Shellability Is Hard Even for Balls

Author:

Paták Pavel1,Tancer Martin2

Affiliation:

1. Charles University, Prague, Czechia / Czech Technical University, Prague, Czechia

2. Charles University, Prague, Czechia

Funder

Grantová Agentura České Republiky

Publisher

ACM

Reference31 articles.

1. A Cheeger-type exponential bound for the number of triangulated manifolds

2. Karim Adiprasito and Gaku Liu. 2020. Normal crossing immersions cobordisms and flips. arXiv preprint arXiv:2001.01108. Karim Adiprasito and Gaku Liu. 2020. Normal crossing immersions cobordisms and flips. arXiv preprint arXiv:2001.01108.

3. Subdivisions, shellability, and collapsibility of products

4. On locally constructible spheres and balls

5. R. H. Bing . 1964. Some aspects of the topology of 3-manifolds related to the Poincaré conjecture . In Lectures on Modern Mathematics , Vol. II . Wiley , New York , 93–128. R. H. Bing. 1964. Some aspects of the topology of 3-manifolds related to the Poincaré conjecture. In Lectures on Modern Mathematics, Vol. II. Wiley, New York, 93–128.

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1. Shellability Is Hard Even for Balls;Proceedings of the 55th Annual ACM Symposium on Theory of Computing;2023-06-02

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