Two short proofs of the Perfect Forest Theorem
A perfect forest is a spanning forest of a connected graph $G$, all of whose components are induced subgraphs of $G$ and such that all vertices have odd degree in the forest. A perfect forest generalised a perfect matching since, in a matching, all components are trees on one edge. Scott first prove...
Main Authors: | Yair Caro, Josef Lauri, Christina Zarb |
---|---|
Format: | Article |
Language: | English |
Published: |
Georgia Southern University
2017-01-01
|
Series: | Theory and Applications of Graphs |
Online Access: | https://digitalcommons.georgiasouthern.edu/tag/vol4/iss1/4 |
Similar Items
-
Constrained Colouring and σ-Hypergraphs
by: Caro Yair, et al.
Published: (2015-02-01) -
The Saturation Number for the Length of Degree Monotone Paths
by: Caro Yair, et al.
Published: (2015-08-01) -
Short proofs of theorems of Lekkerkerker and Ballieu
by: Max Riederle
Published: (1982-01-01) -
A short proof of Jung’s theorem
by: Guccione, J.A., et al.
Published: (2016) -
A short proof of the middle levels theorem
by: Petr Gregor, et al.