Spectra of Graphs von Brouwer, Andries E

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Universal adjacency matrices with two eigenvalues von Haemers, W.H., Omidi, G.R.

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On the sum of Laplacian eigenvalues of graphs von Haemers, W.H., Mohammadian, A., Tayfeh-Rezaie, B.

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The integral trees with spectral radius 3 von Brouwer, A.E., Haemers, W.H.

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Cospectral graphs and the generalized adjacency matrix von van Dam, E.R., Haemers, W.H., Koolen, J.H.

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The maximum order of reduced square (0,1)-matrices with a given rank von Peeters, M. J.P, Haemers, W. H

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Skew-adjacency matrices of graphs von Cavers, M., Cioabă, S.M., Fallat, S., Gregory, D.A., Haemers, W.H., Kirkland, S.J., McDonald, J.J., Tsatsomeros, M.

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Which graphs are determined by their spectrum? von van Dam, Edwin R., Haemers, Willem H.

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Self-dual, not self-polar von Brouwer, A.E., Cameron, Peter J., Haemers, W.H., Preece, D.A.

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An interlacing approach for bounding the sum of Laplacian eigenvalues of graphs von Abiad, A., Fiol, M.A., Haemers, W.H., Perarnau, G.

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The maximum order of adjacency matrices of graphs with a given rank von Haemers, W. H., Peeters, M. J. P.

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Interlacing eigenvalues and graphs von Haemers, Willem H.

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The maximum order of reduced square (0,1)-matrices with a given rank von Peeters, M. J.P, Haemers, W. H

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Eigenvalues and perfect matchings von Brouwer, Andries E., Haemers, Willem H.

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Enumeration of cospectral graphs von Haemers, Willem H., Spence, Edward

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Characterizing distance-regularity of graphs by the spectrum von van Dam, E.R., Haemers, W.H., Koolen, J.H., Spence, E.

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The Gewirtz Graph: An Exercise in the Theory of Graph Spectra von Brouwer, A.E., Haemers, W.H.

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Skew-adjacency matrices of graphs: Special Issue on the occasion of the Workshop at the Banff International Reseach Station (BIRS): Theory and Applications of Matrices described by... von CAVERS, M, CIOABA, S. M, FALLAT, S, GREGORY, D. A, HAEMERS, W. H, KIRKLAND, S. J, MCDONALD, J. J, TSATSOMEROS, M

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On ( v, k, λ) graphs and designs with trivial automorphism group von Bussemaker, F.C, Haemers, W.H, Seidel, J.J, Spence, E

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The complement of the path is determined by its spectrum von Doob, Michael, Haemers, Willem H.

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