphic solutions of some complex q-differen...
Abstract In this paper, relying on Nevanlinna theory of the value distribution of mer...
We investigate higher order difference equations and obtain some results on the growth of transcende...
The main purpose of this paper is to present the properties of the meromorphic solutions of complex ...
The main purpose of this paper is to present the properties of the meromorphic solutions of complex ...
The Painlevé property is closely connected to differential equations that are integrable via related...
Abstract In this paper, we present the properties on zeros, fixed points, poles, Borel exceptional v...
Abstract. In this paper, we investigate the finite order transcendental meromorphic solutions of com...
AbstractWe investigate the growth of transcendental meromorphic solutions of some complex q-differen...
In a recent paper [1], Ablowitz, Halburd and Herbst applied Nevanlinna theory to prove some results ...
In this article, we construct explicit meromorphic solutions of first order linear q-difference equa...
Consider a linear $ q $-difference equation: $ a(z)f(z) = b(z)f(qz) + c(z) $, $ 0 < mid q mid < 1 $,...
In this article, we discuss the problem about the properties on solutions for several types of q-dif...
Abstract In this paper, we consider the q-difference equation (f(qz)+f(z))(f(z)+f(z/q))=R(z,f), $$ \...
The existence and growth of meromorphic solutions f(z) for some q-difference equations are studied, ...
AbstractWe investigate the growth of transcendental meromorphic solutions of some complex q-differen...
Abstract In this paper, relying on Nevanlinna theory of the value distribution of mer...
We investigate higher order difference equations and obtain some results on the growth of transcende...
The main purpose of this paper is to present the properties of the meromorphic solutions of complex ...
The main purpose of this paper is to present the properties of the meromorphic solutions of complex ...
The Painlevé property is closely connected to differential equations that are integrable via related...