Ghent University Academic Bibliography

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An interlacing approach for bounding the sum of Laplacian eigenvalues of graphs

Aida Abiad (UGent) , M.A. Fiol, W.H. Haemers and G. Perarnau

(2014) LINEAR ALGEBRA AND ITS APPLICATIONS. 448. p.11-21
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Graphs, defined by Weyl distance or incidence, that determine a vector space

Anneleen De Schepper (UGent) and Hendrik Van Maldeghem (UGent)

(2014) LINEAR ALGEBRA AND ITS APPLICATIONS. 449. p.435-464
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On the trivectors of a 6-dimensional symplectic vector space, III

Bart De Bruyn (UGent) and Mariusz Kwiatkowski (UGent)

(2013) LINEAR ALGEBRA AND ITS APPLICATIONS. 438(1). p.374-398
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The classification of the trivectors of a 6-dimensional symplectic space: summary, consequences and connections

Bart De Bruyn (UGent) and Mariusz Kwiatkowski (UGent)

(2013) LINEAR ALGEBRA AND ITS APPLICATIONS. 438(8). p.3516-3529
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On the trivectors of a 6-dimensional symplectic vector space, IV

Bart De Bruyn (UGent) and Mariusz Kwiatkowski (UGent)

(2013) LINEAR ALGEBRA AND ITS APPLICATIONS. 438(5). p.2405-2429
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On the trivectors of a 6-dimensional symplectic vector space, II

Bart De Bruyn (UGent) and Mariusz Kwiatkowski (UGent)

(2012) LINEAR ALGEBRA AND ITS APPLICATIONS. 437(5). p.1215-1233
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Large weight code words in projective space codes

Jirapha Limbupasiriporn, Leo Storme (UGent) and Peter Vandendriessche (UGent)

(2012) LINEAR ALGEBRA AND ITS APPLICATIONS. 437(3). p.809-816
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On the trivectors of a 6-dimensional symplectic vector space

Bart De Bruyn (UGent) and Mariusz Kwiatkowski (UGent)

(2011) LINEAR ALGEBRA AND ITS APPLICATIONS. 435(2). p.289-306
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On polyvectors of vector spaces and hyperplanes of projective Grassmannians

Bart De Bruyn (UGent)

(2011) LINEAR ALGEBRA AND ITS APPLICATIONS. 435(5). p.1055-1084
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Regular partitions of dual polar spaces

Ilaria Cardinali and Bart De Bruyn (UGent)

(2010) LINEAR ALGEBRA AND ITS APPLICATIONS. 432(2-3). p.744-769

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Academic Bibliography

An interlacing approach for bounding the sum of Laplacian eigenvalues of graphs

Graphs, defined by Weyl distance or incidence, that determine a vector space

On the trivectors of a 6-dimensional symplectic vector space, III

The classification of the trivectors of a 6-dimensional symplectic space: summary, consequences and connections

On the trivectors of a 6-dimensional symplectic vector space, IV

On the trivectors of a 6-dimensional symplectic vector space, II

Large weight code words in projective space codes

On the trivectors of a 6-dimensional symplectic vector space

On polyvectors of vector spaces and hyperplanes of projective Grassmannians

Regular partitions of dual polar spaces

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