  The aim of this article is to describe the idea of Clairaut slant Riemannian
maps from Riemannian manifolds to K\"ahler manifolds. First, for the slant
Riemannian map, we obtain the necessary and sufficient conditions for a curve
to be a geodesic on the base manifold. Further, we find the necessary and
sufficient conditions for the slant Riemannian map to be a Clairaut slant
Riemannian map; for Clairaut slant Riemannian map to be totally geodesic; for
the base manifold to be a locally product manifold. Further, we obtain the
necessary and sufficient condition for the integrability of range of derivative
map. Also, we investigate the harmonicity of Clairaut slant Riemannian map.
Finally, we get two inequalities in terms of second fundamental form of a
Clairaut slant Riemannian map and check the equality case.
