2021
DOI: 10.21468/scipostphys.10.2.029
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Feynman diagrams and $Ω$-deformed M-theory

Abstract: We derive the simplest commutation relations of operator algebras associated to M2 branes and an M5 brane in the \OmegaΩ-deformed M-theory, which is a natural set-up for Twisted holography. Feynman diagram 1-loop computations in the twisted-holographic dual side reproduce the same algebraic relations.

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Cited by 17 publications
(29 citation statements)
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“…The Coulomb branch algebra of the 3d N = 4 theory is known to be 1-shifted affine g l(1) Yangian [24] and it inherits the triality property of affine g l(1) Yangian [23]. On the other hand, one can directly compute the commutator of the Higgs branch algebra and show the above is correct [9]. With the seed relations shown in (11), one can recursively find all other commutation relations for a general pair of elements in A [10].…”
Section: M2 Brane Algebra Amentioning
confidence: 99%
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“…The Coulomb branch algebra of the 3d N = 4 theory is known to be 1-shifted affine g l(1) Yangian [24] and it inherits the triality property of affine g l(1) Yangian [23]. On the other hand, one can directly compute the commutator of the Higgs branch algebra and show the above is correct [9]. With the seed relations shown in (11), one can recursively find all other commutation relations for a general pair of elements in A [10].…”
Section: M2 Brane Algebra Amentioning
confidence: 99%
“…Most of the material in this section is already known and discussed in detail in many other references. We will try to collect all necessary backgrounds here for completeness; however, for more details we direct the reader to [3,4,7,9,11]. By the Ω-deformed M-theory, we refer to 11-dimensional supergravity, which is topological in 7 directions and holomorphic in 4 directions.…”
Section: M2 M5 Brane Algebra and Coproducts In The Twisted M-theorymentioning
confidence: 99%
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