Constructing a class of symmetric graphs

DOI10.1006/eujc.2002.0600zbMath1012.05081OpenAlexW2053574805MaRDI QIDQ1864588

Sanming Zhou

Publication date: 18 March 2003

Published in: European Journal of Combinatorics (Search for Journal in Brave)

Full work available at URL: https://semanticscholar.org/paper/ef1187a8cae82f20847dad2c65e56684109fa811

Mathematics Subject Classification ID

Graphs and abstract algebra (groups, rings, fields, etc.) (05C25)

Related Items (19)

A family of symmetric graphs with complete quotients ⋮ Vertex-imprimitive symmetric graphs with exactly one edge between any two distinct blocks ⋮ Unitary graphs and classification of a family of symmetric graphs with complete quotients ⋮ A construction of imprimitive symmetric graphs which are not multicovers of their quotients ⋮ On a class of finite symmetric graphs ⋮ A study of 3-arc graphs ⋮ Affine flag graphs and classification of a family of symmetric graphs with complete quotients ⋮ SYMMETRIC GRAPHS WITH 2-ARC TRANSITIVE QUOTIENTS ⋮ SOLUTION TO A QUESTION ON A FAMILY OF IMPRIMITIVE SYMMETRIC GRAPHS ⋮ A local analysis of imprimitive symmetric graphs ⋮ Finite symmetric graphs with two-arc transitive quotients ⋮ Hadwiger's conjecture for 3-arc graphs ⋮ A class of symmetric graphs with 2-arc transitive quotients ⋮ Hamiltonicity of 3-arc graphs ⋮ Symmetric graphs with complete quotients ⋮ Imprimitive symmetric graphs with cyclic blocks ⋮ Classification of a family of symmetric graphs with complete 2-arc-transitive quotients ⋮ Diameter and connectivity of 3-arc graphs ⋮ Three-arc graphs: characterization and domination

Cites Work

• Homogeneous designs and geometric lattices
• Imprimitive symmetric graphs, 3-arc graphs and 1-designs
• Symmetric graphs and flag graphs
• On \(2\)-arc-transitive covers of complete graphs
• Almost covers of 2-arc transitive graphs
• Classifying a family of symmetric graphs
• CROSS RATIO GRAPHS
• Finite Permutation Groups and Finite Simple Groups
• A class of finite symmetric graphs with 2-arc transitive quotients
• Symmetric graphs with complete quotients
• A Geometrical Approach to Imprimitive Graphs
• A new 5‐arc‐transitive cubic graph
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