Tadpole graph
| Tadpole graph | |
|---|---|
 A (5,3)-tadpole graph. | |
| Vertices | |
| Edges | |
| Girth | |
| Properties | connected planar |
| Notation | |
| Table of graphs and parameters | |
In the mathematical discipline of graph theory, the (m,n)-tadpole graph is a special type of graph consisting of a cycle graph on m (at least 3) vertices and a path graph on n vertices, connected with a bridge.[1][2][3]
Named variants
[edit]| Name | Image | |
|---|---|---|
| Paw graph[4] |
 | |
| Banner graph[5] |
 |
See also
[edit]- Barbell graph
- Lollipop graph
References
[edit]- ↑ DeMaio, Joe; Jacobson, John (2014). "Fibonacci number of the tadpole graph". Electronic Journal of Graph Theory and Applications. 2 (2): 129–138. doi:10.5614/ejgta.2014.2.2.5.
- ↑ Weisstein, Eric W. "Tadpole Graph". MathWorld. Archived from the original on 2025-11-16. Retrieved 2025-11-16.
- ↑ "Tadpole graphs – Knowledge and References – Taylor & Francis". Archived from the original on 2025-11-16. Retrieved 2025-11-16.
- ↑ Weisstein, Eric W. "Paw Graph". MathWorld. Archived from the original on 2025-11-16. Retrieved 2025-11-16.
- ↑ Weisstein, Eric W. "Banner Graph". MathWorld. Archived from the original on 2025-11-16. Retrieved 2025-11-16.
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