A Formula for Khovanov Type Link Homology of Pretzel Knots
Let G be a finite group. A nonempty subset X of G is said to be noncommuting if xy≠yx for any x, y ∈ X with x≠y. If |X| ≥ |Y| for any other non-commuting set Y in G, then X is said to be a maximal non-commuting set. In this paper, we determine upper and lower bounds on the cardinality of a maximal n...
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Veröffentlicht in: | 数学研究通讯:英文版 2016, Vol.32 (3), p.198-206 |
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Format: | Artikel |
Sprache: | eng |
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Zusammenfassung: | Let G be a finite group. A nonempty subset X of G is said to be noncommuting if xy≠yx for any x, y ∈ X with x≠y. If |X| ≥ |Y| for any other non-commuting set Y in G, then X is said to be a maximal non-commuting set. In this paper, we determine upper and lower bounds on the cardinality of a maximal non-commuting set in a finite p-group with derived subgroup of prime order. |
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ISSN: | 1674-5647 |