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The Fos-related antigen 1–JUNB/activator protein 1 transcription complex, a downstream target of signal transducer and activator of transcription 3, induces T helper 17 differentiation and promotes experimental autoimmune arthritis
Holographic Entanglement Entropy of Anisotropic Minimal Surfaces in LLM Geometries
We calculate the holographic entanglement entropy (HEE) of the
orbifold of Lin-Lunin-Maldacena (LLM) geometries which are dual to the vacua of
the mass-deformed ABJM theory with Chern-Simons level . By solving the
partial differential equations analytically, we obtain the HEEs for all LLM
solutions with arbitrary M2 charge and up to -order where
is the mass parameter. The renormalized entanglement entropies are all
monotonically decreasing near the UV fixed point in accordance with the
-theorem. Except the multiplication factor and to all orders in ,
they are independent of the overall scaling of Young diagrams which
characterize LLM geometries. Therefore we can classify the HEEs of LLM
geometries with orbifold in terms of the shape of Young diagrams
modulo overall size. HEE of each family is a pure number independent of the 't
Hooft coupling constant except the overall multiplication factor. We extend our
analysis to obtain HEE analytically to -order for the symmetric
droplet case.Comment: 15 pages, 1 figur
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