Abstract
Nonleading higher-order contributions to the (x, Q2) dependence of scaling violations of nonsinglet as well as singlet structure functions are studied for different renormalization schemes and for various input parton distributions, and are compared with standard leading-order (leading-logarithm) results. Higher-order corrections turn out to be small in the experimentally accessible range of x and Q2; since their theoretical uncertainties are of about the same magnitude as the experimental ones, modifications due to second-order contributions are unlikely to be distinguished from standard leading-logarithm results by present experiments. In addition, we represent the nonleading two-loop nonsinglet as well as singlet splitting functions by simple analytic expressions which will facilitate future detailed (x, Q2) analyses of structure functions.