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一类含有三个圈的本原不可幂定号有向图的Local基的界

Bounds on Local Bases of a Class of Primitive Non-Powerful Signed Digraphs Which Contains Two s-Circles and an(n-t)-Circle
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摘要 文章对一类含有2个s圈和1个(n-t)圈的本原不可幂定号有向图的local基的界进行了研究.通过分析此类图的特点,综合运用指数、SSSD途径对和Frobenius的特性给出了此类图的local基的界. We study the local bases of a class of primitive non-powerful signed digraphs which contains two s-circles and an(n-t)-circle.By using the knowledge of exponent,SSSD walks and characteristics of Frobenius,the bounds on the bases of this class of primitive non-powerful signed digraphs are obtained.
出处 《太原师范学院学报(自然科学版)》 2011年第2期32-34,37,共4页 Journal of Taiyuan Normal University:Natural Science Edition
基金 山西省自然科学基金资助项目(2008011009)
关键词 SSSD途径对 本原指数 local基 定号有向图 SSSD walks primitive exponent local base signed digraph
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参考文献5

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  • 4Gao Yubin,Shao Yanling,Shen Jian. Bounds on the local bases of primitive non-powerful nearly reducible sign patterns[J]. Linear and Multilinear Algebra,2009,57(2) :205-215.
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