摘要
证明了度数大于2的4-齐次二分图的围长不超过12.
出处
《中国科学(A辑)》
CSCD
北大核心
2002年第9期769-771,共3页
Science in China(Series A)
基金
国家自然科学基金(批准号:10171006)
北京师范大学青年基金资助项目
参考文献2
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1Brouwer A E,Cohen A M,Neumaier A.Distance-Regular Graphs[]..1989
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2Nomura K.Spin models on bipartite distance-regular graphs[].Journal of Combinatorial Theory Series B.1995
同被引文献14
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1BROUWER A E, COHEN A M, NEUMAIER A. Distance-regular Graphs [M]. New York: Spring-verlag, 1984.
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2SUZUKI H. An introduction to distance-regular graphs [A]. Three Lectures in Algebra [C]. Tokyo:Sohia University,1999.57-132.
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3NOMURA K. Spin models on bipartite distance-regular graphs [J]. J Combin Theory (Sex B), 1995,64:300-313.
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4BROUWER A E,COHEN A M,NEUMAIER A.Distance-regular Graphs [M].New York:Spring-verlag,1984.
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5SUZUKI H.An introduction to distance-regular graphs [A].Three Lectures in Algebra [C].Tokyo:Sohia University,1999.57-132.
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6NOMURA K.Spin models on bipartite distance-regular graphs [J].J Combin Theory (Ser B),1995,64:300-313.
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7Suzuki H.An introduction to distance-regular Graphs[C]//Three Lectures in Algebra,Sophia Kokyurlku in Marhematics,No 41.Tokyo:Sohia University,1999:57-132.
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8Nomura K.Spin models on bipartite distance-regular graphs[J].J Combin Theory Ser B,1995,64:300-313.
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9Brouwer A E,Cohen A M,Neumaier A.Distance-regular Graphs[M].New York:Spring-Verlag,1984.
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10Ito T.Bipartite Distance-regular Graphs of Valency Three[J].LINEAR ALGEBRA AND ITS APPLICATIONS,1982,46:195-213.
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