On a closed, connected Riemannian manifold with a K��hler 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��hler foliations and prove that if the foliation is minimal, then for any transversal conformal Killing $r$-form $��$ $(2\leq r \leq q-2)$, $J��$ is parallel. Here $J$ is defined in Section 4.

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