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Supersymmetry and $T \overline{T}$ Deformations
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abstract
We propose a manifestly supersymmetric generalization of the solvable $T \overline{T}$ deformation of two-dimensional field theories. For theories with $(1,1)$ and $(0,1)$ supersymmetry, the deformation is defined by adding a term to the superspace Lagrangian built from a superfield containing the supercurrent. We prove that the energy levels of the resulting deformed theory are determined exactly in terms of those of the undeformed theory. This supersymmetric deformation extends to higher dimensions, where we conjecture that it might provide a higher-dimensional analogue of $T \overline{T}$, producing supersymmetric Dirac or Dirac-Born-Infeld actions in special cases.
Forward citations
Cited by 2 Pith papers
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Supercurrents and (Partial) Supersymmetry in Adjoint QCD$_2$ and Its Generalizations
A conserved Lorentz covariant supercurrent is constructed in adjoint QCD2 and its generalizations, fixing the supersymmetric mass and yielding new fully supersymmetric gapless models.
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$\boldsymbol{T\overline{T}}$ correlators from tensionless strings
Constructs deformed vertex operators in a topological string description of T T-bar deformed tensionless AdS3/CFT2 and computes their exact tree-level two-point functions.
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