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The asymptotic stability of $x_{n+1}-x_n+Ax_{n-k}=0$ (Methods and Applications for Functional Equations)

机译：$ x_ {n + 1} -x_n + Ax_ {n-k} = 0 $的渐近稳定性（函数方程的方法和应用）

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作者
Matsunaga Hideaki;
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年度 1999
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正文语种 en
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1. On global behavior of the system of rational difference equations x_(n+1)=p+y_(n-k)/x_n,y_(n+1)=q+x_(n-k)/y_n [J] . 无药物分析学报：英文版 . 2009,第003期
2. On the asymptotic stability of x_(n+1) = (a + x_nx_(n-k))/(x_n + x_(n-k)) [J] . R. Abu-Saris, C. Cinar, I. Yalcinkaya Computers & mathematics with applications . 2008,第5期

机译：关于x_（n + 1）=（a + x_nx_（n-k））/（x_n + x_（n-k））的渐近稳定性
3. ON THE GLOBAL ASYMPTOTIC STABILITY OF THE DIFFERENCE EQUATION x_(n+1)= x_(n-1)x_(x-3)+x_(n-1)~2+a/x_(n-1)~2x_(n-3)+x_(n-1)+a [J] . VU VAN KHUONG, MAI NAM PHONG Communications in Applied Analysis . 2010,第3a4期

机译：关于差分方程的全局渐近稳定性x_（n + 1）= x_（n-1）x_（x-3）+ x_（n-1）〜2 + a / x_（n-1）〜2x_（n -3）+ x_（n-1）+ a
4. Stability and asymptotic stability of theta-methods for nonlinear stiff Volterra functional differential equations in Banach spaces [J] . Wen LP, Yu YX, Li SF Journal of Computational and Applied Mathematics . 2009,第2期

机译：Banach空间中非线性刚性Volterra泛函微分方程θ方法的稳定性和渐近稳定性
5. On The Periodic Solutions of the Difference Equations x_(n+1) = a + b(x_n/x_(n-1)) and x_(n+1) = a + b(x_(n-1)/x_n) + c(x_n/x_(n-1)) [C] . Seifedine Kadry International Conference of Numerical Analysis and Applied Mathematics . 2016

机译：在差分方程的周期解x_（n + 1）= a + b（x_n / x_（n-1））和x_（n + 1）= a + b（x_（n-1）/ x_n）+ C（X_N / X_（N-1））
6. Method of averaging in constructing asymptotics of solutions of systems of linear difference equations. [D] . Bourd, Alexei. 2003

机译：构造线性差分方程组解的渐近性的平均方法。
7. Formulation and Application of Optimal Homotopty Asymptotic Method to Coupled Differential - Difference Equations [O] . Hakeem Ullah, Saeed Islam, Ilyas Khan, -1

机译：耦合差分方程的最优同伦渐近方法的制定与应用。
8. Orbital Asymptotic Stability of Hopf Bifurcating Solutions for Some Reaction-Diffusion Systems (Methods and Applications for Functional Equations) [O] . 福永至 1999

机译：某些反应扩散系统的Hopf分支解的轨道渐近稳定性（函数方程的方法和应用）

The asymptotic stability of $x_{n+1}-x_n+Ax_{n-k}=0$ (Methods and Applications for Functional Equations)

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