We show that non-elliptic prime 3-manifolds satisfy integral approximation for the simplicial volume, that is, that their simplicial volume equals the stable integral simplicial volume. The proof makes use of integral foliated simplicial volume and tools from ergodic theory.

Fauser D., Loh C., Moraschini M., Quintanilha J.P. (2021). Stable integral simplicial volume of 3-manifolds. JOURNAL OF TOPOLOGY, 14(2), 608-640 [10.1112/topo.12193].

Stable integral simplicial volume of 3-manifolds

Moraschini M.;
2021

Abstract

We show that non-elliptic prime 3-manifolds satisfy integral approximation for the simplicial volume, that is, that their simplicial volume equals the stable integral simplicial volume. The proof makes use of integral foliated simplicial volume and tools from ergodic theory.
2021
Fauser D., Loh C., Moraschini M., Quintanilha J.P. (2021). Stable integral simplicial volume of 3-manifolds. JOURNAL OF TOPOLOGY, 14(2), 608-640 [10.1112/topo.12193].
Fauser D.; Loh C.; Moraschini M.; Quintanilha J.P.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11585/845796
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