The diffeomorphism group of the solid closed torus and Hochschild homology

Research output: Contribution to journal › Journal article › Research › peer-review

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The diffeomorphism group of the solid closed torus and Hochschild homology. / Muller, Lukas; Woike, Lukas.

In: Proceedings of the American Mathematical Society, Vol. 151, No. 6, 2023, p. 2311-2324.

Research output: Contribution to journal › Journal article › Research › peer-review

Harvard

Muller, L & Woike, L 2023, 'The diffeomorphism group of the solid closed torus and Hochschild homology', Proceedings of the American Mathematical Society, vol. 151, no. 6, pp. 2311-2324. https://doi.org/10.1090/proc/16134

APA

Muller, L., & Woike, L. (2023). The diffeomorphism group of the solid closed torus and Hochschild homology. Proceedings of the American Mathematical Society, 151(6), 2311-2324. https://doi.org/10.1090/proc/16134

Vancouver

Muller L, Woike L. The diffeomorphism group of the solid closed torus and Hochschild homology. Proceedings of the American Mathematical Society. 2023;151(6):2311-2324. https://doi.org/10.1090/proc/16134

Author

Muller, Lukas ; Woike, Lukas. / The diffeomorphism group of the solid closed torus and Hochschild homology. In: Proceedings of the American Mathematical Society. 2023 ; Vol. 151, No. 6. pp. 2311-2324.

Bibtex

@article{13320c23b23c41b49570a4d1329f51c2,
title = "The diffeomorphism group of the solid closed torus and Hochschild homology",
abstract = "We prove that for a self-injective ribbon Grothendieck-Verdier category C in the sense of Boyarchenko-Drinfeld the cyclic action on the Hochschild complex of C extends to an action of the diffeomorphism group of the solid closed torus S1 × D2",
author = "Lukas Muller and Lukas Woike",
note = "Publisher Copyright: c 2023 American Mathematical Society.",
year = "2023",
doi = "10.1090/proc/16134",
language = "English",
volume = "151",
pages = "2311--2324",
journal = "Proceedings of the American Mathematical Society",
issn = "0002-9939",
publisher = "American Mathematical Society",
number = "6",

}

RIS

TY - JOUR

T1 - The diffeomorphism group of the solid closed torus and Hochschild homology

AU - Muller, Lukas

AU - Woike, Lukas

N1 - Publisher Copyright: c 2023 American Mathematical Society.

PY - 2023

Y1 - 2023

N2 - We prove that for a self-injective ribbon Grothendieck-Verdier category C in the sense of Boyarchenko-Drinfeld the cyclic action on the Hochschild complex of C extends to an action of the diffeomorphism group of the solid closed torus S1 × D2

AB - We prove that for a self-injective ribbon Grothendieck-Verdier category C in the sense of Boyarchenko-Drinfeld the cyclic action on the Hochschild complex of C extends to an action of the diffeomorphism group of the solid closed torus S1 × D2

U2 - 10.1090/proc/16134

DO - 10.1090/proc/16134

M3 - Journal article

AN - SCOPUS:85156165797

VL - 151

SP - 2311

EP - 2324

JO - Proceedings of the American Mathematical Society

JF - Proceedings of the American Mathematical Society

SN - 0002-9939

IS - 6

ER -

ID: 372959623