Total edge irregularity strength of complete graphs and complete bipartite graphs
✍ Scribed by Stanislav Jendrol’; Jozef Miškuf; Roman Soták
- Book ID
- 118435544
- Publisher
- Elsevier Science
- Year
- 2010
- Tongue
- English
- Weight
- 475 KB
- Volume
- 310
- Category
- Article
- ISSN
- 0012-365X
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📜 SIMILAR VOLUMES
Let R be a monomial subalgebra of k x 1 x N generated by square free monomials of degree two. This paper addresses the following question: when is R a complete intersection? For such a k-algebra we can associate a graph G whose vertices are x 1 x N and whose edges are x i x j x i x j ∈ R . Convers
## Abstract Given a graph __G__, for each υ ∈__V__(__G__) let __L__(υ) be a list assignment to __G__. The well‐known choice number __c__(__G__) is the least integer __j__ such that if |__L__(υ)| ≥__j__ for all υ ∈__V__(__G__), then __G__ has a proper vertex colouring ϕ with ϕ(υ) ∈ __L__ (υ) (∀υ ∈__