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
On modules with chain condition on non-small submodules
Avanish Kumar CHATURVEDI, Nirbhay KUMAR
The structure of matrix polynomial algebras
Characterizations of regular modules
Philly Ivan KİMULİ, David SSEVVİİRİ
Rota---Baxter operators on $Cur(sl_2(\mathbb{C}))$
Vsevolod GUBAREV, Roman KOZLOV
A little mistake in a paper by Bob Gilmer on rngs
Alberto FACCHINI, Jennifer PAROLIN
On some ideal structure of Leavitt path algebras with coefficients in integral domains
When do quasi-cyclic codes have $\mathbb F_{q^l}$-linear image?
On generalized probability in finite commutative rings
Shafiq Ur REHMAN, Muhammad Naveed SHAHERYAR
On vertex decomposability and regularity of graphs
Amir MAFI, Dler NADERI, Parasto SOUFIVAND