Oscillation criteria for second-order nonlinear neutral dynamic equations with distributed deviating arguments on time scales

In this article, we establish some new oscillation criteria and give sufficient conditions to ensure that all solutions of nonlinear neutral dynamic equation of the form (r(t)((y(t) + p(t)y(tau(t)))(Delta))(gamma))(Delta) + integral(b)(a)f(t,y(delta(t,xi)))Delta xi = 0 are oscillatory on a time scale , where is a quotient of odd positive integers.