新疆大学信息科学与工程学院,新疆大学数学与系统科学学院,新疆大学数学与系统科学学院,新疆大学数学与系统科学学院 新疆乌鲁木齐830046 ,新疆乌鲁木齐830046 ,新疆乌鲁木齐830046,新疆,乌鲁木齐,830046
纸质出版:2001
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[1]开沙尔·卡迪尔,塔力甫·阿塔江,尼牙孜·苏来曼,永学荣.块竞赛矩阵的谱半径(英文)[J].新疆大学学报(理工版),2001(04):432-435.
开沙尔·卡迪尔, 塔力甫·阿塔江, 尼牙孜·苏来曼, et al. 块竞赛矩阵的谱半径(英文)[J]. Journal of Xinjiang University (Natural Science Edition in Chinese and English), 2001, (4).
若 T=Tn1
n2
… nk是 k一块竟赛矩阵
则其谱半径ρ(T)的上界为p(T)≤ k- 12 k Σi 关键词: 竞赛矩阵; 谱半径; 邻接矩阵; Abstract: Let T=T n 1
n 2
...n k be a k-partite tournament matrix. Then the spectral radius ρ(T) of T has the following upper bound:p(T)≤k-12k Σ i KeyWords: tournament matrix; spectral radius; adjacency matrix;
Let T=T n 1
n 2
...n k be a k-partite tournament matrix. Then the spectral radius ρ(T) of T has the following upper bound:p(T)≤k-12k Σ i KeyWords: tournament matrix; spectral radius; adjacency matrix;
CvetkovicD M,DoobM,SachsH.Spectra ofGraphs[M].NewYork:AcademicPress,1980.
CvetkovicD M,DoobM.GutrnanI,TorgasevA.Recent results in the theory of graph spectra[J].AnnDiscreteMath,1988,36.
CvetkovicD M,RowlinsonP.The largest eigenvalue of a graph[J].L inear andMultilinearAlgebra,1990,28(3):33.
HongY.A Bound on the spectra radius of graphs[J].LinearAlgebraAppl,1988,108:135-140.
BrighamR C,DuttonR D.Bounds on the graph spectra[J].JCombinTheorySerB,1984,37:228-234.
BrualdiR A,HoffmanA J.On the spectral radius of(0,1) matrix[J].L inearAlgebraAppl,1985,65:133-146.
StanleyR P.A bound on the spectral radius of graphs with e edges[J].L inearAlgebraAppl,1987,87:267-269.
PowersD L.Bounds on graph eigenvaluse[J].L inearAlgebraAppl,1989,117:65-74.
HongY.Bounds of eigenvaluse of graphs[J].DiscreteMath,1993,123:65-74.
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