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Buchberger–Weispfenning theory for effective associative rings

  • Published:2017-11 Issue: Volume:83 Page:112-146
  • ISSN:0747-7171
  • Container-title:Journal of Symbolic Computation
  • language:en
  • Short-container-title:Journal of Symbolic Computation

Author:

Ceria Michela,Mora Teo

Funder

INdAM

Publisher

Elsevier BV

Subject

Computational Mathematics,Algebra and Number Theory

Reference49 articles.

1. Computational ideal theory in finitely generated extension rings;Apel;Theor. Comput. Sci.,2000

2. Groebner Bases;Becker,1991

3. Ein Algorithmus zum Auffinden der Basiselemente des Restklassenringes nach einem nulldimensionalen Polynomideal;Buchberger,1965

4. Ein algorithmisches Kriterium für die Lösbarkeit eines algebraischen Gleichungssystems;Buchberger;Aequ. Math.,1970

5. A criterion for detecting unnecessary reduction in the construction of Groebner bases;Buchberger,1979

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1. Signature Gröbner bases in free algebras over rings;Proceedings of the 2023 International Symposium on Symbolic and Algebraic Computation;2023-07-24

2. De Nugis Groebnerialium 7: Janet, Gerdt, Tamari;Mathematics in Computer Science;2022-11-28

3. De Nugis Groebnerialium 6: Rump, Ufnarovski, Zacharias;Applicable Algebra in Engineering, Communication and Computing;2022-11-07

4. Relative Gröbner and Involutive Bases for Ideals in Quotient Rings;Mathematics in Computer Science;2021-05-21

5. Toward involutive bases over effective rings;Applicable Algebra in Engineering, Communication and Computing;2020-08-14
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