OSCILLATIONS OF HIGHER-ORDER IMPULSIVE PARTIAL DIFFERENTIAL EQUATIONS WITH DISTRIBUTED DELAY

Abstract

We consider a class of boundary value problems associated with even order nonlinear impulsive neutral partial functional differential equations with continuous distributed deviating arguments and damping term. Necessary and sufficient conditions are obtained for the oscillation of all solutions using impulsive differential inequalities and integral averaging scheme with the Robin boundary condition. Examples illustrating the results are also given