Pages that link to "Item:Q1128111"

The following pages link to Normal Cayley graphs of finite groups (Q1128111):

Displaying 24 items.

• Normality of 2-Cayley digraphs (Q482196) (← links)
• Cayley digraphs of 2-genetic groups of odd prime-power order (Q530768) (← links)
• Cayley digraphs with normal adjacency matrices (Q1043955) (← links)
• Digraphical regular representations of infinite finitely generated groups (Q1266375) (← links)
• Normal minimal Cayley digraphs of abelian groups (Q1568790) (← links)
• Normal Cayley digraphs of generalized quaternion groups with CI-property (Q2113682) (← links)
• Normal edge-transitive Cayley graphs and Frattini-like subgroups (Q2153321) (← links)
• Hamiltonian cycles in normal Cayley graphs (Q2287760) (← links)
• On normality of \(n\)-Cayley graphs (Q2333265) (← links)
• Two sufficient conditions for non-normal Cayley graphs and their applications (Q2372516) (← links)
• Hamiltonian normal Cayley graphs (Q2416956) (← links)
• Tetravalent edge-transitive Cayley graphs of \({\mathrm{PGL}(2,p)}\) (Q2439259) (← links)
• Normality of tetravalent Cayley graphs of odd prime-cube order and its application (Q2581222) (← links)
• On reconstruction of normal edge-transitive Cayley graphs (Q2660064) (← links)
• The normality of Cayley graphs of simple group \(A_5\) with small valencies (Q2721904) (← links)
• Tetravalent half-edge-transitive graphs and non-normal Cayley graphs (Q2888889) (← links)
• Every finite group has a normal bi-Cayley graph (Q3174802) (← links)
• (Q4618367) (← links)
• NON-NORMAL GRAPHS OF FINITE GROUPS (Q4923931) (← links)
• Normal Cayley digraphs of cyclic groups with CI-property (Q5080177) (← links)
• Normality of one-matching semi-Cayley graphs over finite abelian groups with maximum degree 3 (Q5149415) (← links)
• A family of nonnormal Cayley digraphs (Q5936970) (← links)
• Pentavalent Cayley graphs of order twice a prime square with solvable automorphism groups (Q6113086) (← links)
• Asymptotic enumeration of graphical regular representations (Q6139774) (← links)