A quantitative bounded distance theorem and a Margulis' lemma for \(\mathbb{Z}^n\)-actions, with applications to homology
DOI10.4171/GGD/381zbMath1365.53044arXiv1412.6516OpenAlexW2963885366WikidataQ124822047 ScholiaQ124822047MaRDI QIDQ515280
Filippo Cerocchi, Andrea Sambusetti
Publication date: 13 March 2017
Published in: Groups, Geometry, and Dynamics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1412.6516
Lattice polytopes in convex geometry (including relations with commutative algebra and algebraic geometry) (52B20) Topological methods in group theory (57M07) Global geometric and topological methods (à la Gromov); differential geometric analysis on metric spaces (53C23) Direct methods ((G)-spaces of Busemann, etc.) (53C70)
Related Items (5)
This page was built for publication: A quantitative bounded distance theorem and a Margulis' lemma for \(\mathbb{Z}^n\)-actions, with applications to homology