Ball covering property and number of ends of $${\mathsf {CD}}$$ spaces with non-negative curvature outside a compact set

Che, Mauricio; Núñez-Zimbrón, Jesús

doi:10.1007/s00013-022-01753-x

All Outputs (1)

Ball covering property and number of ends of $${\mathsf {CD}}$$ spaces with non-negative curvature outside a compact set (2022)
Journal Article
Che, M., & Núñez-Zimbrón, J. (2022). Ball covering property and number of ends of $${\mathsf {CD}}$$ spaces with non-negative curvature outside a compact set. Archiv der Mathematik, 119(2), 213-224. https://doi.org/10.1007/s00013-022-01753-x

In this paper, we adapt work of Z.-D. Liu to prove a ball covering property for non-branching CD spaces with non-negative curvature outside a compact set. As a consequence, we obtain uniform bounds on the number of ends of such spaces.