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Product-type system of difference equations of second-order solvable in closed form

机译:封闭形式二阶可解差分方程的乘积型系统

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This paper presents solutions of the following second-order system of difference equations $$x_{n+1}=rac{y_n^a}{z_{n-1}^b},qquad y_{n+1}=rac{z_n^c}{x_{n-1}^d},qquad z_{n+1}=rac{x_n^f}{y_{n-1}^g},qquad nin N_0,$$ where $a,b,c,d,f,gin Z$, and $x_{-i}, y_{-i}, z_{-i}in Csetminus{0},$ $iin{0,1}$, in closed form.
机译:本文介绍了以下差分方程二阶系统的解$ x_ {n + 1} = frac {y_n ^ a} {z_ {n-1} ^ b}, qquad y_ {n + 1} = frac {z_n ^ c} {x_ {n-1} ^ d}, qquad z_ {n + 1} = frac {x_n ^ f} {y_ {n-1} ^ g}, qquad n in N_0,$$其中Z $中的$ a,b,c,d,f,g 和C setminus {0 中的$ x _ {-i},y _ {-i},z _ {-i} },$ $ i in {0,1 } $,为封闭格式。

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