Determination of division algebras with 243 elements
Finite nonassociative division algebras (i.e., finite semifields) with 243 elements are completely classified.
math.RA↗
arXiv subjects
J. Ranilla
Publications and source records attributed to J. Ranilla.
Classification of 64-element finite semifields
A finite semifield $D$ is a finite nonassociative ring with identity such that the set $D^*=D\setminus\{0\}$ is closed under the product. In this paper we obtain a computer-assisted description of all 64-element finite semifields, which completes the classification of finite semifields of order 125 or less.
math.RA↗