Compact T-branes
Fernando Marchesano, Raffaele Savelli, Sebastian Schwieger

TL;DR
This paper investigates the global properties and stability of T-branes, a class of 7-brane backgrounds with non-commuting scalars, revealing constraints on their existence and behavior across moduli space.
Contribution
It provides a global analysis of T-branes on compact Kähler surfaces, showing their non-existence on certain geometries and exploring their stability and splitting phenomena.
Findings
T-branes cannot be constructed on surfaces with positive or zero Ricci curvature.
Stable T-branes can split into non-supersymmetric constituents across stability walls.
Examples of T-brane splitting behavior are provided.
Abstract
We analyse global aspects of 7-brane backgrounds with a non-commuting profile for their worldvolume scalars, also known as T-branes. In particular, we consider configurations with no poles and globally well-defined over a compact K\"ahler surface. We find that such T-branes cannot be constructed on surfaces of positive or vanishing Ricci curvature. For the existing T-branes, we discuss their stability as we move in K\"ahler moduli space at large volume and provide examples of T-branes splitting into non-mutually-supersymmetric constituents as they cross a stability wall.
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