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Main Authors: Chen, Eric Y., Hsiao, Enya, Yang, Mengxue
Format: Preprint
Published: 2025
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Online Access:https://arxiv.org/abs/2508.09562
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author Chen, Eric Y.
Hsiao, Enya
Yang, Mengxue
author_facet Chen, Eric Y.
Hsiao, Enya
Yang, Mengxue
contents Interpreting certain holomorphic Lagrangians that arise from the relative Langlands program, we construct moduli stacks underlying the generalized Slodowy categories of Collier--Sanders and $G^\mathbf{R}$-Higgs bundles over a Riemann surface. Furthermore, we extend the Cayley correspondence of Bradlow--Collier--García-Prada--Gothen--Oliveira to a morphism of Lagrangians over the Hitchin moduli stack, and initiate the study of its hyperholomorphic mirror partner under $S$-duality.
format Preprint
id arxiv_https___arxiv_org_abs_2508_09562
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle (BAA)-branes from higher Teichmüller theory
Chen, Eric Y.
Hsiao, Enya
Yang, Mengxue
Algebraic Geometry
Mathematical Physics
Interpreting certain holomorphic Lagrangians that arise from the relative Langlands program, we construct moduli stacks underlying the generalized Slodowy categories of Collier--Sanders and $G^\mathbf{R}$-Higgs bundles over a Riemann surface. Furthermore, we extend the Cayley correspondence of Bradlow--Collier--García-Prada--Gothen--Oliveira to a morphism of Lagrangians over the Hitchin moduli stack, and initiate the study of its hyperholomorphic mirror partner under $S$-duality.
title (BAA)-branes from higher Teichmüller theory
topic Algebraic Geometry
Mathematical Physics
url https://arxiv.org/abs/2508.09562