The GAP 4 package RiG provides a library of functions for computations related to racks. This package can also be used to make basic calculations of cohomology of finite racks.

References in zbMATH (referenced in 16 articles )

Showing results 1 to 16 of 16.
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  1. Ashford, Matthew; Riordan, Oliver: Counting racks of order $n$ (2017)
  2. Clark, W.Edwin; Dunning, Larry A.; Saito, Masahico: Computations of quandle 2-cocycle knot invariants without explicit 2-cocycles (2017)
  3. Clark, W.Edwin; Saito, Masahico: Algebraic properties of quandle extensions and values of cocycle knot invariants (2016)
  4. Clark, W.Edwin; Saito, Masahico; Vendramin, Leandro: Quandle coloring and cocycle invariants of composite knots and abelian extensions (2016)
  5. Hulpke, Alexander; Stanovský, David; Vojtěchovský, Petr: Connected quandles and transitive groups (2016)
  6. Ishihara, Yoshitaka; Tamaru, Hiroshi: Flat connected finite quandles (2016)
  7. Przytycki, Józef H.; Yang, Seung Yeop: Annihilation of torsion in homology of finite $m$-AQ quandles (2016)
  8. Cheng, Zhiyun; Gao, Hongzhu: Positive quandle homology and its applications in knot theory (2015)
  9. Lochmann, Andreas: Nichols algebras with many cubic relations over small and dihedral quandles. (2015)
  10. Blackburn, Simon R.: Enumerating finite racks, quandles and kei (2013)
  11. Clark, W.Edwin; Elhamdadi, Mohamed; Hou, Xiang-Dong; Saito, Masahico; Yeatman, Timothy: Connected quandles associated with pointed abelian groups (2013)
  12. Vendramin, L.: On the classification of quandles of low order (2012)
  13. Andruskiewitsch, N.; Fantino, F.; García, G.A.; Vendramin, L.: On Nichols algebras associated to simple racks. (2011)
  14. Andruskiewitsch, N.; Fantino, F.; Graña, M.; Vendramin, L.: Finite-dimensional pointed Hopf algebras with alternating groups are trivial. (2011)
  15. Graña, M.; Heckenberger, I.; Vendramin, L.: Nichols algebras of group type with many quadratic relations. (2011)
  16. L. Vendramin: On the classification of quandles of low order (2011) arXiv