  In the present paper, we introduce bi-slant submersions from almost Hermitian
manifolds onto Riemannian manifolds as a generalization of invariant,
anti-invariant, semi-invariant, slant, semi-slant and hemi-slant Riemannian
submersions. We mainly focus on bi-slant submersions from Kaehler manifolds. We
provide a proper example of bi-slant submersion, investigate the geometry of
foliations determined by vertical and horizontal distributions, and obtain the
geometry of leaves of these distributions. Moreover, we obtain curvature
relations between the base space, the total space and the fibres, and find
geometric implications of these relations.
