Patterns of Boundedness of the Rational System

Elias Camouzis; E. Drymonis; G. Ladas

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Patterns of Boundedness of the Rational System

机译：有理系统的有界模式

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摘要

In this paper we present 8 patterns of boundedness, which determine the boundedness character of all special cases which are contained in the system in the title, when we allow all 11 parameters to be nonnegative with the sum of the six parameters α_1,A_1, B_1, α_2, B_2, C_2 positive.

机译：在本文中，当我们允许所有11个参数为非负且六个参数α_1，A_1，B_1的总和为非负时，我们提出了8种有界模式，它们确定了标题中系统所包含的所有特殊情况的有界性。，α_2，B_2，C_2为阳性。

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来源
《Communications on applied nonlinear analysis》 |2011年第1期|p.1-23|共23页
作者
Elias Camouzis; E. Drymonis; G. Ladas;
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作者单位

The American College of Greece Department of Sciences, Technology and Mathematics 6 Gravias Street, 15342 Aghia Paraskevi, Athens, Greece;

University of Rhode Island Department of Mathematics Kingston, RI 02881-0816, USA;

University of Rhode Island Department of Mathematics Kingston, RI 02881-0816, USA;

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原文格式 PDF
正文语种 eng
中图分类
关键词
boundedness; boundedness characterization; patterns of boundedness; national systems;

机译：有界有界性表征;有界模式;国家制度;

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1. Patterns of boundedness of the rational system x _(n+1) = α _1/(A _1 + B _1x _n + C _1y _n) and y _(n+1) = (α _2 + β _2x _n + γ _2y _n)/(A _2 + B _2x _n + C _2y _n) [J] . Camouzis E., Drymonis E., Ladas G., Journal of difference equations and applications . 2012,第1a2期

机译：有理系统的有界模式x _（n + 1）=α_1 /（A _1 + B _1x _n + C _1y _n）和y _（n + 1）=（α_2 +β_2x _n +γ_2y _n ）/（A _2 + B _2x _n + C _2y _n）
2. Patterns of boundedness of the rational system x _n+1 = Î± ₁ / (A ₁ + B ₁ x _n + C ₁ y _n) and y _n+1 = (Î±₂ + Î² ₂ x _n + Î³ ₂ y _n) / (A ₂ + B ₂ x _n + C ₂ y _n) [J] . E. Camouzisa* E. Drymonisb G. Ladasb, W. Tikjhab Journal of Difference Equations and Applications . 2012,第1期

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3. Patterns of boundedness of a rational system in the plane [J] . Amleh A.M., Camouzis E., Ladas G., Journal of difference equations and applications . 2010,第10期

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Patterns of Boundedness of the Rational System

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