GEORGIAN MATHEMATICAL JOURNAL, cilt.27, sa.3, ss.341-350, 2020 (SCI-Expanded)
Consider the first-order linear differential equation with several non-monotone retarded arguments x'(t) + Sigma(m)(i=1)p(i)(t)x(tau(i)(t)) = 0, t >= t(0), where the functions p(i), tau(i) epsilon C([t(0), infinity), R+), for every i = 1, 2,..., m, tau(i)(t) <= t for t >= t(0) and lim(t ->infinity )tau(i)(t) = infinity. New oscillation criteria which essentially improve the known results in the literature are established. An example illustrating the results is given.