nauty

graph-theoretic program NAUTY: nauty is a program for computing automorphism groups of graphs and digraphs. It can also produce a canonical labelling. nauty is written in a portable subset of C, and runs on a considerable number of different systems. There is a small suite of programs called gtools included in the package. For example, geng can generate non-isomorphic graphs very quickly. There are also generators for bipartite graphs, digraphs, and multigraphs.

This software is also referenced in ORMS.


References in zbMATH (referenced in 428 articles , 1 standard article )

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  1. Bach, Eric; Sandlund, Bryce: Baby-step giant-step algorithms for the symmetric group (2018)
  2. Aguilar, Cesar O.; Gharesifard, Bahman: Almost equitable partitions and new necessary conditions for network controllability (2017)
  3. Berkholz, Christoph; Bonsma, Paul; Grohe, Martin: Tight lower and upper bounds for the complexity of canonical colour refinement (2017)
  4. Brandt, Felix; Harrenstein, Paul; Seedig, Hans Georg: Minimal extending sets in tournaments (2017)
  5. Brijder, Robert; Traldi, Lorenzo: Isotropic matroids. III: Connectivity (2017)
  6. Bundala, Daniel; Codish, Michael; Cruz-Filipe, Luís; Schneider-Kamp, Peter; Závodný, Jakub: Optimal-depth sorting networks (2017)
  7. Carballosa, Walter; Fabila-Monroy, Ruy; Leaños, Jesús; Rivera, Luis Manuel: Regularity and planarity of token graphs (2017)
  8. Foucart, Simon; Skrzypek, Lesław: On maximal relative projection constants (2017)
  9. Francetić, Nevena; Herke, Sarada; McKay, Brendan D.; Wanless, Ian M.: On Ryser’s conjecture for linear intersecting multipartite hypergraphs (2017)
  10. Klin, Mikhail; Ziv-Av, Matan: A non-Schurian coherent configuration on 14 points exists (2017)
  11. Krotov, Denis S.: The extended 1-perfect trades in small hypercubes (2017)
  12. Lienkaemper, Caitlin; Shiu, Anne; Woodstock, Zev: Obstructions to convexity in neural codes (2017)
  13. Liu, Shunyi: On the bivariate permanent polynomials of graphs (2017)
  14. Machacek, John: Plurigraph coloring and scheduling problems (2017)
  15. Soicher, Leonard H.: The uniqueness of a distance-regular graph with intersection array $\32,27,8,1;1,4,27,32$ and related results$ (2017)
  16. Toth, Csaba D. (ed.); Goodman, Jacob E. (ed.); O’Rourke, Joseph (ed.): Handbook of discrete and computational geometry (2017)
  17. van Wersch, Rim; Kelk, Steven: ToTo: an open database for computation, storage and retrieval of tree decompositions (2017)
  18. Witzel, Stefan: On panel-regular $\tildeA_2$ lattices (2017)
  19. Abdesselam, Abdelmalek; Ikenmeyer, Christian; Royle, Gordon: 16,051 formulas for Ottaviani’s invariant of cubic threefolds (2016)
  20. Adamaszek, Anna; Adamaszek, Michal; Mnich, Matthias; Schmidt, Jens M.: Lower bounds for locally highly connected graphs (2016)

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