The Complexity of Pebbling in Diameter Two Graphs
โ Scribed by Cusack, Charles A.; Lewis, Timothy; Simpson, Daniel; Taggart, Samuel
- Book ID
- 118197971
- Publisher
- Society for Industrial and Applied Mathematics
- Year
- 2012
- Tongue
- English
- Weight
- 210 KB
- Volume
- 26
- Category
- Article
- ISSN
- 0895-4801
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
Results regarding the pebbling number of various graphs are presented. We say a graph is of Class 0 if its pebbling number equals the number of its vertices. For diameter d we conjecture that every graph of sufficient connectivity is of Class 0. We verify the conjecture for d = 2 by characterizing t
## Abstract Given a configuration of pebbles on the vertices of a graph __G__, a __pebbling move__ consists of taking two pebbles off some vertex __v__ and putting one of them back on a vertex adjacent to __v__. A graph is called __pebbleable__ if for each vertex __v__ there is a sequence of pebbli