Oscillation Results for Second-order Linear Equations on a Time Scale

By L. Erbe. 2002

112 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Oscillation criteria for a class of second-order Emden–Fowler delay dynamic equations on time scales☆ (2007, unknown): “[5–7], Bohner and Saker [10], Erbe [14], Erbe et al.”
Oscillation of second-order delay dynamic equations on time scales (2009, background): “In recent years, there has been much research activity concerning the oscillation and nonoscillation of solutions of various equations on time scales, and we refer the reader to Bohner [5], Erbe [ 6 ], Saker [7].”
Oscillation Criteria for Second‐Order Nonlinear Dynamic Equations On Time Scales (2003, background): “It is clear that the results given in Erbe and Peterson [9], can not be applied when p is unbounded, µ(t) = 0 and q(t) = t when > 1. We refer also to the papers by Erbe and Peterson [9] and Erbe [ 7 ] for additional linear oscillation criteria, which also treat more general situations.”
Oscillation for Nonlinear Second Order Dynamic Equations on a Time Scale (2005, background): “where λ> 0, for which many oscillation criteria are known (see, e.g., [3,4, 7 ,9,12]).”