Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din MoldovaRO EN
Some Properties of Meromorphic Solutions of Logarithmic Order to Higher Order Linear Difference Equations
Authors: Benharrat Belaïdi
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Abstract
This paper is devoted to the study of the growth of solutions of the linear difference equation An(z)f(z+n) + A{n-1}(z)f(z+n-1) + ... +A1(z)f(z+1) + A0(z)f(z) =0, where An(z) , ... ,A0(z) are entire or meromorphic functions of finite logarithmic order. We extend some precedent results due to Liu and Mao, Zheng and Tu, Chen and Shon and others.Department of Mathematics, Laboratory of Pure
and Applied Mathematics, University of Mostaganem
(UMAB), B.P. 227 Mostaganem-(Algeria)
E-mail:
and Applied Mathematics, University of Mostaganem
(UMAB), B.P. 227 Mostaganem-(Algeria)
E-mail:
Fulltext
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Contents
- Regular, Intra-regular and Duo Γ-Semirings
- Some Properties of Meromorphic Solutions of Logarithmic Order to Higher Order Linear Difference Equations
- Forbidden Set of the Rational Difference Equation xn+1 = xnxn-k/(axn-k+1 + xnxn-k+1xn-k)
- A New Characterization of Curves in Euclidean 4-Space $\mathbb{E}^{4}$
- Solvability of the boundary value problem for the equation of transition processes in semiconductors with a fractional time derivative
- On the inverse operations in the class of preradicals of a module category, I
- Some Homomorphic Properties of Multigroups
- Stochastic Games on Markov Processes with Final Sequence of States
- Application of the Fast Automatic Differentiation for Calculation of Gradients of Material's Bulk Modulus and Shear Modulus
