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On the spectrum of sizes of semiovals contained in the Hermitian curve

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MINIMAL BLOCKING SETS, PLANES

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Citation

Please use this url to cite or link to this publication:

MLA
Bartoli, Daniele et al. “On the Spectrum of Sizes of Semiovals Contained in the Hermitian Curve.” EUROPEAN JOURNAL OF COMBINATORICS 52 (2016): 223–233. Print.
APA
Bartoli, D., Kiss, G., Marcugini, S., & Pambianco, F. (2016). On the spectrum of sizes of semiovals contained in the Hermitian curve. EUROPEAN JOURNAL OF COMBINATORICS, 52, 223–233.
Chicago author-date
Bartoli, Daniele, György Kiss, Stefano Marcugini, and Fernanda Pambianco. 2016. “On the Spectrum of Sizes of Semiovals Contained in the Hermitian Curve.” European Journal of Combinatorics 52: 223–233.
Chicago author-date (all authors)
Bartoli, Daniele, György Kiss, Stefano Marcugini, and Fernanda Pambianco. 2016. “On the Spectrum of Sizes of Semiovals Contained in the Hermitian Curve.” European Journal of Combinatorics 52: 223–233.
Vancouver
1.
Bartoli D, Kiss G, Marcugini S, Pambianco F. On the spectrum of sizes of semiovals contained in the Hermitian curve. EUROPEAN JOURNAL OF COMBINATORICS. 2016;52:223–33.
IEEE
[1]
D. Bartoli, G. Kiss, S. Marcugini, and F. Pambianco, “On the spectrum of sizes of semiovals contained in the Hermitian curve,” EUROPEAN JOURNAL OF COMBINATORICS, vol. 52, pp. 223–233, 2016.
@article{8033716,
  author       = {Bartoli, Daniele and Kiss, György and Marcugini, Stefano and Pambianco, Fernanda},
  issn         = {0195-6698},
  journal      = {EUROPEAN JOURNAL OF COMBINATORICS},
  keywords     = {MINIMAL BLOCKING SETS,PLANES},
  language     = {eng},
  pages        = {223--233},
  title        = {On the spectrum of sizes of semiovals contained in the Hermitian curve},
  url          = {http://dx.doi.org/10.1016/j.ejc.2015.10.005},
  volume       = {52},
  year         = {2016},
}

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