Slant Submanifolds of Golden Riemannian Manifolds

In this paper, we study slant submanifolds of riemannian manifolds with golden structure. a riemannian manifold $(tilde{m},tilde{g},{varphi})$ is called a golden riemannian manifold if the $(1,1)$ tensor field ${varphi}$ on $tilde{m}$ is a golden structure, that is ${varphi}^{2}={varphi}+i$ and the metric $tilde{g}$ is ${varphi}-$ compatible. first, we get some new results for submanifolds of a riemannian manifold with golden structure. later we characterize slant submanifolds of a riemannian manifold with golden structure and provide some non-trivial examples of slant submanifolds of golden riemannian manifolds.