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We present a new algorithm to construct a purely four dimensional representation of higher-order perturbative corrections to physical cross-sections at next-to-leading order (NLO).
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2003
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Z. Nagy and D. E. Soper, “General subtraction method for numerical calculation of one loop QCD matrix elements,” JHEP 0309
2003
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2004
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A. Gehrmann-De Ridder, T. Gehrmann and E. W. N. Glover, “Antenna subtraction at NNLO,” JHEP 0509
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2013
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2014
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S. Catani and M. Grazzini, “An NNLO subtraction formalism in hadron collisions and its application to Higgs boson production at the LHC,” Phys. Rev. Lett. 98
2007
Cited alongside, same era.
C. Anastasiou, S. Beerli and A. Daleo, “Evaluating multi-loop Feynman diagrams with infrared and threshold singularities numerically,” JHEP 0705
2007
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2008
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2008
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R. K. Ellis and G. Zanderighi, “Scalar one-loop integrals for QCD,” JHEP 0802
2008
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2009
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M. Czakon, “A novel subtraction scheme for double-real radiation at NNLO,” Phys. Lett. B 693
2010
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2014
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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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2015
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2015
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S. Buchta, “First Numerical Implementation of the Loop-Tree Duality Method,” PoS EPS-HEP 2015
2015
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2015
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G. F. R. Sborlini, “Loop-tree duality and quantum field theory in four dimensions,” PoS RADCOR 2015
2015
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