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We study 1-loop MHV amplitudes in N=4 super Yang-Mills theory and in N=8 supergravity.
1935
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W. L. van Neerven and J. A. M. Vermaseren, Large Loop Integrals
1984
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S. J. Parke and T. R. Taylor, Amplitude for n n -Gluon Scattering
1986
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F. Cachazo, Sharpening The Leading Singularity
1988
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L. Dixon, Calculating Scattering Amplitudes Efficiently
1996
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V. Del Duca, L. Dixon, and F. Maltoni, New Color Decompositions for Gauge Amplitudes at Tree and Loop Level
2000
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V. Del Duca, Factorization of Tree QCD Amplitudes in the High-Energy Limit and in the Collinear Limit
2000
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T. Binoth, J. P. Guillet, and G. Heinrich, Reduction Formalism for Dimensionally Regulated One-Loop N-Point Integrals
2000
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R. Britto, F. Cachazo, and B. Feng, New Recursion Relations for Tree Amplitudes of Gluons
2005
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R. Britto, F. Cachazo, B. Feng, and E. Witten, Direct Proof of the Tree-Level Scattering Amplitude Recursion Relation in Yang-Mills Theory
2005
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T. Binoth, J.-P. Guillet, G. Heinrich, E. Pilon, and C. Schubert, An Algebraic/Numerical Formalism for One-Loop Multi-Leg Amplitudes
2005
Cited alongside, same era.
Z. Bern, J. J. M. Carrasco, and H. Johansson, New Relations for Gauge-Theory Amplitudes
2008
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2010
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Z. Bern, T. Dennen, Y.-T. Huang, and M. Kiermaier, Gravity as the Square of Gauge Theory
2010
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2011
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N. E. J. Bjerrum-Bohr, P. H. Damgaard, R. Monteiro, and D. O’Connell, Algebras for Amplitudes
2012
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2012
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2012
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2011
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C. R. Mafra, O. Schlotterer, and S. Stieberger, Explicit BCJ Numerators from Pure Spinors
2011
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2011
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2011
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R. Monteiro and D. O’Connell, The Kinematic Algebra from the Self-Dual Sector
2011
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2012
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2012
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2012
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2012
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