Abstract
Let A be a non-trivial Abelian group. We call a graph G = (V, E) A-magic if there exists a labeling f: E → A* such that the induced vertex set labeling f+: V → A, defined by f+(υ) = ∑uυϵΕ f(uυ) is a constant map. In this paper, we show that Kk1,k2,…,kn (ki ≥ 2) is A-magic, for all A where |A| ≥ 3.
Original language | English |
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Pages (from-to) | 129-134 |
Number of pages | 6 |
Journal | Journal of Combinatorial Mathematics and Combinatorial Computing |
Volume | 58 |
Publication status | Published - Jul 2006 |
User-Defined Keywords
- integer-magic spectrum
- group-magic
- A-magic
- n-partite graph