Name
Papers
Collaborators
JOY MORRIS
34
34
Citations 
PageRank 
Referers 
78
16.06
101
Referees 
References 
137
137
Search Limit
100137
Title
Citations
PageRank
Year
On generalised Petersen graphs of girth 7 that have cop number 4.00.342022
Groups for which it is easy to detect graphical regular representations.00.342022
Digraphs with small automorphism groups that are Cayley on two nonisomorphic groups.00.342020
Automorphism Groups of Circulant Digraphs With Applications to Semigroup Theory.00.342018
Most rigid representations and Cayley index00.342018
Characterising CCA Sylow cyclic groups whose order is not divisible by four.00.342018
Every finite non-solvable group admits an oriented regular representation.20.422017
Vertex-transitive digraphs with extra automorphisms that preserve the natural arc-colouring.00.342017
Cyclic m-cycle systems of complete graphs minus a 1-factor.00.342017
On colour-preserving automorphisms of Cayley graphs10.432016
The Ci Problem For Infinite Groups00.342016
AUTOMORPHISMS OF CIRCULANTS THAT RESPECT PARTITIONS20.562016
Quotients of CI-Groups are CI-Groups00.342015
Semiregular Automorphisms of Cubic Vertex-Transitive Graphs and the Abelian Normal Quotient Method10.412015
Automorphisms of Cayley graphs on generalised dicyclic groups.00.342015
Elementary proof that is a DCI-group.00.342015
On the automorphism groups of almost all circulant graphs and digraphs20.412014
Hamiltonian cycles in Cayley graphs whose order has few prime factors60.532012
Cayley graphs of order 16p are hamiltonian30.442012
Generalised quadrangles with a group of automorphisms acting primitively on points and lines20.462012
Balanced Cayley graphs and balanced planar graphs10.362010
Automorphism groups of wreath product digraphs30.702009
Directed cyclic Hamiltonian cycle systems of the complete symmetric digraph00.342009
Hamiltonian cycles in (2,3,c)-circulant digraphs10.362009
Strongly regular edge-transitive graphs20.952009
Cyclic hamiltonian cycle systems of the complete graph minus a 1-factor80.842008
On automorphism groups of circulant digraphs of square-free order60.642005
Brian Alspach and his work20.402005
Flows that are sums of hamiltonian cycles in Cayley graphs on abelian groups00.342005
Normal cirulant graphs with noncyclic regular subroups00.342005
Toida's Conjecture is True60.552002
Self-Complementary Circulant Graphs131.151999
Isomorphic Cayley graphs on nonisomorphic groups60.801999
Automorphism groups with cyclic commutator subgroup and Hamilton cycles110.591998