  Akyol M.A. [Conformal anti-invariant submersions from cosymplectic manifolds,
Hacettepe Journal of Mathematics and Statistic, 46(2), (2017), 177-192.]
defined and studied conformal anti-invariant submersions from cosymplectic
manifolds. The aim of the present paper is to define and study the notion of
conformal slant submersions (it means the Reeb vector field $\xi$ is a vertical
vector field) from almost contact metric manifolds onto Riemannian manifolds as
a generalization of Riemannian submersions, horizontally conformal submersions,
slant submersions and conformal anti-invariant submersions. More precisely, we
mention lots of examples and obtain the geometries of the leaves of
$\ker\pi_{*}$ and $(\ker\pi_{*})^\perp,$ including the integrability of the
distributions, the geometry of foliations, some conditions related to totally
geodesicness and harmonicty of the submersions. Finally, we consider a
decomposition theorem on total space of the new submersion.
