Forced Oscillation of a Class of Nonlinear Hyperbolic Equations with Continuous Distribution Delay
Tan Qiong-hua
Abstract
Tan Qiong-hua
Abstract
The forced oscillation of solutions for a class of nonlinear partial functional differential equations with continuous distribution delay is studied. The sufficient conditions are obtained for oscillation of solutions of such equation under Robin boundary condition by using averaging technique and Robin eigenfunction.
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The forced oscillation of solutions for a class of nonlinear partial functional differential equations with continuous distribution delay is studied. The sufficient conditions are obtained for oscillation of solutions of such equation under Robin boundary condition by using averaging technique and Robin eigenfunction.
Key concepts: Oscillation (cell signaling), Mathematics, Nonlinear system, Mathematical analysis, Class (philosophy), Hyperbolic partial differential equation, Eigenfunction, Distribution (mathematics)