Results 71 to 80 of about 369 (181)
Growth of Meromorphic Solutions of Some -Difference Equations
We estimate the growth of the meromorphic solutions of some complex -difference equations and investigate the convergence exponents of fixed points and zeros of the transcendental solutions of the second order -difference equation.
Guowei Zhang
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„On general representation of the meromorphic solutions of higher analogues of the second painleve equation" Mathematical Modelling Analysis, 2(1), p.61-65 First Published Online: 14 Oct ...
V. I. Gromak, T. S. Stepanova
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In this article, we study the growth of meromorphic solutions of homogeneous and non-homogeneous linear difference equations and linear differential-difference equations.
Yan-Ping Zhou, Xiu-Min Zheng
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On Properties of Meromorphic Solutions of Certain Difference Painlevé III Equations
We mainly study the exponents of convergence of zeros and poles of difference and divided difference of transcendental meromorphic solutions for certain difference Painlevé III equations.
Shuang-Ting Lan, Zong-Xuan Chen
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On Transcendental Meromorphic Solutions of Hayman’s Equation
14 pages; this version concerns particularly the transcendental meromorphic solutions of Hayman's ...
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Growth and Zeros of Meromorphic Solutions to Second-Order Linear Differential Equations
The main purpose of this article is to investigate the growth of meromorphic solutions to homogeneous and non-homogeneous second order linear differential equations f00+Af0+Bf = F, where A(z), B (z) and F (z) are meromorphic functions with finite order ...
Maamar Andasmas, Benharrat Belaidi
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On oscillation theorems for differential polynomials
In this paper, we investigate the relationship between small functions and differential polynomials $g_{f}\left( z\right)=d_{2}f^{^{\prime \prime }} + d_{1}f^{^{\prime }}+d_{0}f$, where $d_{0}\left(z\right), d_{1}\left( z\right), d_{2}\left( z\right ...
A. El Farissi, B. Belaidi
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This paper deals with the complex oscillation of differential polynomials generated by meromorphic solutions of the differential equation f^{(k)} + A_{k−1 }(z) f^{(k−1)} + · · · + A_1 (z) f′ + A_0 (z) f = 0, where A_i (z) (i = 0, 1, · · · , k − 1) are ...
BENHARRAT BELAIDI
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Fixed Points of Meromorphic Solutions for Some Difference Equations
We investigate fixed points of meromorphic solutions for the Pielou logistic equation and obtain some estimates of exponents of convergence of fixed points of and its shifts , differences , and divided differences .
Zong-Xuan Chen, Kwang Ho Shon
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On the Meromorphic Solutions of Certain Nonlinear Difference Equations
In this article, we investigate the meromorphic solutions of certain non-linear difference equations using Tumura-Clunie theorem and also provide examples which satisfy our results.
Veena L. Pujari
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