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A `locally-finite' observable is one for which there is no region of divergence anywhere in the space of real loop momenta; it can therefore be computed (in principle) without regularization.
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J. L. Bourjaily, E. Herrmann, C. Langer, and J. Trnka, “Building Bases of Loop Integrands,” JHEP
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Cited alongside, same era.
2008
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2008
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J. M. Drummond and J. M. Henn, “All Tree-Level Amplitudes in 𝒩 = 4 \mathcal{N}\!=\!4 SYM,” JHEP
2009
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L. Mason and D. Skinner, “Dual Superconformal Invariance, Momentum Twistors and Grassmannians,” JHEP
2009
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2009
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2010
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N. Arkani-Hamed, F. Cachazo, C. Cheung, and J. Kaplan, “A Duality For The S S -Matrix,” JHEP
2010
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2013
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2014
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L. J. Dixon and M. von Hippel, “Bootstrapping an NMHV Amplitude Through Three Loops,” JHEP
2014
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2014
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2015
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2015
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2015
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L. J. Dixon, M. von Hippel, and A. J. McLeod, “The Four-Loop Six-Gluon NMHV Ratio Function,” JHEP
2016
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2016
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2017
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J. L. Bourjaily, E. Herrmann, and J. Trnka, “Prescriptive Unitarity,” JHEP
2017
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2017
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2017
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2018
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2018
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J. L. Bourjaily, E. Herrmann, and J. Trnka, “Amplitudes at Infinity,” Phys. Rev
2019
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