Oscillations of higher-order linear difference equations

DOI10.1016/S0898-1221(01)00157-2zbMath1003.39003MaRDI QIDQ1600377

Yong Zhou

Publication date: 13 June 2002

Published in: Computers \& Mathematics with Applications (Search for Journal in Brave)

zbMATH Keywords

oscillationhigh-order linear difference equation

Mathematics Subject Classification ID

Related Items (10)

Existence for nonoscillatory solutions of higher-order nonlinear neutral difference equations. ⋮ Classification and existence of nonoscillatory solutions of higher order nonlinear neutral difference equations ⋮ Error estimate of eigenvalues of perturbed higher-order discrete vector boundary value problems ⋮ Bounds for fourth-order \([0,1\) difference equations] ⋮ Non-oscillatory solutions of higher order nonlinear neutral delay difference equations ⋮ Asymptotic results for a class of fourth order quasilinear difference equations ⋮ Oscillation for even-order delay difference equations with unstable type ⋮ Existence of non-oscillatory solutions of second-order neutral delay difference equations ⋮ Semicycles of solutions of nonlinear difference equations with several delays ⋮ Existence of nonoscillatory solutions of higher-order neutral difference equations with general coefficients

Cites Work

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• On the existence of positive solutions of higher order difference equations
• Comparison results and linearized oscillations for higher-order difference equations
• Asymptotic behaviour of solutions to higher order difference and partial difference equations with distributed deviating arguments
• Oscillation theorems for neutral difference equations
• Oscillations of higher-order neutral difference equations
• Comparison theorems for the oscillation of higher order difference equations with deviating arguments
• Oscillation theorems for higher order nonlinear delay difference equations
• Oscillation criteria for a neutral difference equation with delay
• Oscillatory property of higher order nonlinear difference equations
• Oscillation and nonoscillation for second-order linear difference equations
• On the oscillation of recurrence equations

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