The average genus for bouquets of circles and dipoles
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Publication:3390048
DOI10.26493/1855-3974.2043.fbbzbMath1485.05039OpenAlexW3135214006MaRDI QIDQ3390048
Jinlian Zhang, Yi-Chao Chen, Xu-hui Peng
Publication date: 24 March 2022
Published in: Ars Mathematica Contemporanea (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.26493/1855-3974.2043.fbb
Cites Work
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- Lower bounds for the average genus of a CF-graph
- Region distributions of graph embeddings and Stirling numbers
- Limit points for average genus. I: 3-connected and 2-connected simplicial graphs
- Permutation-partition pairs. III: Embedding distributions of linear families of graphs
- Kuratowski-type theorems for average genus
- Every connected regular graph of even degree is a Schreier coset graph
- Generating all graph coverings by permutation voltage assignments
- Genus distributions for bouquets of circles
- Total embedding distributions for bouquets of circles
- Bounds for the average genus of the vertex-amalgamation of graphs
- On the average genus of a graph
- Hierarchy for imbedding-distribution invariants of a graph
- A Linear-Time Algorithm for Isomorphism of Graphs of Bounded Average Genus
- An Introduction to Random Topological Graph Theory
- Lower bounds for the average genus
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