CASA

CASA is a special-purpose system for computational algebra and constructive algebraic geometry. The system has been developed since 1990. CASA is the ongoing product of the Computer Algebra Group at the Research Institute for Symbolic Computation (RISC-Linz), the University of Linz, Austria, under the direction of Prof. Winkler. The system is built on the kernel of the widely used computer algebra system Maple. Computer algebra system (CAS).

This software is also referenced in ORMS.


References in zbMATH (referenced in 79 articles , 1 standard article )

Showing results 1 to 20 of 79.
Sorted by year (citations)

1 2 3 4 next

  1. Saleeby, Elias G.: On meromorphic solutions of first-order briot-bouquet type PDEs (2020)
  2. Bartoli, Adrien: A differential-algebraic projective framework for the deformable single-view geometry of the 1D perspective camera (2019)
  3. Blasco, Angel; Pérez-Díaz, Sonia: An in depth analysis, via resultants, of the singularities of a parametric curve (2019)
  4. Blasco, Angel; Pérez-Díaz, Sonia: The limit point and the T-function (2019)
  5. Gasull, Armengol; Lázaro, J. Tomás; Torregrosa, Joan: Rational parameterizations approach for solving equations in some dynamical systems problems (2019)
  6. Hauer, Michael; Jüttler, Bert; Schicho, Josef: Projective and affine symmetries and equivalences of rational and polynomial surfaces (2019)
  7. Pérez-Díaz, Sonia; Blasco, Angel: On the computation of singularities of parametrized ruled surfaces (2019)
  8. Shen, Li-Yong; Pérez-Díaz, Sonia: Numerical polynomial reparametrization of rational curves (2019)
  9. Winkler, Franz: The algebro-geometric method for solving algebraic differential equations -- a survey (2019)
  10. Bernardi, Alessandra; Gimigliano, Alessandro; Idà, Monica: Singularities of plane rational curves via projections (2018)
  11. Hauer, Michael; Jüttler, Bert: Projective and affine symmetries and equivalences of rational curves in arbitrary dimension (2018)
  12. Koshkin, Sergiy: Algebraic geometry on imaginary triangles (2018)
  13. Pérez-Díaz, Sonia: Analysis and construction of rational curve parametrizations with non-ordinary singularities (2018)
  14. Tengely, Sz.; Ulas, M.: On a problem of Pethő (2018)
  15. Vo, N. Thieu; Grasegger, Georg; Winkler, Franz: Deciding the existence of rational general solutions for first-order algebraic ODEs (2018)
  16. Vo, Thieu N.; Grasegger, Georg; Winkler, Franz: Computation of all rational solutions of first-order algebraic ODEs (2018)
  17. Panraksa, Chatchawan; Washington, Lawrence C.: Real algebraic curves of constant width (2017)
  18. Sendra, J. Rafael; Sevilla, David; Villarino, Carlos: Algebraic and algorithmic aspects of radical parametrizations (2017)
  19. Torrente, M.; Beltrametti, M. C.; Sendra, J. R.: Perturbation of polynomials and applications to the Hough transform (2017)
  20. Fioravanti, Mario; Sendra, J. Rafael: Algebro-geometric analysis of bisectors of two algebraic plane curves (2016)

1 2 3 4 next