Registro:

Referencias:

• Kinoshita, T., Mass singularities of Feynman amplitudes (1962) J. Math. Phys., 3, p. 650. , [INSPIRE]
• Lee, T.D., Nauenberg, M., Degenerate Systems and Mass Singularities (1964) Phys. Rev., 133, p. B1549. , [INSPIRE]
• Kunszt, Z., Soper, D.E., Calculation of jet cross-sections in hadron collisions at order α S3 (1992) Phys. Rev., 500, p. 192. , [INSPIRE]
• Frixione, S., Kunszt, Z., Signer, A., Three jet cross-sections to next-to-leading order (1996) Nucl. Phys. B, 467, p. 399
• Catani, S., Seymour, M.H., The Dipole formalism for the calculation of QCD jet cross-sections at next-to-leading order (1996) Phys. Lett. B, 378, p. 287
• Catani, S., Seymour, M.H., A General algorithm for calculating jet cross-sections in NLO QCD (1997) Nucl. Phys. B, 485, p. 291
• Gehrmann-De Ridder, A., Gehrmann, T., Glover, E.W.N., Antenna subtraction at NNLO (2005) JHEP, , 09 () 056
• Catani, S., Grazzini, M., An NNLO subtraction formalism in hadron collisions and its application to Higgs boson production at the LHC (2007) Phys. Rev. Lett., 98, p. 222002
• Czakon, M., A novel subtraction scheme for double-real radiation at NNLO (2010) Phys. Lett., B 693, p. 259. , [arXiv:1005.0274] [INSPIRE]
• Bolzoni, P., Somogyi, G., Trócsányi, Z., A subtraction scheme for computing QCD jet cross sections at NNLO: integrating the iterated singly-unresolved subtraction terms (2011) JHEP, 1, p. 059. , [arXiv:1011.1909] [INSPIRE]
• Del Duca, V., Duhr, C., Somogyi, G., Tramontano, F., Trócsányi, Z., Higgs boson decay into b-quarks at NNLO accuracy (2015) JHEP, 4, p. 036. , [arXiv:1501.07226] [INSPIRE]
• Boughezal, R., Focke, C., Liu, X., Petriello, F., W -boson production in association with a jet at next-to-next-to-leading order in perturbative QCD (2015) Phys. Rev. Lett., 115, p. 062002. , [arXiv:1504.02131] [INSPIRE]
• Gaunt, J., Stahlhofen, M., Tackmann, F.J., Walsh, J.R., N-jettiness Subtractions for NNLO QCD Calculations (2015) JHEP, 9, p. 058. , [arXiv:1505.04794] [INSPIRE]
• Catani, S., Gleisberg, T., Krauss, F., Rodrigo, G., Winter, J.-C., From loops to trees by-passing Feynman’s theorem (2008) JHEP, 9, p. 065. , [arXiv:0804.3170] [INSPIRE]
• Rodrigo, G., Catani, S., Gleisberg, T., Krauss, F., Winter, J.-C., From multileg loops to trees (by-passing Feynman’s Tree Theorem) (2008) Nucl. Phys. Proc. Suppl., 183, p. 262. , [arXiv:0807.0531] [INSPIRE]
• Bierenbaum, I., Catani, S., Draggiotis, P., Rodrigo, G., A Tree-Loop Duality Relation at Two Loops and Beyond (2010) JHEP, 10, p. 073. , [arXiv:1007.0194] [INSPIRE]
• Bierenbaum, I., Buchta, S., Draggiotis, P., Malamos, I., Rodrigo, G., Tree-Loop Duality Relation beyond simple poles (2013) JHEP, 3, p. 025. , [arXiv:1211.5048] [INSPIRE]
• Bierenbaum, I., Draggiotis, P., Buchta, S., Chachamis, G., Malamos, I., Rodrigo, G., News on the Loop-tree Duality (2013) Acta Phys. Polon., B 44, p. 2207. , [INSPIRE]
• Buchta, S., Chachamis, G., Draggiotis, P., Malamos, I., Rodrigo, G., On the singular behaviour of scattering amplitudes in quantum field theory (2014) JHEP, 11, p. 014. , [arXiv:1405.7850] [INSPIRE]
