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Titlebook: Matrices in Combinatorics and Graph Theory; Bolian Liu,Hong-Jian Lai Book 2000 Springer Science+Business Media Dordrecht 2000 Matrix.Matri

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发表于 2025-3-21 16:42:16 | 显示全部楼层 |阅读模式
书目名称Matrices in Combinatorics and Graph Theory
编辑Bolian Liu,Hong-Jian Lai
视频video
丛书名称Network Theory and Applications
图书封面Titlebook: Matrices in Combinatorics and Graph Theory;  Bolian Liu,Hong-Jian Lai Book 2000 Springer Science+Business Media Dordrecht 2000 Matrix.Matri
描述Combinatorics and Matrix Theory have a symbiotic, or mutually beneficial, relationship. This relationship is discussed in my paper The symbiotic relationship of combinatorics and matrix theoryl where I attempted to justify this description. One could say that a more detailed justification was given in my book with H. J. Ryser entitled Combinatorial Matrix Theon? where an attempt was made to give a broad picture of the use of combinatorial ideas in matrix theory and the use of matrix theory in proving theorems which, at least on the surface, are combinatorial in nature. In the book by Liu and Lai, this picture is enlarged and expanded to include recent developments and contributions of Chinese mathematicians, many of which have not been readily available to those of us who are unfamiliar with Chinese journals. Necessarily, there is some overlap with the book Combinatorial Matrix Theory. Some of the additional topics include: spectra of graphs, eulerian graph problems, Shannon capacity, generalized inverses of Boolean matrices, matrix rearrangements, and matrix completions. A topic to which many Chinese mathematicians have made substantial contributions is the combinatorial analysis
出版日期Book 2000
关键词Matrix; Matrix Theory; algebra; calculus; combinatorics; graph theory; linear algebra
版次1
doihttps://doi.org/10.1007/978-1-4757-3165-1
isbn_softcover978-1-4419-4834-2
isbn_ebook978-1-4757-3165-1Series ISSN 1568-1696
issn_series 1568-1696
copyrightSpringer Science+Business Media Dordrecht 2000
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Appendix, . and 1 ≤ . ≤ ., the symbol (.). denotes the (.)-entry of ., whereas .. denote a block submatrix of .. If . = (.., ..,⋯, ..) . denotes an .-dimensional vector, then (.). denotes the .th component .. of ..
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https://doi.org/10.1007/978-1-4757-3165-1Matrix; Matrix Theory; algebra; calculus; combinatorics; graph theory; linear algebra
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Matrices in Combinatorics and Graph Theory978-1-4757-3165-1Series ISSN 1568-1696
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Combinatorial Properties of Matrices,Let . be a subset of a number field, and let ..(.) denote the set of all . × . matrices with entries in ., and let ..(.) = ..(.). Note that .. = ..({0,1}). We write .. = ..({. ≥ 0| . is real}) and .*. = ..({. > 0| . is real}). When the set . is not specified, we write .., and .. for ..(.) and ..(.), respectively.
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