Higgs bundles and (A,B,A)-branes
David Baraglia, Laura P. Schaposnik

TL;DR
This paper constructs and analyzes (A,B,A)-branes in moduli spaces of G_c-Higgs bundles on Riemann surfaces, revealing their structure as real integrable systems through spectral data.
Contribution
It introduces a new method to construct (A,B,A)-branes via anti-holomorphic involutions and studies their geometric properties and integrable system structure.
Findings
(A,B,A)-branes form real integrable systems
Spectral data characterizes the geometry of these branes
Construction method applies to various G_c-Higgs bundle moduli spaces
Abstract
Through the action of anti-holomorphic involutions on a compact Riemann surface, we construct families of (A,B,A)-branes in the moduli spaces of G_c-Higgs bundles on the Riemann surface. We study the geometry of these (A,B,A)-branes in terms of spectral data and show they have the structure of real integrable systems.
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