Please login to be able to save your searches and receive alerts for new content matching your search criteria.
We establish some Boju–Funar type compactness criteria for complete Riemannian manifolds via m-Bakry–Émery and m-modified Ricci curvatures assuming that m-Bakry–Émery and m-modified Ricci curvatures tend slowly to zero as the distance from a fixed point goes to infinity. Our results are generalizations of Cheeger–Gromov–Taylor type compactness criteria for complete Riemannian manifolds via m-Bakry–Émery and m-modified Ricci curvatures established by Y. Soylu and the author.