Mathematical Research Data Initiative
Main page
Recent changes
Random page
Help about MediaWiki
Create a new Item
Create a new Property
Create a new EntitySchema
Merge two items
In other projects
Discussion
View source
View history
Purge
English
Log in

On the minimum number of spanning trees in cubic multigraphs

From MaRDI portal
Publication:2282470
Jump to:navigation, search

DOI10.7151/dmgt.2123zbMath1430.05013OpenAlexW2811293829WikidataQ129586964 ScholiaQ129586964MaRDI QIDQ2282470

Zbigniew R. Bogdanowicz

Publication date: 8 January 2020

Published in: Discussiones Mathematicae. Graph Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.7151/dmgt.2123


zbMATH Keywords

enumerationspanning treeregular graphcubic multigraph


Mathematics Subject Classification ID

Trees (05C05) Enumeration in graph theory (05C30) Paths and cycles (05C38) Connectivity (05C40) Vertex degrees (05C07)


Related Items (1)

The minimum number of spanning trees in regular multigraphs



Cites Work

  • Undirected simple connected graphs with minimum number of spanning trees
  • Maximizing the total number of spanning trees in a graph: two related problems in graph theory and optimum design theory
  • A new technique for the characterization of graphs with a maximum number of spanning trees
  • On family of graphs with minimum number of spanning trees
  • On the Minimum Number of Spanning Trees ink-Edge-Connected Graphs
  • The number of spanning trees in graphs with a given degree sequence
  • Chordal 2‐Connected Graphs and Spanning Trees
  • Unnamed Item
  • Unnamed Item


This page was built for publication: On the minimum number of spanning trees in cubic multigraphs

Retrieved from "https://portal.mardi4nfdi.de/w/index.php?title=Publication:2282470&oldid=14852735"
Tools
What links here
Related changes
Special pages
Printable version
Permanent link
Page information
MaRDI portal item
This page was last edited on 2 February 2024, at 13:23.
Privacy policy
About MaRDI portal
Disclaimers
Imprint
Powered by MediaWiki