The logarithmic graviton module in critical chiral TMG is reconstructed as an indecomposable representation from monodromy-compatible Virasoro flow, with Jordan structure identified as unipotent radial monodromy and shown equivalent to prior linearized results.
Holographic applications of logarithmic conformal field theories
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At the chiral point of critical AdS3 TMG, L0 = h1 + N (N nilpotent) unifies real and imaginary flows with monodromy through identical linear and logarithmic mixing, characterizing logarithmic modes as generalized eigenstates.
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From monodromy to $SL(2,\mathbb{R})$: reconstructing the logarithmic sector of chiral TMG from virasoro flow
The logarithmic graviton module in critical chiral TMG is reconstructed as an indecomposable representation from monodromy-compatible Virasoro flow, with Jordan structure identified as unipotent radial monodromy and shown equivalent to prior linearized results.
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Virasoro flow, monodromy, and indecomposable structures in critical AdS$_3$ topologically massive gravity
At the chiral point of critical AdS3 TMG, L0 = h1 + N (N nilpotent) unifies real and imaginary flows with monodromy through identical linear and logarithmic mixing, characterizing logarithmic modes as generalized eigenstates.