FeynArts

FeynArts is a Mathematica package for the generation and visualization of Feynman diagrams and amplitudes. It started out in 1990 as a Macsyma code written by Hagen Eck and Sepp Küblbeck which could produce tree-level and one-loop diagrams in the Standard Model [Kü90], but soon got ported to the Mathematica platform. In 1995, Hagen Eck designed the second version to be a fully general diagram generator. To achieve this, he implemented some decisive new ideas [Eck95], the most important one being the generation of diagrams in three levels. The program was taken up again in 1998 by Thomas Hahn who developed version 2.2. The well-designed conceptual framework was kept, but the actual code was reprogrammed almost entirely to make it more efficient and a user-friendly topology editor was added. The current version 3 features a completely new rendering engine for PostScript and LATEX, together with full support of the Mathematica Frontend’s graphical capabilities. It is also no longer dependent on the X platform for topology editing. Computer algebra system (CAS).


References in zbMATH (referenced in 97 articles , 1 standard article )

Showing results 1 to 20 of 97.
Sorted by year (citations)

1 2 3 4 5 next

  1. Bitoun, Thomas; Bogner, Christian; Klausen, René Pascal; Panzer, Erik: Feynman integral relations from parametric annihilators (2019)
  2. Sonmez, Nasuf: Pair production of the lightest chargino at (\gamma\gamma)-collider (2019)
  3. Bai, Dong; Xing, Yu-Hang: Higher derivative theories for interacting massless gravitons in Minkowski spacetime (2018)
  4. Brádler, Kamil: A novel approach to perturbative calculations for a large class of interacting boson theories (2018)
  5. Freitas, Ayres; Wiegand, Daniel: Renormalization and ultraviolet sensitivity of gauge vertices in universal extra dimensions (2018)
  6. Ilja Dorsner, Admir Greljo: Leptoquark toolbox for precision collider studies (2018) arXiv
  7. Summ, Benjamin; Voigt, Alexander: Extending the universal one-loop effective action by regularization scheme translating operators (2018)
  8. 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)
  9. Cherchiglia, Adriano; Kneschke, Patrick; Stöckinger, Dominik; Stöckinger-Kim, Hyejung: The muon magnetic moment in the 2HDM: complete two-loop result (2017)
  10. Cyrol, Anton K.; Mitter, Mario; Strodthoff, Nils: FormTracer. A Mathematica tracing package using FORM (2017)
  11. DiFranzo, Anthony; Mohlabeng, Gopolang: Multi-component dark matter through a radiative Higgs portal (2017)
  12. Hahn, Thomas; Paßehr, Sebastian: Implementation of the (\mathcalO(\alpha_t^2)) MSSM Higgs-mass corrections in FeynHiggs (2017)
  13. Conkey, Peter; Dubovsky, Sergei: Four loop scattering in the Nambu-Goto theory (2016)
  14. Hahn, Thomas: Computer algebra in high-energy physics (invited talk) (2016)
  15. Kulyabov, D. S.: Using two types of computer algebra systems to solve Maxwell optics problems (2016)
  16. Mastrolia, Pierpaolo; Primo, Amedeo; Schubert, Ulrich; Torres Bobadilla, William J.: Off-shell currents and color-kinematics duality (2016)
  17. Shtabovenko, Vladyslav; Mertig, Rolf; Orellana, Frederik: New developments in FeynCalc 9.0 (2016)
  18. Zeune, Lisa: Constraining supersymmetric models. Using Higgs physics, precision observables and direct searches (2016)
  19. Degrande, Celine: Automatic evaluation of UV and (R_2) terms for beyond the standard model Lagrangians: a proof-of-principle (2015)
  20. Hirschi, Valentin; Mattelaer, Olivier: Automated event generation for loop-induced processes (2015)

1 2 3 4 5 next