Classification of three-dimensional isopotent algebras
Non-associative algebra, multiplication table, classification, isopotent, excess, three-dimensional, zeropotent, isoproduct
Classification of three-dimensional isopotent algebras
Non-associative algebra, multiplication table, classification, isopotent, excess, three-dimensional, zeropotent, isoproduct,
___
- A. Cedilnik, Subassociative algebras, Acta Math. Univ. Comenian., 66(2) (1997), 229-241.
- A. Cedilnik and M. Jerman , Classification of three-dimensional zeropotent algebras, Int. Electron. J. Algebra, 27 (2020), 127-146.
- R. Lidl and H. Niederreiter, Finite Fields, Encyclopedia of Mathematics and its Applications, 20, Cambridge University Press, Cambridge, 1997.
- ISSN: 1306-6048
- Yayın Aralığı: Yılda 2 Sayı
- Başlangıç: 2007
- Yayıncı: Abdullah HARMANCI
Characterizations of regular modules
Philly Ivan KİMULİ, David SSEVVİİRİ
On generalized probability in finite commutative rings
Shafiq Ur REHMAN, Muhammad Naveed SHAHERYAR
Classification of three-dimensional isopotent algebras
On vertex decomposability and regularity of graphs
Amir MAFI, Dler NADERI, Parasto SOUFIVAND
Cayley subspace sum graph of vector spaces
G. KALAIMURUGAN, S. GOPINATH, T. TAMIZH CHELVAM
Planar index and outerplanar index of zero-divisor graphs of commutative rings without identity
G. KALAIMURUGAN, P. VIGNESH, M. AFKHAMI, Z. BARATI
On the irreducible representations of the Jordan triple system of $p \times q$ matrices
On modules with chain condition on non-small submodules
Avanish Kumar CHATURVEDI, Nirbhay KUMAR
Ajim Uddin ANSARI, B. K. SHARMA
When do quasi-cyclic codes have $\mathbb F_{q^l}$-linear image?