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- W23616674 abstract "We show that a compact n-polyhedron PL embeds in a product of n trees if and only if it collapses onto an (n-1)-polyhedron. If the n-polyhedron is contractible and nne 3 (or n=3 and the Andrews-Curtis Conjecture holds), the product of trees may be assumed to collapse onto the image of the embedding. In contrast, there exists a 2-dimensional compact absolute retract X such that Xtimes I^k does not embed in any product of 2+k dendrites for each k." @default.
- W23616674 created "2016-06-24" @default.
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- W23616674 date "2011-02-03" @default.
- W23616674 modified "2023-09-26" @default.
- W23616674 title "Embedding AR's into products of dendrites" @default.
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