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- W2187667067 abstract "Given a graphܩ= ( ,ܧ ) and a set T of non-negative integers containing 0, a T -coloring of G is an integer function of the vertices of G such that | (ݑ ) − (ݒ )| ∉ whenever ݑݒ∈ ܧ . The edge-span of a - c o l o r i n g i s t h e m a x i m u m v a l u e o f | (ݑ ) − (ݒ )| o v e r a l l e d g e s ݑݒ , a n d t h e - e d g e - s p a n of a graph G is the minimum value of the edge-span among all possible T -colorings of G. This paper discusses the T -edge span of the folded hypercube network of dimension n for the k-multiple-of-s set, = {0,ݏ , 2ݏ , …ݏ } ∪ , where s and ≥ 1 and ⊆ {ݏ + 1,ݏ + 2, …ݏ − 1}." @default.
- W2187667067 created "2016-06-24" @default.
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- W2187667067 date "2014-01-01" @default.
- W2187667067 modified "2023-09-27" @default.
- W2187667067 title "T -Coloring on Certain Graphs" @default.
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