CutTools

CutTools: a program implementing the OPP reduction method to compute one-loop amplitudes. We present a program that implements the OPP reduction method to extract the coefficients of the one-loop scalar integrals from a user defined (sub)-amplitude or Feynman Diagram, as well as the rational terms coming from the 4-dimensional part of the numerator. The rational pieces coming from the epsilon-dimensional part of the numerator are treated as an external input, and can be computed with the help of dedicated tree-level like Feynman rules. Possible numerical instabilities are dealt with the help of arbitrary precision routines, that activate only when needed.


References in zbMATH (referenced in 79 articles , 1 standard article )

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  1. Bern, Zvi; Enciso, Michael; Parra-Martinez, Julio; Zeng, Mao: Manifesting enhanced cancellations in supergravity: integrands versus integrals (2017)
  2. Bosma, Jorrit; Sogaard, Mads; Zhang, Yang: Maximal cuts in arbitrary dimension (2017)
  3. Bourjaily, Jacob L.; Herrmann, Enrico; Trnka, Jaroslav: Prescriptive unitarity (2017)
  4. Frellesvig, Hjalte; Papadopoulos, Costas G.: Cuts of Feynman integrals in Baikov representation (2017)
  5. Ochirov, Alexander; Page, Ben: Full colour for loop amplitudes in Yang-Mills theory (2017)
  6. Ochirov, Alexander; Tourkine, Piotr; Vanhove, Pierre: One-loop monodromy relations on single cuts (2017)
  7. Zeng, Mao: Differential equations on unitarity cut surfaces (2017)
  8. Alessandro Georgoudis, Kasper J. Larsen, Yang Zhang: Azurite: An algebraic geometry based package for finding bases of loop integrals (2016) arXiv
  9. Hahn, Thomas: Computer algebra in high-energy physics (invited talk) (2016)
  10. Hirschi, Valentin; Peraro, Tiziano: Tensor integrand reduction via Laurent expansion (2016)
  11. Badger, Simon; Mogull, Gustav; Ochirov, Alexander; O’Connell, Donal: A complete two-loop, five-gluon helicity amplitude in Yang-Mills theory (2015)
  12. Bailey, David H.; Borwein, Jonathan M.: High-precision arithmetic in mathematical physics (2015)
  13. Bloch, Spencer; Vanhove, Pierre: The elliptic dilogarithm for the sunset graph (2015)
  14. Degrande, Celine: Automatic evaluation of UV and $R_2$ terms for beyond the standard model Lagrangians: a proof-of-principle (2015)
  15. Georgoudis, Alessandro; Zhang, Yang: Two-loop integral reduction from elliptic and hyperelliptic curves (2015)
  16. Gerwick, Erik; Schumann, Steffen; Höche, Stefan; Marzani, Simone: Soft evolution of multi-jet final states (2015)
  17. Hauenstein, Jonathan D.; Huang, Rijun; Mehta, Dhagash; Zhang, Yang: Global structure of curves from generalized unitarity cut of three-loop diagrams (2015)
  18. Hirschi, Valentin; Mattelaer, Olivier: Automated event generation for loop-induced processes (2015)
  19. Wilhelm, Matthias: Amplitudes, form factors and the dilatation operator in $ \mathcalN=4 $ SYM theory (2015)
  20. Guillet, J. Ph.; Heinrich, G.; von Soden-Fraunhofen, J. F.: Tools for NLO automation: Extension of the golem95C integral library (2014)

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