Name
Affiliation
Papers
YAN-QUAN FENG
Department of Mathematics, Beijing Jiaotong University, Beijing, PR China
91
Collaborators
Citations 
PageRank 
73
350
41.80
Referers 
Referees 
References 
244
429
957
Search Limit
100429
Title
Citations
PageRank
Year
On n-partite digraphical representations of finite groups00.342022
<p>Normal Cayley digraphs of generalized quaternion groups with CI-property</p>00.342022
Conditional Diagnosability Of Multiprocessor Systems Based On Cayley Graphs Generated By Transpositions00.342021
Arc-transitive Cayley graphs on nonabelian simple groups with prime valency00.342021
The Symmetry Property Of ( N , K )-Arrangement Graph00.342021
Symmetric Graphs Of Valency 4 Having A Quasi-Semiregular Automorphism00.342021
A classification of the graphical m-semiregular representation of finite groups00.342020
On the edge-Szeged index of unicyclic graphs with perfect matchings00.342020
On Haar digraphical representations of groups00.342020
Existence of non-Cayley Haar graphs00.342020
On the existence and the enumeration of bipartite regular representations of Cayley graphs over abelian groups00.342020
A conjecture on bipartite graphical regular representations00.342020
Edge-transitive bi-Cayley graphs00.342020
Complete Regular Dessins And Skew-Morphisms Of Cyclic Groups00.342020
On Regular Polytopes of 2-Power Order00.342020
Corrigendum to “A conjecture on bipartite graphical regular representations” [Discrete Math. 343 (8) (2020) 111913]00.342020
Quasi-semiregular automorphisms of cubic and tetravalent arc-transitive graphs.00.342019
Symmetric graphs of valency five and their basic normal quotients00.342019
Bipartite edge-transitive bi- p -metacirculants00.342019
Existence of regular 3-hypertopes with 2n chambers.00.342019
On extra connectivity and extra edge-connectivity of balanced hypercubes.10.362018
Pentavalent symmetric graphs admitting transitive non-abelian characteristically simple groups.00.342018
Special Issue of ADAM on Symmetries of Graphs and Networks – Call for Papers.00.342018
Elementary abelian groups of rank 5 are DCI-groups.00.342018
Arc-transitive cyclic and dihedral covers of pentavalent symmetric graphs of order twice a prime.00.342018
The 3-extra Connectivity and Faulty Diagnosability.00.342018
Automorphism group of the balanced hypercube.10.352017
Automorphism Group of the Varietal Hypercube Graph.00.342017
Half-arc-transitive graphs of prime-cube order of small valencies.10.362017
Pentavalent symmetric graphs admitting vertex-transitive non-abelian simple groups.20.452017
Equal relation between the extra connectivity and pessimistic diagnosability for some regular graphs.10.352017
Pentavalent symmetric graphs of order twice a prime power.10.372016
The pessimistic diagnosabilities of some general regular graphs.80.512016
Cayley digraphs of 2-genetic groups of odd prime-power order.20.422016
Cubic Non-Cayley Vertex-Transitive Bi-Cayley Graphs over a Regular $p$-Group.10.352016
Fault-tolerant edge-bipancyclicity of faulty hypercubes under the conditional-fault model50.402016
The automorphisms of bi-Cayley graphs.80.622016
Tetravalent half-arc-transitive graphs of order a product of three primes.00.342016
Pentavalent symmetric graphs of order 2 p q r00.342016
The pessimistic diagnosability of bubble-sort star graphs and augmented k-ary n-cubes.00.342016
Edge Fault-Tolerant Strong Hamiltonian Laceability of Balanced Hypercubes.00.342016
Edge-primitive tetravalent graphs00.342015
Fault-Tolerant Cycle Embedding in Balanced Hypercubes with Faulty Vertices and Faulty Edges.30.382015
Embedding even cycles on folded hypercubes with conditional faulty edges60.462015
Odd cycles embedding on folded hypercubes with conditional faulty edges30.442014
Cubic symmetric graphs of order 8p3.00.342014
Edge-transitive dihedral or cyclic covers of cubic symmetric graphs of order 2<Emphasis Type="Italic">P</Emphasis>30.452014
Two node-disjoint paths in balanced hypercubes.160.622014
Hamiltonian cycle embedding for fault tolerance in balanced hypercubes.140.582014
Vertex-fault-tolerant cycles embedding in balanced hypercubes.20.372014
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