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New class of practically solvable systems ofdifference equations of hyperbolic-cotangent-type

机译:双曲线 - Cotangent型的新类实际上可解性系统

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The systems of difference equationsxn+1 =unvn?2 + aun + vn?2, yn+1 =wnsn?2 + awn + sn?2, n ∈ N0,where a, u0, w0, vj,sjj = ?2, ?1, 0, are complex numbers, and the sequences un, vn, wn,sn are xn or yn, are studied. It is shown that each of these sixteen systems is practically solvable, complementing some recent results on solvability of related systems ofdifference equations.
机译:差分方程式xn + 1 = unvn?2 + aun + vn?2,yn + 1 = wnsn?2 + awn + sn?2,n∈n0,其中a,u0,w0,vj,sjj =?2, [1,0是复数,研究序列UN,VN,Wn,Sn是XN或Yn。结果表明,这些十六个系统中的每一个都是可以溶解的,补充一些最近的相关系统的可溶性结果的结果。

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