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- W1878783752 abstract "Let D asymmetric two-coloured-digraph on n = 2m, m = 4 vertices with two cycles that has one common vertex and the length of each cyccle m and m+1. Since D is asymmetric then there are two cycles with the length of m denoted by 1 and 2, two cycles with the length m+1 denoted by 3 and 4 and also hve cycles with the length 2. If 1 and 3 have exactly one blue arc, this research shows that by using of sub matrices with order of 2 × 2 and determinant 1 from matrix cycle in D, then exp2(D) = 12(2n2 −n−6). On the other hand, based on empirical data it has been showed that 2-exponent of D can be found by using (h, k)-walk with h red arc as same as k blue arc. This fact concludes exp2(D) = 12(n2 + 2n)." @default.
- W1878783752 created "2016-06-24" @default.
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- W1878783752 date "2011-01-31" @default.
- W1878783752 modified "2023-09-24" @default.
- W1878783752 title "2-EKSPONEN DIGRAPH DWIWARNA ASIMETRIK DENGAN DUA CYCLE YANG BERSINGGUNGAN" @default.
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