Quivers with Involutions and Shifted Twisted Yangians via Coulomb Branches II
Zichang Wang
TL;DR
This paper establishes a connection between shifted twisted Yangians and Coulomb branch algebras for quivers with involution, advancing the understanding of algebraic structures in 3d gauge theories with symmetries.
Contribution
It constructs an algebra homomorphism from shifted twisted Yangians to Coulomb branch algebras for involution-fixed quivers in the second symmetric power case.
Findings
Established algebra homomorphism for involution-fixed quivers
Linked shifted twisted Yangians with Coulomb branch algebras
Enhanced understanding of algebraic structures in 3d gauge theories
Abstract
To a quiver with involution, we show that there is an algebra homomorphism from the corresponding shifted twisted Yangian to the quantized Coulomb branch algebra of the 3d involution-fixed part of the quiver gauge theory in the second symmetric power case.
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Taxonomy
TopicsAlgebraic structures and combinatorial models · Black Holes and Theoretical Physics · Homotopy and Cohomology in Algebraic Topology