  On a closed, connected Riemannian manifold with a K\"ahler foliation of
codimension $q=2m$, any transverse Killing $r\ (\geq 2)$-form is parallel (S.
D. Jung and M. J. Jung [\ref{JJ2}], Bull. Korean Math. Soc. 49 (2012)). In this
paper, we study transverse conformal Killing forms on K\"ahler foliations and
prove that if the foliation is minimal, then for any transversal conformal
Killing $r$-form $\phi$ $(2\leq r \leq q-2)$, $J\phi$ is parallel. Here $J$ is
defined in Section 4.
