Oscillatory and nonoscillatory behavior of second order neutral delay difference equations

RP Agarwal, MMS Manuel, E Thandapani - 1996 - scholarbank.nus.edu.sg
Oscillatory and nonoscillatory behavior of second order neutral delay difference equations |
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[PDF][PDF] On oscillation of a second order nonlinear delay differential equation

YV Rogovchenko - Funkcialaj Ekvacioj Serio Internacia, 2000 - fe.math.kobe-u.ac.jp
Recently the oscillatory and nonoscillatory behavior of solutions of functional differential
equations with delay has drawn increasing attention. The main reason is that delay …

Classifications of solutions of second-order nonlinear neutral differential equations of mixed type

E Thandapani, S Padmavathi, S Pinelas - Advances in Difference …, 2012 - Springer
In this paper the authors classified all solutions of the second-order nonlinear neutral
differential equations of mixed type,(a (t)(x (t)+ bx (t− τ 1)+ cx (t+ τ 2))′)′+ p (t) x α (t− σ 1)+ …

Oscillatory and nonoscillatory behavior of second-order functional difference equations

E Thandapani, S Pandian, BS Lalli - Applied mathematics and computation, 1995 - Elsevier
Oscillatory and Nonoscillatory Behavior of Second-Order Functional Difference Equations Page
1 NORTH- Oscillatory and Nonoscillatory Behavior of Second-Order Functional Difference …

[HTML][HTML] Oscillation criteria of second-order quasi-linear neutral delay differential equations

X Wang, F Meng - Mathematical and computer modelling, 2007 - Elsevier
The oscillatory and non-oscillatory behavior of solutions of the second-order quasi-linear
neutral delay differential equation where t≥ t0, α> 0, τ≥ 0, and σ≥ 0 are constants, a, q∈ C …

Oscillatory behavior of solutions for a class of second order nonlinear differential equation with perturbation

Q Zhang, L Wang - Acta applicandae mathematicae, 2010 - Springer
In this paper, a class of second order nonlinear differential equations with perturbation is
studied. By using the generalized Riccati transformation, the integral averaging technique …

[PDF][PDF] Oscillation criteria for second-order nonlinear damped differential equations

QR Wang, XM Wu, SM Zhu - Computers & Mathematics with Applications, 2003 - core.ac.uk
Oscillation Criteria for Second-Order Nonlinear Damped Differential Equations Page 1
walta ^---“ible at www.ElsevierMathematics.com :I d DIRCCT. An International Journal …

[PDF][PDF] Non-monotone positive solutions of second-order linear differential equations: existence, nonexistence and criteria

M Pasic, S Tanaka - Electronic Journal of Qualitative Theory of …, 2016 - real.mtak.hu
We study non-monotone positive solutions of the second-order linear differential
equations:(p (t) x)+ q (t) x= e (t), with positive p (t) and q (t). For the first time, some criteria as …

一类二阶非线性摄动微分不等式的渐近性质

张全信, 李春霞, 王少英 - 西南大学学报(自然科学版), 2009 - xbgjxt.swu.edu.cn
一类二阶非线性摄动微分不等式的渐近性质 高级检索 2.{{subColumn.name}} 西南大学学报(自然
科学版) 高级搜索 {{newsColumn.name}} 1.{{subColumn.name}} 留言板 尊敬的读者,作者,审稿人 …

[引用][C] 一类二阶非线性阻尼微分方程的振动性

张全信, 燕居让 - 系统科学与数学, 2004