We discuss the spectral properties of higher order ordinary differential op
erators. If the coefficients differ from constants by small perturbations,
then the spectral properties are preserved. In this context, "small perturb
ations" are either short range (i.e., integrable) or long range, but slowly
varying. This generalizes classical results on second order operators. Our
approach relies on an analysis of the associated differential equations wi
th the help of uniform asymptotic integration techniques. (C) 2001 Academic
Press.