Sage-Combinat

Sage-Combinat: enhancing Sage as a toolbox for computer exploration in algebraic combinatorics. Sage-Combinat is a software project whose mission is: to improve the open source mathematical system Sage as an extensible toolbox for computer exploration in (algebraic) combinatorics, and foster code sharing between researchers in this area. In practice, Sage-combinat is a collection of branches on top of Sage, developed by a community of researchers. The intent is that most of those branches get eventually integrated into Sage as soon as they are mature enough, with a typical short life-cycle of a few weeks. In other words: just install Sage, and you will benefit from all the Sage-combinat development, except for the latest bleeding edge features.


References in zbMATH (referenced in 58 articles )

Showing results 1 to 20 of 58.
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  1. Benkart, Georgia; Colmenarejo, Laura; Harris, Pamela E.; Orellana, Rosa; Panova, Greta; Schilling, Anne; Yip, Martha: A minimaj-preserving crystal on ordered multiset partitions (2018)
  2. Dieker, A.B.; Saliola, F.V.: Spectral analysis of random-to-random Markov chains (2018)
  3. Morales, Alejandro H.; Pak, Igor; Panova, Greta: Hook formulas for skew shapes. I: $q$-analogues and bijections (2018)
  4. Orr, Daniel; Shimozono, Mark: Specializations of nonsymmetric Macdonald-Koornwinder polynomials (2018)
  5. Ayyer, Arvind; Prasad, Amritanshu; Spallone, Steven: Representations of symmetric groups with non-trivial determinant (2017)
  6. Berg, Chris; Bergeron, Nantel; Saliola, Franco; Serrano, Luis; Zabrocki, Mike: Multiplicative structures of the immaculate basis of non-commutative symmetric functions (2017)
  7. Boussicault, Adrien; Laborde-Zubieta, Patxi: Periodic parallelogram polyominoes (2017)
  8. Campbell, John M.: The expansion of immaculate functions in the ribbon basis (2017)
  9. Morales, Alejandro H.; Pak, Igor; Panova, Greta: Hook formulas for skew shapes. II: Combinatorial proofs and enumerative applications (2017)
  10. Mühle, Henri: Symmetric decompositions and the strong Sperner property for noncrossing partition lattices (2017)
  11. Okado, Masato; Sakamoto, Reiho; Schilling, Anne; Scrimshaw, Travis: Type $D_n^(1)$ rigged configuration bijection (2017)
  12. Schilling, Anne; Thiéry, Nicolas M.; White, Graham; Williams, Nathan: Braid moves in commutation classes of the symmetric group (2017)
  13. Ayyer, Arvind; Prasad, Amritanshu; Spallone, Steven: Odd partitions in Young’s lattice (2016)
  14. Berg, Chris; Williams, Nathan; Zabrocki, Mike: Symmetries on the lattice of $k$-bounded partitions (2016)
  15. Bergeron, Nantel; Sánchez-Ortega, Juana; Zabrocki, Mike: The Pieri rule for dual immaculate quasi-symmetric functions (2016)
  16. Borie, Nicolas: On the combinatorics of quadrant marked mesh patterns in 132-avoiding permutations (2016)
  17. Bultel, Jean-Paul; Giraudo, Samuele: Combinatorial Hopf algebras from PROs (2016)
  18. Chapoton, F.: $q$-analogues of Ehrhart polynomials (2016)
  19. Chapoton, Frédéric; Hivert, Florent; Novelli, Jean-Christophe: A set-operad of formal fractions and dendriform-like sub-operads (2016)
  20. Cherednik, Ivan; Elliot, Ross: Refined composite invariants of torus knots via DAHA (2016)

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