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2014

ABJ(M) Chiral Primary Three-Point Function at Two-loops

Young, Donovan

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We compute the leading correction to the structure constant for the three-point function of length-two chiral primary operators in planar ABJ(M) theory at weak 't Hooft coupling.

ABJ(M) Chiral Primary Three-Point Function at Two-loops · Around

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Then

J. Escobedo, N. Gromov, A. Sever, and P. Vieira, “Tailoring Three-Point Functions and Integrability II. Weak/strong coupling match,” JHEP
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2011
Later among the works it cites.
M. Baggio, J. de Boer, and K. Papadodimas, “A non-renormalization theorem for chiral primary 3-point functions,” JHEP
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G. Georgiou, V. Gili, A. Grossardt, and J. Plefka, “Three-point functions in planar N=4 super Yang-Mills Theory for scalar operators up to length five at the one-loop order,” JHEP
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Later among the works it cites.
N. Gromov, A. Sever, and P. Vieira, “Tailoring Three-Point Functions and Integrability III. Classical Tunneling,” JHEP
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2012
Later among the works it cites.
D. Young, “Form Factors of Chiral Primary Operators at Two Loops in ABJ(M),” JHEP

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Cited alongside, same era.

J. Escobedo, N. Gromov, A. Sever, and P. Vieira, “Tailoring Three-Point Functions and Integrability,” JHEP

2011

Cited alongside, same era.

N. Gromov and P. Vieira, “Tailoring Three-Point Functions and Integrability IV. Theta-morphism,” arXiv:1205.5288 [hep-th]

Cited in the paper.

2013

Later among the works it cites.