Oscillation Criteria for a Class of Third-Order Nonlinear Delay Differential Equations

Oscillation of third-order delay difference equations with negative damping term

“…In (1.2) and (1.3), the authors assumed the coefficient sequence of the damping term is positive, and therefore, in this paper, we investigate the oscillatory and asymptotic behavior of solutions of (1.1) by assuming the coefficient of the damping term is negative. Thus the results obtained in this paper are new and complement those in [5], [6], [10], [12], [13].…”

“…In recent years, there is a great interest in studying the oscillatory and asymptotic behavior of solutions of several classes of third-order functional difference equations, see [3]- [8], [10]- [13], [15]- [17] and the references cited therein. In [5], [10], [12], [13], the authors considered the difference equation…”

Oscillation Criteria for Third Order Neutral Generalized Difference Equations with Distributed Delay

“…The oscillatory and asymptotic behaviors of solutions of the third order difference equations were studied by Schmeidal [9]. Behaviors of oscillation of the third order nonlinear delay difference equation by Riccati transformation technique were obtained by several authors like Aktas et al [10], Elabbasy et al [11], Saker et al [12], Selvaraj et al [13][14][15], Thandapani et al [16].…”

A Note on Sturm-Liouville Problem for Difference Equations

“…Sutrm-Liouville differential and also difference equations were studied by variable authors [1][2][3][4][5][6]. Oscillation criteria and asymptotic behaviours of delay difference equations were studied by [7][8][9][10][11][12][13][14].…”