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2014

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

Young, Donovan

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

The computation is reduced to four-loop propagator type Feynman integrals via a manifestly finite integration over the position of the length-four operator.

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

Built on

S. Hirano, C. Kristjansen, and D. Young, “Giant Gravitons on A d S 4 × C P 3 AdS_{4}\times CP^{3} and their Holographic Three-point Functions,” JHEP
Original
1959
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W. Chen, G. W. Semenoff, and Y.-S. Wu, “Two loop analysis of nonAbelian Chern-Simons theory,” Phys.Rev
1992
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F. Bastianelli and R. Zucchini, “Three point functions of chiral primary operators in d = 3, N=8 and d = 6, N=(2,0) SCFT at large N,” Phys.Lett
1999
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D. H. B. Helaman R. P. Ferguson and S. Arno, “Analysis of PSLQ, an integer relation finding algorithm,” Math. Comp
1999
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A. Kotikov, “Some methods to evaluate complicated Feynman integrals,” Nucl.Instrum.Meth
2003
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Then

J. Minahan, O. Ohlsson Sax, and C. Sieg, “Anomalous dimensions at four loops in N=6 superconformal Chern-Simons theories,” Nucl.Phys
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Later among the works it cites.
R. Lee, A. Smirnov, and V. Smirnov, “Master Integrals for Four-Loop Massless Propagators up to Transcendentality Weight Twelve,” Nucl.Phys
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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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2013
Later among the works it cites.
D. Young, “ABJ(M) Chiral Primary Three-Point Function at Two-loops,” JHEP
Original
2014
Closest in time.
R. N. Lee, “LiteRed 1.4: a powerful tool for reduction of multiloop integrals,” J.Phys.Conf.Ser

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2010

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R. N. Lee, “Private communication,”

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2014

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