Let G = (V (G), E(G)) be a simple graph of maximum degree ∆ ≤ D such that the graph induced by vertices of degree D is either a null graph or is empty. We give an upper bound on the number of colours needed to colour a subset S of V (G) ∪ E(G) such that no adjacent or incident elements of S receive
✦ LIBER ✦
An extension of Voronï's theorem on primitive parallelotopes
✍ Scribed by L Michel; S.S Ryshkov; M Senechal
- Book ID
- 103626697
- Publisher
- Elsevier Science
- Year
- 1995
- Tongue
- English
- Weight
- 289 KB
- Volume
- 16
- Category
- Article
- ISSN
- 0195-6698
No coin nor oath required. For personal study only.
📜 SIMILAR VOLUMES
An extension of Vizing's theorem
✍
Chew, K. H.
📂
Article
📅
1997
🏛
John Wiley and Sons
🌐
English
⚖ 110 KB
An Extension of Hall's Theorem
✍
Iosef Pinelis
📂
Article
📅
2002
🏛
Springer
🌐
English
⚖ 68 KB
An extension of Takahashi's theorem
✍
Oscar J. Garay
📂
Article
📅
1990
🏛
Springer
🌐
English
⚖ 298 KB
A classical result ofT. Takahashi [8] is generalized to the case of hypersurfaces in the Euclidean space E ~' . More concretely, we classify Euclidean hypersurfaces whose coordinate functions in E" are eigenfunctions of their Laplacian.
An extension of Schensted's theorem
✍
Curtis Greene
📂
Article
📅
1974
🏛
Elsevier Science
🌐
English
⚖ 588 KB
An extension of Wagner's theorem
✍
Lynn Margaret Batten
📂
Article
📅
1991
🏛
Elsevier Science
🌐
English
⚖ 215 KB
In his famous 1965 paper, Asher Wagner proves that if S is a finite affine plane and G a collineation group line transitive on S. then S is a translation atfine plane and G contains the translation group of S. In this paper, we generalize Wagner's assumptions to: S is an affine spfce embedded as a m
An extension of Melnikov's theorem
✍
A.M. Davie; D.R. Wilken
📂
Article
📅
1972
🏛
Elsevier Science
🌐
English
⚖ 208 KB