Gauge theory and boundary integrability. Part II. Elliptic and trigonometric cases
Published version
Peer-reviewed
Repository URI
Repository DOI
Change log
Authors
Bittleston, Roland
Skinner, David
Abstract
Abstract: We consider the mixed topological-holomorphic Chern-Simons theory introduced by Costello, Yamazaki & Witten on a ℤ2 orbifold. We use this to construct semi- classical solutions of the boundary Yang-Baxter equation in the elliptic and trigonometric cases. A novel feature of the trigonometric case is that the ℤ2 action lifts to the gauge bundle in a z-dependent way. We construct several examples of K -matrices, and check that they agree with cases appearing in the literature.
Description
Keywords
Regular Article - Theoretical Physics, Chern-Simons Theories, Lattice Integrable Models, Wilson, ’t Hooft and Polyakov loops
Journal Title
Journal of High Energy Physics
Conference Name
Journal ISSN
1029-8479
Volume Title
2020
Publisher
Springer Berlin Heidelberg