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作 者:Lihua YOU Shuyong YI
机构地区:[1]School of Mathematical Sciences, South China Normal University
出 处:《Journal of Mathematical Research with Applications》2013年第4期379-391,共13页数学研究及应用(英文版)
基 金:Supported by the National Natural Science Foundation of China(Grant Nos.10901061;11071088);the Zhujiang Technology New Star Foundation of Guangzhou(Grant No.2011J2200090);Program on International Cooperation and Innovation of Guangdong Province Education Department(Grant No.2012gjhz0007)
摘 要:Recently, the primitive symmetric signed digraphs on $n$ vertices with the maximum base 2n and the primitive symmetric loop-free signed digraphs on n vertices with the maximum base 2n-1 are characterized, respectively. In this paper, the primitive symmetric signed digraphs with loops on n vertices with the base 2n-1 are characterized, and then the primitive symmetric signed digraphs on n vertices with the second maximum base 2n-1 are characterized.Recently, the primitive symmetric signed digraphs on $n$ vertices with the maximum base 2n and the primitive symmetric loop-free signed digraphs on n vertices with the maximum base 2n-1 are characterized, respectively. In this paper, the primitive symmetric signed digraphs with loops on n vertices with the base 2n-1 are characterized, and then the primitive symmetric signed digraphs on n vertices with the second maximum base 2n-1 are characterized.
关 键 词:MATRIX SYMMETRIC PRIMITIVE non-powerful BASE signed digraph.
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