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Noncompact surfaces, triangulations and rigidity

Research output: Contribution to Journal/Magazine › Journal article › peer-review

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Noncompact surfaces, triangulations and rigidity. / Power, Stephen.
In: Bulletin of the London Mathematical Society, 03.03.2025.

Research output: Contribution to Journal/Magazine › Journal article › peer-review

Harvard

Power, S 2025, 'Noncompact surfaces, triangulations and rigidity', Bulletin of the London Mathematical Society.

APA

Power, S. (in press). Noncompact surfaces, triangulations and rigidity. Bulletin of the London Mathematical Society.

Vancouver

Power S. Noncompact surfaces, triangulations and rigidity. Bulletin of the London Mathematical Society. 2025 Mar 3.

Author

Power, Stephen. / Noncompact surfaces, triangulations and rigidity. In: Bulletin of the London Mathematical Society. 2025.

Bibtex

@article{8b43d890aecf4ac4a1c1a38fb3eca887,
title = "Noncompact surfaces, triangulations and rigidity",
abstract = "Every noncompact surface is shown to have a (3,6)-tight triangulation, and applications are given to the generic rigidity of countable bar-joint frameworks in R3. In particular, every noncompact surface has a (3,6)-tight triangulation that is minimally 3-rigid. A simplification of Richards' proof of Kerekjarto's classification of noncompact surfaces is also given.",
author = "Stephen Power",
year = "2025",
month = mar,
day = "3",
language = "English",
journal = "Bulletin of the London Mathematical Society",
issn = "0024-6093",
publisher = "Oxford University Press",

}

RIS

TY - JOUR

T1 - Noncompact surfaces, triangulations and rigidity

AU - Power, Stephen

PY - 2025/3/3

Y1 - 2025/3/3

N2 - Every noncompact surface is shown to have a (3,6)-tight triangulation, and applications are given to the generic rigidity of countable bar-joint frameworks in R3. In particular, every noncompact surface has a (3,6)-tight triangulation that is minimally 3-rigid. A simplification of Richards' proof of Kerekjarto's classification of noncompact surfaces is also given.

AB - Every noncompact surface is shown to have a (3,6)-tight triangulation, and applications are given to the generic rigidity of countable bar-joint frameworks in R3. In particular, every noncompact surface has a (3,6)-tight triangulation that is minimally 3-rigid. A simplification of Richards' proof of Kerekjarto's classification of noncompact surfaces is also given.

M3 - Journal article

JO - Bulletin of the London Mathematical Society

JF - Bulletin of the London Mathematical Society

SN - 0024-6093

ER -