Symmetrica is a collection of routines, written in the programming language C, through which the user can readily write his/her own programs. Routines which manipulate many types of mathematical objects are available. Their use is facilitated by Symmetrica’s object oriented style. Computer algebra system (CAS).

This software is also referenced in ORMS.

References in zbMATH (referenced in 26 articles , 2 standard articles )

Showing results 1 to 20 of 26.
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  1. Mukhopadhyay, Priyanka; Qiao, Youming: Sparse multivariate polynomial interpolation on the basis of Schubert polynomials (2017)
  2. Armstrong, Drew: Generalized noncrossing partitions and combinatorics of Coxeter groups (2009)
  3. Meyer, Harald: Primitive central idempotents of finite group rings of symmetric groups. (2009)
  4. Meyer, Harald: Primitive central idempotents of finite group rings of symmetric groups. (2008)
  5. Sanctuary, B. C.; Temme, F. P.: Indistinguishability in DR (n)-fold point-sets & their (\mathcalS_n)-invariant dual projective mappings: limitations imposed on Racah-Wigner algebras for Liouville spin dynamics of ([A]_nX) multi-invariant NMR systems (2008)
  6. Descouens, Francois: Making research on symmetric functions with MuPAD-Combinat (2006)
  7. Fiedler, Bernd: Generators of algebraic covariant derivative curvature tensors and Young symmetrizers (2004)
  8. Kerber, Adalbert; Kohnert, Axel: Modular irreducible representations of the symmetric group as linear codes. (2004)
  9. Fiedler, Bernd: Ideal decompositions and computation of tensor normal forms (2001)
  10. Prosper, Vincent: SFA, a package on symmetric functions considered as operators over the ring of polynomials for the computer algebra system MAPLE (2000)
  11. Fripertinger, Harald: Random generation of linear codes. (1999)
  12. Kerber, Adalbert: Applied finite group actions. (1999)
  13. Fripertinger, Harald: Enumeration, construction and random generation of block codes (1998)
  14. Fiedler, B.: A use of ideal decomposition in the computer algebra of tensor expressions (1997)
  15. Fripertinger, Harald: Cycle indices of linear, affine, and projective groups (1997)
  16. Kohnert, Axel; Veigneau, Sébastien: Using Schubert basis to compute with multivariate polynomials (1997)
  17. Lascoux, Alain; Leclerc, Bernard; Thibon, Jean-Yves: Twisted action of the symmetric group on the cohomology of a flag manifold (1996)
  18. Winkel, Rudolf: Recursive and combinatorial properties of Schubert polynomials (1996)
  19. Carré, Christophe; Leclerc, Bernard: Splitting the square of a Schur function into its symmetric and antisymmetric parts (1995)
  20. Fripertinger, Harald: Enumeration of isometry-classes of linear ((n,k))-codes over (GF(q)) in SYMMETRICA (1995)

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