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On a First Order Rational System of Difference Equations with Non-Constant Coefficients

机译:非常数系数差分方程的一阶有理系统

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摘要

We investigate the boundedness character of nonnegative solutions of the following nonautonomous rational system {x_(n+1) = α_n/(β_nx_n+y_n) y_(n+1) = (a_n+b_nx_n+c_ny_n)/(A_n+B_nx_n+C_ny_n) for n=0, 1, … with coefficients that are nonnegative sequences and initial conditions which are non-negative real numbers, such that the denominators are always positive. We present several theorems which establish the limiting behaviors of special cases of the system when the coefficients are periodic, or bounded above and below by positive constants.
机译:我们研究以下非自治有理系统{x_(n + 1)=α_n/(β_nx_n+ y_n)y_(n + 1)=(a_n + b_nx_n + c_ny_n)/(A_n + B_nx_n + C_ny_n )对于n = 0,1,…,其系数为非负序列,初始条件为非负实数,因此分母始终为正。我们提出了几个定理,这些定理建立了系统特殊情况下系数为周期性或以正常数上下限制的行为。

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