The Cayley isomorphism property for groups of order 8p

2013/01/28 by Gabor Somlai, Somlai, Gabor · 1 citation
Mathematics · #Combinatorics (math.CO) #FOS: Mathematics #Group Theory (math.GR) #math.CO #math.GR

paper · pdf · doi:10.48550/arxiv.1301.6797

arxiv created 2013/01/28 · arxiv updated 2013/01/30

Abstract

For every prime p>3 we prove that Q × ℤ_p and ℤ₂³ × ℤ_p are DCI- groups. This result completes the description of CI-groups of order 8p.

Cited by

• The Cayley isomorphism property for groups of order p³q

Related

• The Cayley isomorphism property for groups of order p³q
• Groups with elements of order 8 do not have the DCI property
• The Cayley isomorphism property for ℤ_p³ × ℤ_q
• Dihedral groups of order 2pq or 2pqr are DCI
• Elementary proof that \mathbb Z_p⁴ is a DCI-group