Singularities, expanders and topology of maps. Part 2: From combinatorics to topology via algebraic isoperimetry

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Abstract

We find lower bounds on the topology of the fibers of continuous maps F: X → Y in terms of combinatorial invariants of certain polyhedra and/or of the cohomology algebras H*(X). Our exposition is conceptually related to but essentially independent of Part 1 of the paper. © 2010 Springer Basel AG.

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Gromov, M. (2010). Singularities, expanders and topology of maps. Part 2: From combinatorics to topology via algebraic isoperimetry. Geometric and Functional Analysis, 20(2), 416–526. https://doi.org/10.1007/s00039-010-0073-8

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