Clairaut Riemannian maps

In this paper, first we define Clairaut Riemannian map between manifolds by using a geodesic curve on the base space and find necessary sufficient conditions for to be with nontrivial example. We also obtain condition harmonic. Thereafter, study from manifold Ricci soliton scalar curvatures of $rangeF_\ast$ $(rangeF_\ast)^\bot$ soliton. Further, leaves almost Einstein. vector field $\dot{\beta}$ conformal Killing $(rangeF_\ast)^\bot$, where $\beta$ is map. Also, mean curvature constant. Finally, introduce antiinvariant Kahler manifold, an minimal totally geodesic. maps