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Brahim Boudine
Affiliation : Université Moulay Ismail de Meknes
- 19Publications (affiliation in Morocco)
- 25Total publications
- 19Citations
- 2h-index
Research profile
Brahim Boudine has 19 indexed publications (2020–2025). Their work appears mainly in “arXiv (Cornell University)”, “Asian-European Journal of Mathematics” and “Discover Internet of Things”. Their most cited article, “Polycyclic codes over Fpm[u]/〈u2〉 : Classification, Hamming distance, and annihilators” (2023), has been cited 3 times. 13 of these publications date from the last three years of activity. Their work is co-authored with at least 6 researchers.
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Create my free profile Add my publicationsResearch areas
- Rings, Modules, and Algebras
- Coding theory and cryptography
- Algebraic Geometry and Number Theory
- Cryptography and Residue Arithmetic
- Commutative Algebra and Its Applications
Publications (19)
- Privacy-preserving federated learning approach based on Hensel’s compression and differential privacy
- On involutions over amalgamated algebras along an ideal
- On negacyclic codes of length \(5p^s\) over \(\mathbb{F}_{p^m}+u \mathbb{F}_{p^m}\)
- Differential identities and S -Jordan derivations over S -prime and S -semiprime rings
- Generalized derivations over amalgamated algebras along an ideal
- New model for the decision-making and the game style in football
- On derivations over trivial extensions
- On the monogenity of pure number fields: application to the existence of canonical number systems
- Polycyclic codes over Fpm[u]/〈u2〉 : Classification, Hamming distance, and annihilators
- On the index of the octic number field defined by $x^8+ax+b$
- New quantum codes from negacyclic codes of length $$p^s$$ over $${\mathbb {F}}_{p^m}+u{\mathbb {F}}_{p^m}$$
- On the Index of the Octic Number Field Defined by x8+ax+b
- On the Goldie dimension of finitely generated locally cyclic modules
- Symbol-Triple Distance of Repeated-Root Constacyclic Codes of Prime Power Lengths over Fq+uFq+u2Fq
- Complete classification of cyclic codes of length 3ps over 𝔽pm + u𝔽pm + u2𝔽pm
- Complete classification of negacyclic codes of length 3ps over 𝔽pm + u𝔽pm + u2𝔽pm
- On the classification of ideals over $R[X]/\langle f(X)^{p^{s}}\rangle $ when $R=\mathbb {F}_{p^{m}}+u\mathbb {F}_{p^{m}}+\ldots +u^{n}\mathbb {F}_{p^{m}}$
- The canonical form of multiplication modules
- New quantum codes from cyclic codes over finite chain ring of length 3
Publication venues
- arXiv (Cornell University) × 2
- Asian-European Journal of Mathematics × 2
- Discover Internet of Things × 1
- International Electronic Journal of Algebra × 1
- Journal of Combinatorial Mathematics and Combinatorial Computing × 1
- Communications in Algebra × 1
Publications per year
- 20254
- 20244
- 20235
- 20225
- 20201
Collaborations
Partner institutions : Sidi Mohamed Ben Abdellah University · Université Sultan Moulay Slimane
Co-authors
Bibliographic data from OpenAlex (open database).
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