• Buchta, S., Chachamis, G., Malamos, I., Bierenbaum, I., Draggiotis, P., Rodrigo, G., The loop-tree duality at work
• Buchta, S., (2015) Theoretical foundations and applications of the Loop-Tree Duality in Quantum Field Theories, , Ph.D. Thesis, Universitat de València, València Spain ()
• Buchta, S., Chachamis, G., Draggiotis, P., Malamos, I., Rodrigo, G., Towards a Numerical Implementation of the Loop-Tree Duality Method (2015) Nucl. Part. Phys. Proc., 258-259, p. 33. , [arXiv:1509.07386] [INSPIRE]
• Buchta, S., First Numerical Implementation of the Loop-Tree Duality Method
• Buchta, S., Chachamis, G., Draggiotis, P., Rodrigo, G., Numerical implementation of the Loop-Tree Duality method
• Hernandez-Pinto, R.J., Sborlini, G.F.R., Rodrigo, G., Towards gauge theories in four dimensions (2016) JHEP, 2, p. 044. , [arXiv:1506.04617] [INSPIRE]
• Sborlini, G.F.R., Hernández-Pinto, R., Rodrigo, G., From dimensional regularization to NLO computations in four dimensions
• Sborlini, G.F.R., Loop-tree duality and quantum field theory in four dimensions
• Bollini, C.G., Giambiagi, J.J., Dimensional Renormalization: The Number of Dimensions as a Regularizing Parameter (1972) Nuovo Cim., B 12, p. 20. , [INSPIRE]
• ’t Hooft, G., Veltman, M.J.G., Regularization and Renormalization of Gauge Fields (1972) Nucl. Phys. B, 44, p. 189
• Cicuta, G.M., Montaldi, E., Analytic renormalization via continuous space dimension (1972) Lett. Nuovo Cim., 4, p. 329. , [INSPIRE]
• Ashmore, J.F., A Method of Gauge Invariant Regularization (1972) Lett. Nuovo Cim., 4, p. 289. , [INSPIRE]
• Soper, D.E., QCD calculations by numerical integration (1998) Phys. Rev. Lett., 81, p. 2638
• Soper, D.E., Techniques for QCD calculations by numerical integration (2000) Phys. Rev. D, , 62 () 014009
• Soper, D.E., Choosing integration points for QCD calculations by numerical integration (2001) Phys. Rev. D, 64, p. 034018
• Krämer, M., Soper, D.E., Next-to-leading order numerical calculations in Coulomb gauge (2002) Phys. Rev. D, 66, p. 054017
• Becker, S., Reuschle, C., Weinzierl, S., Numerical NLO QCD calculations (2010) JHEP, 12, p. 013. , [arXiv:1010.4187] [INSPIRE]
• Becker, S., Reuschle, C., Weinzierl, S., Efficiency Improvements for the Numerical Computation of NLO Corrections (2012) JHEP, 7, p. 090. , [arXiv:1205.2096] [INSPIRE]
• Pittau, R., A four-dimensional approach to quantum field theories (2012) JHEP, 11, p. 151. , [arXiv:1208.5457] [INSPIRE]
• Donati, A.M., Pittau, R., Gauge invariance at work in FDR: H → γγ (2013) JHEP, 4, p. 167. , [arXiv:1302.5668] [INSPIRE]
• Fazio, R.A., Mastrolia, P., Mirabella, E., Torres Bobadilla, W.J., On the Four-Dimensional Formulation of Dimensionally Regulated Amplitudes (2014) Eur. Phys. J., 100, p. 3197. , [arXiv:1404.4783] [INSPIRE]
• Passarino, G., An Approach toward the numerical evaluation of multiloop Feynman diagrams (2001) Nucl. Phys. B, 619, p. 257
