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Geometriae Dedicata, 1998
A \(k\)-cap in a finite projective space \(\pi\) is a set of \(k\) points, no three of which are collinear. For \(\pi=\)PG\((5,q)\), \(q\) a power of \(2\), the authors construct a cap \(C\) of size \(q^3+2q^2+1\) which is maximally embedded in a Klein quadric \(K\) of \(\pi\); this means that \(C\) is contained in \(K\) and \(C\) cannot be extended to
Ebert, G. L., Metsch, K., Szönyi, T.
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Grassmannian connections

1976
Artykuł w: Annales Universitatis Mariae Curie-Skłodowska. Sectio A, Mathematica. Vol. 28 (1974), s. 105-114 ; streszcz. pol., ros. ; Artykuł w: Annales Universitatis Mariae Curie-Skłodowska. Sectio A, Mathematica. Vol. 28 (1974), s. 105-114 ; streszcz. pol., ros.
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Graph Embedding Multi-Kernel Metric Learning for Image Set Classification With Grassmannian Manifold-Valued Features

IEEE Transactions on Multimedia, 2021
Rui Wang, Xiao-Jun Wu, Josef Kittler
exaly

Grassmannians

2021
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Grassmannians

2001
Gerd Fischer, Jens Piontkowski
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Grassmannian frames with applications to coding and communication

Applied and Computational Harmonic Analysis, 2003
Thomas Strohmer, Robert W Heath Jr
exaly

Grading of invasive breast carcinoma through Grassmannian VLAD encoding

PLoS ONE, 2017
Kosmas Dimitropoulos +2 more
exaly

The Grassmannian origin of dual superconformal invariance

Journal of High Energy Physics, 2010
Freddy Cachazo
exaly