The second and the third smallest arrangements of hyperplanes in finite projective spaces
- Author
- Daniele Bartoli (UGent) and Leo Storme (UGent)
- Organization
- Keywords
- Rational points, Hyperplanes arrangements, Reed-Muller codes, (k_3)-arcs, REED-MULLER CODES, RATIONAL-POINTS, CUBIC CURVES, HYPERSURFACES, P-N(F-Q), NUMBERS, FIELDS
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Citation
Please use this url to cite or link to this publication: http://hdl.handle.net/1854/LU-6843804
- Chicago
- Bartoli, Daniele, and Leo Storme. 2016. “The Second and the Third Smallest Arrangements of Hyperplanes in Finite Projective Spaces.” Finite Fields and Their Applications 37: 225–239.
- APA
- Bartoli, D., & Storme, L. (2016). The second and the third smallest arrangements of hyperplanes in finite projective spaces. FINITE FIELDS AND THEIR APPLICATIONS, 37, 225–239.
- Vancouver
- 1.Bartoli D, Storme L. The second and the third smallest arrangements of hyperplanes in finite projective spaces. FINITE FIELDS AND THEIR APPLICATIONS. 2016;37:225–39.
- MLA
- Bartoli, Daniele, and Leo Storme. “The Second and the Third Smallest Arrangements of Hyperplanes in Finite Projective Spaces.” FINITE FIELDS AND THEIR APPLICATIONS 37 (2016): 225–239. Print.
@article{6843804,
author = {Bartoli, Daniele and Storme, Leo},
issn = {1071-5797},
journal = {FINITE FIELDS AND THEIR APPLICATIONS},
keywords = {Rational points,Hyperplanes arrangements,Reed-Muller codes,(k_3)-arcs,REED-MULLER CODES,RATIONAL-POINTS,CUBIC CURVES,HYPERSURFACES,P-N(F-Q),NUMBERS,FIELDS},
language = {eng},
pages = {225--239},
title = {The second and the third smallest arrangements of hyperplanes in finite projective spaces},
url = {http://dx.doi.org/10.1016/j.ffa.2015.10.001},
volume = {37},
year = {2016},
}
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