Yayın: Nonoscillation and oscillation criteria for class of higher - order difference equations involving generalized difference operator
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Summary: In this paper, sufficient conditions are obtained for nonoscillation/oscillation of all solutions of a class of higher-order difference equations involving the generalized difference operator of the form \[ \Delta_a^k(p_n\Delta_a^2y_n)=f(n,y_n,\Delta_ay_n,\Delta_a^2y_n,\dots,\Delta_a^{k+1}y_n), \] where \(\Delta_a\) is generalized difference operator which is defined as \(\Delta_ay_n=y_{n+1}-ay_n\), \(a\neq{0}\).
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Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics
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Konusu
Oscillation theory for difference equations, Difference equations, nonoscillation, Applied Mathematics, Uygulamalı Matematik, Linear difference operators, difference equations, oscillation, generalized difference operator, Difference equations, generalized difference operator, oscillation, nonoscillation
