The oscillation of hyperbolic functional differential equations

DOI10.1016/S0096-3003(02)00295-3zbMath1028.35151MaRDI QIDQ1399731

Mengxing He, An-Ping Liu

Publication date: 30 July 2003

Published in: Applied Mathematics and Computation (Search for Journal in Brave)

zbMATH Keywords

oscillationboundary conditions of Dirichlet of mixed typeshyperbolic differential functional equations

Mathematics Subject Classification ID

Initial-boundary value problems for second-order hyperbolic equations (35L20) Oscillation, zeros of solutions, mean value theorems, etc. in context of PDEs (35B05) Partial functional-differential equations (35R10)

Related Items (12)

Qualitative properties of a \(p\)-Laplacian population model with delay ⋮ Oscillation of partial population model with diffusion and delay ⋮ Multi-valued random dynamics of stochastic wave equations with infinite delays ⋮ Random attractors for stochastic delay wave equations on \(\mathbb{R}^n\) with linear memory and nonlinear damping ⋮ Oscillation results for higher even order nonlinear partial functional differential equations of neutral type ⋮ Oscillation of nonlinear impulsive parabolic differential equations of neutral type ⋮ Pullback attractors for a strongly damped delay wave equation in ℝn ⋮ Oscillation theorems for impulsive parabolic differential system of neutral type ⋮ Oscillation of nonlinear impulsive parabolic equations of neutral type ⋮ Oscillation of nonlinear impulsive hyperbolic equation with several delays ⋮ Oscillation of a class of partial functional population model ⋮ Exact solutions and numerical approximations of mixed problems for the wave equation with delay

Cites Work

• Functional characteristic initial value problems
• Allowable delays for positive diffusion processes
• Oscillatory properties of the solutions of hyperbolic differential equations with maximum
• Oscillation of the solutions of parabolic differential equations of neutral type
• Oscillation of hyperbolic functional differential equations with deviating arguments
• Oscillation of nonlinear parabolic equations with functional arguments
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