[引用][C] Oscillation theory for difference and functional differential equations

RP Agarwal - 2013 - books.google.com
This monograph is devoted to a rapidly developing area of research of the qualitative theory
of difference and functional differential equations. In fact, in the last 25 years Oscillation …

Oscillatory behavior of solutions of certain second order nonlinear differential equations

PJY Wong, RP Agarwal - Journal of mathematical analysis and …, 1996 - Elsevier
In this paper some simple inequalities are used to offer sufficient conditions for the
oscillation of all solutions of the differential equation [formula] where 0< σ= p/qwithp, qodd …

On the oscillation of certain third-order difference equations

RP Agarwal, S Grace, D O'Regan - Advances in Difference Equations, 2005 - Springer
ON THE OSCILLATION OF CERTAIN THIRD-ORDER DIFFERENCE EQUATIONS Page 1
ON THE OSCILLATION OF CERTAIN THIRD-ORDER DIFFERENCE EQUATIONS RAVI P …

On the oscillation of non-linear fractional difference equations with damping

J Alzabut, V Muthulakshmi, A Özbekler, H Adıgüzel - Mathematics, 2019 - mdpi.com
In studying the Riccati transformation technique, some mathematical inequalities and
comparison results, we establish new oscillation criteria for a non-linear fractional difference …

Periodic and subharmonic solutions for second-order nonlinear difference equations

H Shi - Journal of Applied Mathematics and Computing, 2015 - Springer
This paper proves the existence and multiplicity of periodic and subharmonic solutions for
second-order nonlinear difference equations by using the critical point method. The main …

Oscillation criteria for second-order neutral delay difference equations

HJ Li, CC Yeh - Computers & Mathematics with Applications, 1998 - Elsevier
Oscillation Criteria for Second-Order Neutral Delay Difference Equations Page 1 Pergamon
Computers Math. Alrplic. Vol. 36, No. 10-12, pp. 123-132, 1998 © 1998 Elsevier Science Ltd. All …

Oscillation criteria for nonlinear partial difference equations with delays

PJY Wong, RP Agarwal - Computers & Mathematics with Applications, 1996 - elibrary.ru
We offer sufficient conditions for the oscillation of all solutions of the partial difference
equationsy (m+ 1, n)+ β (m, n) y (m, n+ 1)-σ (m, n) y (m, n)+ P (m, n, y (mk, nl))= Q (m, n, y …

The oscillation and asymptotically monotone solutions of second-order quasilinear differential equations

PJY Wong, RP Agarwal - Applied mathematics and computation, 1996 - Elsevier
We offer sufficient conditions for the oscillation of all solutions of the perturbed quasilinear
differential equation [Formula: see text] as well as for the existence of a positive monotone …

Oscillations and nonoscillations of half-linear difference equations generated by deviating arguments

PJY Wong, RP Agarwal - Computers & Mathematics with Applications, 1998 - Elsevier
For the half-linear difference equation [Formula: see text] where α> 0, we shall offer sufficient
conditions for the oscillation of all solutions, as well as necessary and sufficient conditions …

[PDF][PDF] Oscillation criteria for a nonlinear difference equation

WT Li, SS Cheng - Computers & Mathematics with Applications, 1998 - core.ac.uk
Oscillation Criteria for a Nonlinear Difference Equation Page 1 Pergamon Computers Math.
Applic. Vol. 36, No. 8, pp. 87-94, 1998 © 1998 Elsevier Science Ltd. All rights reserved Printed …