The asymptotic number of rooted 2-connected triangular maps on a surface

DOI10.1016/0095-8956(92)90068-9zbMath0759.05051OpenAlexW1964296632MaRDI QIDQ1186129

Zhi-Cheng Gao

Publication date: 28 June 1992

Published in: Journal of Combinatorial Theory. Series B (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0095-8956(92)90068-9

zbMATH Keywords

enumeration of maps

Mathematics Subject Classification ID

Enumeration in graph theory (05C30)

Related Items (17)

Enumeration of cubic multigraphs on orientable surfaces ⋮ Bisingular maps on the torus ⋮ Almost all rooted maps have large representativity ⋮ Counting 2-connected 4-regular maps on the projective plane ⋮ Cubic graphs and related triangulations on orientable surfaces ⋮ Counting rooted unicursal planar maps ⋮ 4-edge-connected 4-regular maps on the projective plane ⋮ The number of rooted 2-connected triangular maps on the projective plane ⋮ Submaps of maps. I: General 0-1 laws ⋮ Submaps of maps. III: \(k\)-connected nonplanar maps ⋮ Enumerating near-4-regular maps on the sphere and the torus ⋮ 0-1 laws for maps ⋮ Singular maps on the Klein bottle ⋮ 4-regular maps on the Klein bottle ⋮ The number of loopless \(4\)-regular maps on the projective plane ⋮ The number of degree restricted maps on general surfaces ⋮ A pattern for the asymptotic number of rooted maps on surfaces

Cites Work

• The asymptotic number of rooted maps on a surface
• The asymptotic number of rooted nonseparable maps on a surface
• The number of rooted triangular maps on a surface
• The number of rooted 2-connected triangular maps on the projective plane
• Asymptotic Methods in Enumeration
• On the enumeration of non-planar maps

This page was built for publication: The asymptotic number of rooted 2-connected triangular maps on a surface