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The half-automorphism group of code loops
DOI:10.1142/S0218196726500220.png)
Abstract
En 中文
For any code loop L, we prove that the half-automorphism group of L is the product of the automorphism group of L by an elementary abelian 2-group consisting of all half-automorphisms that act as the identity on a fixed basis. Also, we prove that elementary mappings only can be a half-automorphism on code loops of rank at most 3.
Keywords:
Code loops
half-automorphism group
elementary mappings
Journal
I
IF:
0.5
Papers:
43
Citations:
0

