SageMath

Sage (SageMath) is free, open-source math software that supports research and teaching in algebra, geometry, number theory, cryptography, numerical computation, and related areas. Both the Sage development model and the technology in Sage itself are distinguished by an extremely strong emphasis on openness, community, cooperation, and collaboration: we are building the car, not reinventing the wheel. The overall goal of Sage is to create a viable, free, open-source alternative to Maple, Mathematica, Magma, and MATLAB. Computer algebra system (CAS).

This software is also referenced in ORMS.


References in zbMATH (referenced in 1257 articles , 7 standard articles )

Showing results 1 to 20 of 1257.
Sorted by year (citations)

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  1. Balakrishnan, Jennifer S.: What is $\ldots$ a Coleman integral? (2019)
  2. Bennett, Michael A.; Gherga, Adela; Rechnitzer, Andrew: Computing elliptic curves over (\mathbbQ) (2019)
  3. Birkandan, Tolga; Güzelgün, Ceren; Şirin, Elif; Uslu, Mustafa Can: Symbolic and numerical analysis in general relativity with open source computer algebra systems (2019)
  4. Booher, Jeremy: Minimally ramified deformations when (\ell\neqp) (2019)
  5. Brieulle, Ludovic; De Feo, Luca; Doliskani, Javad; Flori, Jean-Pierre; Schost, Éric: Computing isomorphisms and embeddings of finite fields (2019)
  6. Castryck, Wouter; Cools, Filip; Demeyer, Jeroen; Lemmens, Alexander: Computing graded Betti tables of toric surfaces (2019)
  7. Ceballos, Cesar; Padrol, Arnau; Sarmiento, Camilo: Geometry of (\nu)-Tamari lattices in types (A) and (B) (2019)
  8. Chatel, Grégory; Pilaud, Vincent; Pons, Viviane: The weak order on integer posets (2019)
  9. Chirvasitu, Alex; Smith, S. Paul: Exotic elliptic algebras (2019)
  10. Cho, Gook Hwa; Go, Byeonghwan; Kim, Chang Heon; Koo, Namhun; Kwon, Soonhak: On the Cipolla-Lehmer type algorithms in finite fields (2019)
  11. Cueto, Maria Angelica; Markwig, Hannah: Tropical geometry of genus two curves (2019)
  12. Curto, Carina; Veliz-Cuba, Alan; Youngs, Nora: Analysis of combinatorial neural codes: an algebraic approach (2019)
  13. Damir, Mohamed Taoufiq; Karpuk, David: Well-rounded twists of ideal lattices from real quadratic fields (2019)
  14. De Bruyn, Bart; Sahoo, Binod Kumar: On minimum size blocking sets of the outer tangents to a hyperbolic quadric in (\operatornamePG(3, q)) (2019)
  15. De Loera, Jesús A.; Petrović, Sonja; Silverstein, Lily; Stasi, Despina; Wilburne, Dane: Random monomial ideals (2019)
  16. Dimitrios Michail, Joris Kinable, Barak Naveh, John V Sichi: JGraphT - A Java library for graph data structures and algorithms (2019) arXiv
  17. Dranichak, Garrett M.; Wiecek, Margaret M.: On highly robust efficient solutions to uncertain multiobjective linear programs (2019)
  18. East, James; Egri-Nagy, Attila; Mitchell, James D.; Péresse, Yann: Computing finite semigroups (2019)
  19. Ernvall-Hytönen, Anne-Maria; Matala-aho, Tapani; Seppälä, Louna: On Mahler’s transcendence measure for (e) (2019)
  20. Fei, Jiarui: Cluster algebras, invariant theory, and Kronecker coefficients. II. (2019)

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Further publications can be found at: http://www.sagemath.org/library-publications.html