We have studied recently solvability and semi‐cycles of eight systems of difference equations of the following form: xn=a+pn−1qn−2pn−1+qn−2,yn=a+rn−1sn−2rn−1+sn−2,n∈N0, where a ∈ [0, + ∞), the sequences pn, qn, rn, sn...
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https://www.riss.kr/link?id=O119770445
2019년
-
0170-4214
1099-1476
SCIE;SCOPUS
학술저널
4065-4112 [※수록면이 p5 이하이면, Review, Columns, Editor's Note, Abstract 등일 경우가 있습니다.]
0
상세조회0
다운로드다국어 초록 (Multilingual Abstract)
We have studied recently solvability and semi‐cycles of eight systems of difference equations of the following form: xn=a+pn−1qn−2pn−1+qn−2,yn=a+rn−1sn−2rn−1+sn−2,n∈N0, where a ∈ [0, + ∞), the sequences pn, qn, rn, sn...
We have studied recently solvability and semi‐cycles of eight systems of difference equations of the following form:
xn=a+pn−1qn−2pn−1+qn−2,yn=a+rn−1sn−2rn−1+sn−2,n∈N0,
where a ∈ [0, + ∞), the sequences pn, qn, rn, sn are some of the sequences xn and yn, with positive initial values x−j,y−j, j = 1,2, in detail. This paper is devoted to the study of the other eight systems of the form. We show that these systems are also solvable in closed form and describe semi‐cycles of their solutions complementing our previous results on such systems of difference equations.
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