Consider the first-order linear differential equation with several retarded arguments x′ (t)+?mi =1 pi (t)x (ti (t)) = 0, t ≥ t0, where the functions pi, ti ∈ C [t0,¥) , R+ ) , for every i = 1,2, . . . ,m, ti (t) ≤ t for t ≥ t0 and limt→¥ti (t) = ¥. A survey of the most interesting oscillation conditions are presented. An example illustrating the results is given.
Digital Object Identifier (DOI)
M. Moremedi, G. and P. Stavroulakis, I.
"A Survey on the Oscillation of Differential Equations with Several Non-Monotone Arguments,"
Applied Mathematics & Information Sciences: Vol. 12
, Article 17.
Available at: https://dc.naturalspublishing.com/amis/vol12/iss5/17