Ricci flow of Kaehlerian slant submanifolds in complex space forms and its applications
Ricci flow of Kaehlerian slant submanifolds in complex space forms and its applications
Abstract The normalized Ricci flow converges to a constant curvature metric for a connected Kaehlerian slant submanifold in a complex space form if the squared norm of the second fundamental form satisfies certain upper bounds. These bounds include the constant sectional curvature, the slant angle, and the squared norm of …