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Some Discussions on Super Edge-Magic Labelings of St(a_1,...,a_n)

机译:关于St(a_1,...,a_n)的超级边缘魔术标记的一些讨论

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摘要

Lee and Kong conjecture that if n ≥ 1 is an odd number, then St(a_1, a_2,...,a_n) would be super edge-magic, and meanwhile they proved that the following graphs are super edge-magic: St(m, n) (n ≡Omod(m+1)), St(l, k, n) (k = l,2 or n), St(2, k, n) (k = 2, 3), St(1,l, k, n)(k = 2, 3), St(k,2, 2, n) (k = 1, 2). In this paper, the conjecture is further discussed and it is proved that St(l, m, n), St(3, m, m+1), St(n, n +1, n+2) are super edge-magic, and under some conditions St(a_1, a_2,...,a_(2n+1),St(a_1, a_2,...,a_(4n+1)), St(a_1, a_2,...,a_(4n+3)) are also super edge-magic.
机译:Lee和Kong推测,如果n≥1是一个奇数,则St(a_1,a_2,...,a_n)将是超边魔术,同时他们证明了以下图是超边魔术: m,n)(n≡Omod(m + 1)),St(l,k,n)(k = l,2或n),St(2,k,n)(k = 2,3),St (1,l,k,n)(k = 2,3),St(k,2,2,n)(k = 1,2)。本文进一步讨论了猜想,证明了St(l,m,n),St(3,m,m + 1),St(n,n +1,n + 2)是超边-魔术,并且在某些条件下St(a_1,a_2,...,a_(2n + 1),St(a_1,a_2,...,a_(4n + 1)),St(a_1,a_2,... ,a_(4n + 3))也具有超强魔力。

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