The problem of solvability of the following second order system of difference equations z(n+1) = alpha Z(n)(a)w(n)(b), w(n+1) = beta w(n)(c)z(n-1)(d), n is an element of N-0, where a, b, c, d is an element of Z, alpha, beta is an element of C \ {0}, z(-1), z(0), w(0) is an element of C \ {0}, is studied in detail.
Source:
Electronic Journal of Qualitative Theory of Differential Equations, 2016, 56, 1-23
TY - JOUR
AU - Stević, Stevo
AU - Ranković, Dragana
PY - 2016
UR - http://farfar.pharmacy.bg.ac.rs/handle/123456789/2669
AB - The problem of solvability of the following second order system of difference equations z(n+1) = alpha Z(n)(a)w(n)(b), w(n+1) = beta w(n)(c)z(n-1)(d), n is an element of N-0, where a, b, c, d is an element of Z, alpha, beta is an element of C \ {0}, z(-1), z(0), w(0) is an element of C \ {0}, is studied in detail.
PB - Univ Szeged, Bolyai Institute, Szeged
T2 - Electronic Journal of Qualitative Theory of Differential Equations
T1 - On a practically solvable product-type system of difference equations of second order
IS - 56
SP - 1
EP - 23
DO - 10.14232/ejqtde.2016.1.56
ER -
@article{
author = "Stević, Stevo and Ranković, Dragana",
year = "2016",
url = "http://farfar.pharmacy.bg.ac.rs/handle/123456789/2669",
abstract = "The problem of solvability of the following second order system of difference equations z(n+1) = alpha Z(n)(a)w(n)(b), w(n+1) = beta w(n)(c)z(n-1)(d), n is an element of N-0, where a, b, c, d is an element of Z, alpha, beta is an element of C \ {0}, z(-1), z(0), w(0) is an element of C \ {0}, is studied in detail.",
publisher = "Univ Szeged, Bolyai Institute, Szeged",
journal = "Electronic Journal of Qualitative Theory of Differential Equations",
title = "On a practically solvable product-type system of difference equations of second order",
number = "56",
pages = "1-23",
doi = "10.14232/ejqtde.2016.1.56"
}
Stević, S.,& Ranković, D. (2016). On a practically solvable product-type system of difference equations of second order.
Electronic Journal of Qualitative Theory of Differential Equations
Univ Szeged, Bolyai Institute, Szeged.(56), 1-23.
https://doi.org/10.14232/ejqtde.2016.1.56
Stević S, Ranković D. On a practically solvable product-type system of difference equations of second order. Electronic Journal of Qualitative Theory of Differential Equations. 2016;(56):1-23
Stević Stevo, Ranković Dragana, "On a practically solvable product-type system of difference equations of second order" Electronic Journal of Qualitative Theory of Differential Equations, no. 56 (2016):1-23,
https://doi.org/10.14232/ejqtde.2016.1.56 .
