Pages that link to "Item:Q1817587"

The following pages link to Elementary proofs that \(Z_p^2\) and \(Z_p^3\) are CI-groups (Q1817587):

Displaying 15 items.

• Elementary Abelian \(p\)-groups of rank \(2p+3\) are not CI-groups. (Q644693) (← links)
• On the proof of a theorem of Pálfy. (Q870041) (← links)
• On the Cayley isomorphism problem (Q1598792) (← links)
• Elementary abelian groups of rank 5 are DCI-groups (Q1747766) (← links)
• An elementary abelian group of large rank is not a CI-group (Q1869252) (← links)
• Normal Cayley digraphs of generalized quaternion groups with CI-property (Q2113682) (← links)
• On a huge family of non-Schurian Schur rings (Q2138571) (← links)
• A constructive solution to a problem of ranking tournaments (Q2329199) (← links)
• Elementary proof that \(\mathbb{Z}_p^4\) is a DCI-group (Q2342625) (← links)
• Brian Alspach and his work (Q2568489) (← links)
• The Group is a CI-Group (Q3646334) (← links)
• The Cayley isomorphism property for the group C^5_2 × C_p (Q4993961) (← links)
• Normal Cayley digraphs of cyclic groups with CI-property (Q5080177) (← links)
• The Cayley isomorphism property for the group C4×Cp2 (Q5856797) (← links)
• Normal Cayley digraphs of dihedral groups with CI-property (Q6058482) (← links)