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Global asymptotic behavior and boundedness of positive solutions to an odd-order rational difference equation

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成果类型:
期刊论文
作者:
Liao, Maoxin;Li, Xianyi;Tang, Xianhua
通讯作者:
Liao, MX
作者机构:
[Liao, Maoxin; Tang, Xianhua] Cent S Univ, Sch Math Sci & Comp Technol, Changsha 410083, Hunan, Peoples R China.
[Liao, Maoxin] Univ S China, Sch Math & Phys, Hengyang 421001, Hunan, Peoples R China.
[Li, Xianyi] Shenzhen Univ, Sch Math & Computat Sci, Shenzhen 518060, Guangdong, Peoples R China.
通讯机构:
[Liao, MX ]
Cent S Univ, Sch Math Sci & Comp Technol, Changsha 410083, Hunan, Peoples R China.
语种:
英文
关键词:
Boundedness;Global asymptotic stability;Odd-order rational difference equation;Positive equilibrium point;Transformation method
期刊:
Computers & Mathematics with Applications
ISSN:
0898-1221
年:
2008
卷:
56
期:
2
页码:
305-310
基金类别:
Supported partly by NNSF of China (Grant: 10771094) and Project of Hunan Provincial Education Department (Grant: 07C639).
机构署名:
本校为其他机构
院系归属:
数理学院
摘要:
In this note we consider the following high-order rational difference equation xn = 1 + frac(underover(∏, i = 1, k) (1 - xn - i), underover(∑, i = 1, k) xn - i), n = 0, 1, ..., where k ≥ 3 is odd number, x- k, x- k + 1, x- k + 2, ..., x- 1 is positive numbers. We obtain the boundedness of positive solutions for the above equation, and with the perturbation of initial values, we mainly use the transformation method to prove that the positive equilibrium point of this equation is globally asymptot...

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