MONATSHEFTE FUR MATHEMATIK, vol.151, no.3, pp.247-256, 2007 (Journal Indexed in SCI)
Let (M) over tilde (2n+1) (c) be (2n + 1)-dimensional Sasakian space form of constant phi-sectional curvature (c) and M-n be an n-dimensional C-totally real, minimal submanifold of (M) over tilde (2n+1) (c). We prove that if W is pseudo-parallel and Ln - 1/4 (n(c + 3) + c - 1) >= 0, then M-n is totally geodesic.