Syzygies on Path Algebras
| Auteur | ATTAN, SYLVAIN | |
| Auteur | BOUESSO MIALEBAMA, ANDRE S E | |
| Date d'ajout | 2026-06-02T16:06:57Z | |
| Date de disponibilite | 2026-06-02T16:06:57Z | |
| Date de publication | 2017 | |
| Resume | Let K be a field and KQ be a noetherian path algebra for the quiver Q. Given a left (resp. right) finitely generated ideal I of KQ, we propose a new idea for computing left (resp. right) Groebner bases on KQ. As application, we propose a method for computing the so called left (resp. right) syzygies, that is, given polynomials f 1 ,...,f s ∈KQ \{0} we propose a method for computing the set of all elements (h 1 ,...,h s )∈(KQ) s such that h 1 f 1 + ... + h s f s = 0 (resp. f 1 h 1 + ... + f s h s = 0). | |
| DOI | 10.17706/ijapm.2017.7.4.224-240] | |
| Autre identifiant | BECDB-4325 | |
| URI | https://dspace.uac.bj/handle/123456789/4114 | |
| Langue | fr | |
| Fait partie de | International Journal of Applied Physics and Mathematics | |
| Sujet | Groebner bases | |
| Sujet | path algebra | |
| Sujet | syzygies | |
| Titre | Syzygies on Path Algebras | |
| Type | Article |
Files
Original bundle
1 - 1 of 1
Loading...
- Name:
- 37ad08b6dabdcdd9a3e40658dafc9807.pdf
- Size:
- 2.86 MB
- Format:
- Adobe Portable Document Format