Oscillation conditions for nonlinear hyperbolic time-delay distributed parameter systems affected by damping
This paper investigates the vibration of solutions for a class of nonlinear hyperbolic delay distributed parameter systems with damping terms.By employing the generalized Riccati transformation and differential ine-quality techniques,several new sufficient conditions for the vibration of all solutions of the system under the third type of boundary conditions are established.The results obtained extend the relevant findings in recent literature,and an example is provided to illustrate the application of the results.
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