• Ferroglia, A., Passera, M., Passarino, G., Uccirati, S., All purpose numerical evaluation of one loop multileg Feynman diagrams (2003) Nucl. Phys. B, 650, p. 162
• Nagy, Z., Soper, D.E., General subtraction method for numerical calculation of one loop QCD matrix elements (2003) JHEP, , 09 () 055
• Nagy, Z., Soper, D.E., Numerical integration of one-loop Feynman diagrams for N-photon amplitudes (2006) Phys. Rev. D, 74, p. 093006
• Anastasiou, C., Beerli, S., Daleo, A., Evaluating multi-loop Feynman diagrams with infrared and threshold singularities numerically (2007) JHEP, , 05 () 071
• Moretti, M., Piccinini, F., Polosa, A.D., A Fully Numerical Approach to One-Loop Amplitudes
• Gong, W., Nagy, Z., Soper, D.E., Direct numerical integration of one-loop Feynman diagrams for N-photon amplitudes (2009) Phys. Rev., 500, p. 033005. , [arXiv:0812.3686] [INSPIRE]
• Kilian, W., Kleinschmidt, T., Numerical Evaluation of Feynman Loop Integrals by Reduction to Tree Graphs
• Becker, S., Weinzierl, S., Direct contour deformation with arbitrary masses in the loop (2012) Phys. Rev., 500, p. 074009. , [arXiv:1208.4088] [INSPIRE]
• Becker, S., Weinzierl, S., Direct numerical integration for multi-loop integrals (2013) Eur. Phys. J., 100, p. 2321. , [arXiv:1211.0509] [INSPIRE]
• Freitas, A., Numerical multi-loop integrals and applications (2016) Prog. Part. Nucl. Phys., 90, p. 201. , [arXiv:1604.00406] [INSPIRE]
• Feynman, R.P., Quantum theory of gravitation (1963) Acta Phys. Polon., 24, p. 697. , [INSPIRE]
• Feynman, R.P., (2000) Closed Loop And Tree Diagrams, in Selected papers of Richard Feynman, , L.M. Brown eds., World Scientific, New York U.S.A. (), pg. 867
• Ellis, R.K., Zanderighi, G., Scalar one-loop integrals for QCD (2008) JHEP, 2, p. 002. , [arXiv:0712.1851] [INSPIRE]
• Sborlini, G.F.R., de Florian, D., Rodrigo, G., Double collinear splitting amplitudes at next-to-leading order (2014) JHEP, 1, p. 018. , [arXiv:1310.6841] [INSPIRE]
• Catani, S., de Florian, D., Rodrigo, G., Space-like (versus time-like) collinear limits in QCD: Is factorization violated? (2012) JHEP, 7, p. 026. , [arXiv:1112.4405] [INSPIRE]
• Collins, J.C., Soper, D.E., Sterman, G.F., Factorization of Hard Processes in QCD (1989) Adv. Ser. Direct. High Energy Phys., , 5 ()
• Altarelli, G., Parisi, G., Asymptotic Freedom in Parton Language (1977) Nucl. Phys., B 126, p. 298. , [INSPIRE]
• de Florian, D., Sborlini, G.F.R., Rodrigo, G., QED corrections to the Altarelli-Parisi splitting functions (2016) Eur. Phys. J., 100, p. 282. , [arXiv:1512.00612] [INSPIRE]
• Sborlini, G.F.R., de Florian, D., Rodrigo, G., Polarized triple-collinear splitting functions at NLO for processes with photons (2015) JHEP, 3, p. 021. , [arXiv:1409.6137] [INSPIRE]
• Sborlini, G.F.R., de Florian, D., Rodrigo, G., Triple collinear splitting functions at NLO for scattering processes with photons (2014) JHEP, 10, p. 161. , [arXiv:1408.4821] [INSPIRE]
• Catani, S., de Florian, D., Rodrigo, G., The Triple collinear limit of one loop QCD amplitudes (2004) Phys. Lett. B, 586, p. 323

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