This paper concerns the oscillation of solutions to the second order non-linear dynamic equation (r(t)xD (t))D + p(t) f (xs (t))g(xD (t)) = 0 on a time scale T which is unbounded above. By using a generalized Riccati transformation and integral averaging technique, we establish some new sufficient conditions which ensure that every solution of this equation oscillates.
"Oscillation Theorems for Second-Order Nonlinear Dynamic Equation on Time Scales,"
Applied Mathematics & Information Sciences: Vol. 07:
6, Article 8.
Available at: https://digitalcommons.aaru.edu.jo/amis/vol07/iss6/8