Journal article

Topological quantum field theory and polynomial identities for graphs on the torus

Abstract:: We establish a relation between the trace evaluation in SO(3) topological quantum field theory and evaluations of a topological Tutte polynomial. As an application, a generalization of the Tutte golden identity is proved for graphs on the torus.

Publication status:: Published

Peer review status:: Peer reviewed

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APA Style

Fendley, P. R., & Krushkal, V. (2022). Topological quantum field theory and polynomial identities for graphs on the torus. Annales De l'Institut Henri Poincare (D) Combinatorics, Physics and Their Interactions, 10(2), 277–298.

MLA Style

Fendley, P. R., and V. Krushkal. “Topological Quantum Field Theory and Polynomial Identities for Graphs on the Torus.” Annales De l'Institut Henri Poincare (D) Combinatorics, Physics and Their Interactions, vol. 10, no. 2, European Mathematical Society Publishing House, 2022, pp. 277–98.

Chicago Style

Fendley, PR, and V Krushkal. 2022. “Topological Quantum Field Theory and Polynomial Identities for Graphs on the Torus.” Annales De l'Institut Henri Poincare (D) Combinatorics, Physics and Their Interactions 10 (2): 277–98.
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Files:: Fendley_Krushkal_2022_topological_quantum_field.pdf

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Publisher copy:: 10.4171/AIHPD/130

Authors

+ Fendley, PR More by this author

Institution:: University of Oxford
Division:: MPLS
Department:: Physics
Role:: Author

+ Krushkal, V More by this author

Role:: Author

Publisher:: European Mathematical Society Publishing House
Journal:: Annales de l'Institut Henri Poincare (D) Combinatorics, Physics and their Interactions More from this journal
Volume:: 10
Issue:: 2
Pages:: 277–298
Publication date:: 2022-12-30
Acceptance date:: 2021-08-11
DOI:: 10.4171/AIHPD/130
ISSN:: 2308-5827

Language:: English
Keywords:: FFR
Pubs id:: 1194003
Local pid:: pubs:1194003
Deposit date:: 2021-09-09

Terms of use

Copyright holder:: Association Publications de l’Institut Henri Poincaré
Copyright date:: 2022
Rights statement:: © 2022 Association Publications de l’Institut Henri Poincaré Published by EMS Press This work is licensed under a CC BY 4.0 license

Licence:: CC Attribution (CC BY)

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