FIRE5

FIRE5: a C++ implementation of Feynman integral REduction. In this paper the C++ version of FIRE is presented – a powerful program performing Feynman integral reduction to master integrals. All previous versions used only Wolfram Mathematica, the current version mostly uses Wolfram Mathematica as a front-end. However, the most complicated part, the reduction itself can now be done by C++, which significantly improves the performance and allows one to reduce Feynman integrals in previously impossible situations.


References in zbMATH (referenced in 32 articles )

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  1. Abreu, Samuel; Page, Ben; Zeng, Mao: Differential equations from unitarity cuts: nonplanar hexa-box integrals (2019)
  2. Badger, Simon; Brønnum-Hansen, Christian; Hartanto, Heribertus Bayu; Peraro, Tiziano: Analytic helicity amplitudes for two-loop five-gluon scattering: the single-minus case (2019)
  3. Bitoun, Thomas; Bogner, Christian; Klausen, René Pascal; Panzer, Erik: Feynman integral relations from parametric annihilators (2019)
  4. Hidding, Martijn; Moriello, Francesco: All orders structure and efficient computation of linearly reducible elliptic Feynman integrals (2019)
  5. Boels, Rutger H.; Huber, Tobias; Yang, Gang: The Sudakov form factor at four loops in maximal super Yang-Mills theory (2018)
  6. Boels, Rutger H.; Luo, Hui: A minimal approach to the scattering of physical massless bosons (2018)
  7. Böhm, Janko; Georgoudis, Alessandro; Larsen, Kasper J.; Schönemann, Hans; Zhang, Yang: Complete integration-by-parts reductions of the non-planar hexagon-box via module intersections (2018)
  8. Brüser, Robin; Caron-Huot, Simon; Henn, Johannes M.: Subleading Regge limit from a soft anomalous dimension (2018)
  9. Caetano, João; Gürdoğan, Ömer; Kazakov, Vladimir: Chiral limit of ( \mathcalN= 4) SYM and ABJM and integrable Feynman graphs (2018)
  10. Georgoudis, Alessandro; Gonçalves, Vasco; Pereira, Raul: Konishi OPE coefficient at the five loop order (2018)
  11. Gituliar, O.; Magerya, V.; Pikelner, A.: Five-particle phase-space integrals in QCD (2018)
  12. Lee, Roman N.; Smirnov, Alexander V.; Smirnov, Vladimir A.: Evaluating `elliptic’ master integrals at special kinematic values: using differential equations and their solutions via expansions near singular points (2018)
  13. Lee, Roman N.; Smirnov, Alexander V.; Smirnov, Vladimir A.: Solving differential equations for Feynman integrals by expansions near singular points (2018)
  14. Berezhnoy, A. V.; Likhoded, A. K.; Onishchenko, A. I.; Poslavsky, S. V.: Next-to-leading order QCD corrections to paired (B_c) production in (e^+e^-) annihilation (2017)
  15. Bern, Zvi; Enciso, Michael; Parra-Martinez, Julio; Zeng, Mao: Manifesting enhanced cancellations in supergravity: integrands versus integrals (2017)
  16. Bianchi, Marco S.; Griguolo, Luca; Mauri, Andrea; Penati, Silvia; Preti, Michelangelo; Seminara, Domenico: Towards the exact Bremsstrahlung function of ABJM theory (2017)
  17. Bianchi, Marco S.; Mauri, Andrea: ABJM (\theta)-bremsstrahlung at four loops and beyond (2017)
  18. Bianchi, Marco S.; Mauri, Andrea: ABJM (\theta)-bremsstrahlung at four loops and beyond: non-planar corrections (2017)
  19. Bosma, Jorrit; Sogaard, Mads; Zhang, Yang: Maximal cuts in arbitrary dimension (2017)
  20. Chetyrkin, K. G.; Zoller, M. F.: Four-loop renormalization of QCD with a reducible fermion representation of the gauge group: anomalous dimensions and renormalization constants (2017)

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