Paths and circuits in finite groups

DOI10.1016/0012-365X(78)90059-6zbMath0384.20022WikidataQ29397248 ScholiaQ29397248MaRDI QIDQ1248577

R. F. E. Strube, Włodzimierz Holsztyński

Publication date: 1978

Published in: Discrete Mathematics (Search for Journal in Brave)

Mathematics Subject Classification ID

Arithmetic and combinatorial problems involving abstract finite groups (20D60) Generators, relations, and presentations of groups (20F05) Graphs and abstract algebra (groups, rings, fields, etc.) (05C25) Abstract finite groups (20D99) Diophantine equations in many variables (11D72)

Related Items (14)

The Hamiltonicity of directed \(\sigma\)-\(\tau\) Cayley graphs (Or: A tale of backtracking) ⋮ Hamiltonian cycles and paths in Cayley graphs and digraphs---a survey ⋮ On hamiltonian circuits in Cayley diagrams ⋮ Enumeration of Hamiltonian paths in Cayley diagrams ⋮ The conjunction of Cayley digraphs ⋮ On Hamiltonian circuits in Cartesian products of Cayley digraphs ⋮ Almost all Cayley graphs are hamiltonian ⋮ A survey: Hamiltonian cycles in Cayley graphs ⋮ On Cayley digraphs that do not have Hamiltonian paths ⋮ Finite groups ⋮ A survey: Hamiltonian cycles in Cayley graphs ⋮ On Hamilton decompositions of Cayley graphs on dihedral groups ⋮ Cayley digraphs of prime-power order are hamiltonian ⋮ A survey on Hamiltonicity in Cayley graphs and digraphs on different groups

Cites Work

• Partial products in finite groups
• The Exponential Diophantine Equation 1 + a + a 2 + ⋅+ a x - 1 = p y
• Unnamed Item

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