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"譚必信"

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Showing items 11-35 of 96  (4 Page(s) Totally)
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Institution Date Title Author
淡江大學 2013-07 On the signless Laplacian coefficients of unicyclic graphs 譚必信
淡江大學 2013-06 On the signless Laplacian coefficients of unicyclic graphs 譚必信
淡江大學 2012-11-29 Maximal exponents of polyhedral cones 譚必信
淡江大學 2012-11 Every rational number is the entries sum of the inverse of the adjacency matrix of a nonsingular graph 譚必信
淡江大學 2012-08 錐體正變換、非負矩陣及圖譜之研究 譚必信
淡江大學 2012-07-14 Every rational number is the entries sum of the inverse of the adjacency matrix of a nonsingular graph 譚必信
淡江大學 2011-07-09 Maximal exponents of polyhedral cones 譚必信; Tam, Bit-shun
淡江大學 2011-05-20 On the Maximal Q-index Problem 譚必信; Tam, Bit-shun
淡江大學 2011-04-03 Connected graphs with maximal Q-index: the one-dominating-vertex case 譚必信
淡江大學 2011 正矩陣、其推廣與應用 譚必信
淡江大學 2010 正矩陣、其推廣與應用 譚必信
淡江大學 2009-12 A note on optimal scalings of matrices 譚必信; Tam, Bit-shun
淡江大學 2009-08 正矩陣、其推廣與應用 譚必信
淡江大學 2009-07 Maximizing spectral radius of signless Laplacian matrix. 譚必信; Tam, Bit-shun
淡江大學 2009-05 Maximizing spectral radius of signless Laplacian matrix 譚必信; Tam, Bit-shun
淡江大學 2008-08 Unoriented Laplacian maximizing graphs are degree maximal 譚必信; Tam, Bit-shun; Fan, Yi-zheng; Zhou, Jun
淡江大學 2008-07 Maximizing spectral radius of unoriented Laplacian matrix over bicyclic graphs of a given order Fan, Yi-zheng; 譚必信; Tam, Bit-shun; Zhou, Jun
淡江大學 2008-06 Maximizing spectral radius of unoriented Laplacian matrix 譚必信; Tam, Bit-shun
淡江大學 2008-05 Maximal exponents of K-primitive matrices: the polyhedral cone case 譚必信; Tam, Bit-shun
淡江大學 2008 正算子幾何譜理論 譚必信
淡江大學 2007-07 Exponents of K-primitive matrices 譚必信; Tam, Bit-shun
淡江大學 2007-07 Maximizing spectral radius of unoriented Laplacian matrix over graphs of a given order and with fixed nullity 譚必信; Tam, Bit-shun
淡江大學 2007-06 Exponents of K-primitive matrices. 譚必信; Tam, Bit-shun
淡江大學 2007 正算子幾何譜理論 譚必信
淡江大學 2006-07 The Omega limit set of a point under a cone-preserving linear map 譚必信; Tam, Bit-shun

Showing items 11-35 of 96  (4 Page(s) Totally)
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