xAct is a suite of free packages for tensor computer algebra in Mathematica. xAct implements state-of-the-art algorithms for fast manipulations of indices and has been modelled on the current geometric approach to General Relativity. It is highly programmable and configurable. Since its first public release in March 2004, xAct has been intensively tested and has solved a number of hard problems in GR.

References in zbMATH (referenced in 61 articles )

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  1. D’Ambrosio, Fabio; Heisenberg, Lavinia: Classification of primary constraints of quadratic non-metricity theories of gravity (2021)
  2. de Giorgi, A.; Vogl, S.: Unitarity in KK-graviton production, a case study in warped extra-dimensions (2021)
  3. Grosvenor, Kevin T.; Melby-Thompson, Charles; Yan, Ziqi: New heat kernel method in Lifshitz theories (2021)
  4. Cheung, Clifford; Solon, Mikhail P.: Classical gravitational scattering at (\mathcalO(G^3)) from Feynman diagrams (2020)
  5. Dereziński, Jan; Latosiński, Adam; Siemssen, Daniel: Pseudodifferential Weyl calculus on (Pseudo-)Riemannian manifolds (2020)
  6. Draper, Tom; Knorr, Benjamin; Ripken, Chris; Saueressig, Frank: Graviton-mediated scattering amplitudes from the quantum effective action (2020)
  7. García-Parrado, Alfonso: Type D conformal initial data (2020)
  8. Markus B. Fröb: FieldsX - An extension package for the xAct tensor computer algebra suite to include fermions, gauge fields and BRST cohomology (2020) arXiv
  9. Weissenbacher, Matthias: On (\alpha’)-effects from (D)-branes in (4d) ( \mathcalN= 1) (2020)
  10. Francesco Torsello: bimEX: A Mathematica package for exact computations in 3+1 bimetric relativity (2019) arXiv
  11. Fröb, Markus B.; Zahn, Jochen: Trace anomaly for chiral fermions via Hadamard subtraction (2019)
  12. García-Parrado, Alfonso; Mena, Filipe C.: Gravitational radiation and the evolution of gravitational collapse in cylindrical symmetry (2019)
  13. Goon, Garrett; Hinterbichler, Kurt; Joyce, Austin; Trodden, Mark: Shapes of gravity: tensor non-Gaussianity and massive spin-2 fields (2019)
  14. Janssen, Bert; Jiménez-Cano, Alejandro; Orejuela, José Alberto: A non-trivial connection for the metric-affine Gauss-Bonnet theory in (D = 4) (2019)
  15. Knorr, Benjamin: Lorentz symmetry is relevant (2019)
  16. Baumann, Daniel; Goon, Garrett; Lee, Hayden; Pimentel, Guilherme L.: Partially massless fields during inflation (2018)
  17. Bonetti, Federico; Klemm, Dietmar; Sabra, Wafic A.; Sloane, Peter: Spinorial geometry, off-shell Killing spinor identities and higher derivative 5D supergravities (2018)
  18. Gómez-Lobo, A. García-Parrado; Minguzzi, Ettore: Pseudo-Finsler spaces modeled on a pseudo-Minkowski space (2018)
  19. Knorr, Benjamin: Infinite order quantum-gravitational correlations (2018)
  20. Vañó-Viñuales, Alex; Husa, Sascha: Spherical symmetry as a test case for unconstrained hyperboloidal evolution. II: Gauge conditions (2018)

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Further publications can be found at: http://www.xact.es/articles.html