Two-distance vertex-distinguishing index of sparse graphs
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Publication:6611486
DOI10.1515/MATH-2023-0140zbMATH Open1547.05095MaRDI QIDQ6611486
Author name not available (Why is that?), Li Liang, Wei Gao
Publication date: 26 September 2024
Published in: Open Mathematics (Search for Journal in Brave)
Coloring of graphs and hypergraphs (05C15) Distance in graphs (05C12) Graphical indices (Wiener index, Zagreb index, Randi? index, etc.) (05C09)
Cites Work
- A polynomial-time nearly-optimal algorithm for an edge coloring problem in outerplanar graphs
- 2-distance vertex-distinguishing index of subcubic graphs
- An improved upper bound on the adjacent vertex distinguishing chromatic index of a graph
- \(r\)-strong edge colorings of graphs
- Adjacent vertex distinguishing edge-colorings of graphs with smaller maximum average degree
- Adjacent strong edge coloring of graphs
- Two-distance vertex-distinguishing index of sparse subcubic graphs
- Some bounds on the neighbor-distinguishing index of graphs
- Edge-partitions of graphs and their neighbor-distinguishing index
- \(\Delta+300\) is a bound on the adjacent vertex distinguishing edge chromatic number
- Concentration of rainbow \(k\)-connectivity of a multiplex random graph
- Legally $$(\varDelta +2)$$ ( Δ + 2 ) -Coloring Bipartite Outerplanar Graphs in Cubic Time
- Adjacent Vertex Distinguishing Edge‐Colorings
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