  In this paper, we investigate the buckling problem of the drifting Laplacian
of arbitrary order on a bounded connected domain in complete smooth metric
measure spaces (SMMSs) supporting a special function, and successfully get a
general inequality for its eigenvalues. By applying this general inequality, if
the complete SMMSs considered satisfy some curvature constraints, we can obtain
a universal inequalities for eigenvalues of this buckling problem.
