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2007, Discrete mathematics and its applications, ISBN 9781584885108, 1 v. (various pagings)
Book
2015, Second edition., ISBN 1498701159, xiv, 160
Graph-Theoretical Matrices in Chemistry presents a systematic survey of graph-theoretical matrices and highlights their potential uses. This comprehensive... 
Molecules | Models | Chemical structure | Chemistry | Combinatorics | Physical Chemistry | Matrices
Book
Linear Algebra and Its Applications, ISSN 0024-3795, 05/2019, Volume 568, pp. 10 - 28
We investigate the Smith Normal Form (SNF) of alternating sign matrices (ASMs) and related matrices of 0's and 1's ((0,1)-matrices). We identify certain... 
Alternating sign matrix | Rank | Bipartite graph | Smith normal form | Convex [formula omitted]-matrix | Convex (0,1)-matrix | MATHEMATICS | MATHEMATICS, APPLIED | Graph theory
Journal Article
2011, Encyclopedia of mathematics and its applications, ISBN 9780521461931, Volume 139., viii, 197
"Simplex geometry is a topic generalizing geometry of the triangle and tetrahedron. The appropriate tool for its study is matrix theory, but applications... 
Geometry | Matrices | Graphic methods | Graph theory
Book
1991, ISBN 0852742223, x, 280
Book
2011, De Gruyter studies in mathematics, ISBN 3110254085, Volume 41., xvi, 308
Book
1993, Lecture notes in pure and applied mathematics, ISBN 0824787900, Volume 139, xv, 314
Book
1986, Monographs on numerical analysis., ISBN 9780198534082, xiii, 341
Book
SIAM Journal on Scientific Computing, ISSN 1064-8275, 2014, Volume 36, Issue 5, pp. C568 - C590
Journal Article
IEEE Transactions on Information Theory, ISSN 0018-9448, 04/2018, Volume 64, Issue 4, pp. 3179 - 3196
Journal Article
IEEE Transactions on Information Theory, ISSN 0018-9448, 04/2018, Volume 64, Issue 4, pp. 3170 - 3178
We consider the problem of generating pseudo-random matrices based on the similarity of their spectra to Wigner's semicircular law. We introduce the notion of... 
Symmetric matrices | Wigner ensemble | Signal processing algorithms | Linear codes | semicircular law | Complexity theory | Random variables | Power capacitors | Pseudo-random matrices | Convergence | EIGENVALUES | LAW | COMPUTER SCIENCE, INFORMATION SYSTEMS | CYCLIC CODES | ARRAYS | PERFECT MAPS | ENGINEERING, ELECTRICAL & ELECTRONIC | Computer simulation | Graphs | BCH codes
Journal Article
2011, CBMS regional conference series in mathematics, ISBN 0821853155, Volume no. 115, ix, 96
Book
1972, Lecture notes in mathematics, ISBN 9780387060354, Volume 292., 508
Book
2006, ASA-SIAM series on statistics and applied probability, ISBN 0898716071, xvi, 214
Book
Applied Mathematics and Computation, ISSN 0096-3003, 11/2017, Volume 312, pp. 149 - 157
Let M (C) denote the space of n × n matrices with entries in C. We define the energy of A∈M (C) as E(A)=∑k=1n|λ −[formula presented]|where λ ,…,λ are the... 
Energy of graphs | Energy of matrices | MATHEMATICS, APPLIED | GRAPH ENERGIES | BOUNDS | NORMALIZED LAPLACIAN ENERGY | MATCHING ENERGY | DIGRAPHS | INDEX | RANDIC ENERGY
Journal Article
1991, Encyclopedia of mathematics and its applications, ISBN 0521322650, Volume 39., ix, 367
This book, first published in 1991, is devoted to the exposition of combinatorial matrix theory. This subject concerns itself with the use of matrix theory and... 
Matrices | Combinatorial analysis
Book
Linear Algebra and Its Applications, ISSN 0024-3795, 06/2019, Volume 571, pp. 41 - 57
The resistance matrix of a simple connected graph G is denoted by R, and is defined by R=(rij), where rij is the resistance distance between the vertices i and... 
Resistance matrix | Matrix weighted graph | Laplacian matrix | Inverse | Inertia | Moore–Penrose inverse | MATHEMATICS | MATHEMATICS, APPLIED | DISTANCE MATRIX | Moore-Penrose inverse | Eigenvalues | Apexes | Mathematical analysis | Matrix methods
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