SavedAdd your journal

Journals / Mathematical Sciences and Applications E-Notes / 2013 / Cilt: 1 - Sayı: 1

ON BLOCKING SETS IN A SPECIAL PROJECTIVE PLANE OF ORDER 9

Ziya AKÇA
M.melikuzun
Pages
1–5
Publication Date
2013-06-01
DOI
—
🏛️Bibliographic metadata and full text access for this article are provided via DergiPark.
DergiPark Record ↗
✨

AI Summary & Key Takeaways

AI Insight
⚡ TL;DR(Too Long; Didn't Read)

In this paper the numbers oft−fold blocking sets in the Baersubplane which is the projective subplane of order 3 of the projective plane oforder 9 over the left semifield, using MATLAB are given

📌 3 Key Takeaways

🎯
Objective & Hypothesis:In this paper the numbers oft−fold blocking sets in the Baersubplane which is the projective subplane of order 3 of the projective plane oforder 9 over the left semifield, using MATLAB are given
📊
Key Findings & Data:In this paper the numbers oft−fold blocking sets in the Baersubplane which is the projective subplane of order 3 of the projective plane oforder 9 over the left semifield, using MATLAB are given
💡
Conclusion & Impact:In this paper the numbers oft−fold blocking sets in the Baersubplane which is the projective subplane of order 3 of the projective plane oforder 9 over the left semifield, using MATLAB are given
🔬Design:Research Article
📍Scope:Comprehensive Sample
⚙️Variables:Projective plane · blocking set · left semifield

Abstract

In this paper the numbers oft−fold blocking sets in the Baersubplane which is the projective subplane of order 3 of the projective plane oforder 9 over the left semifield, using MATLAB are given

🔖

Cite This Article

AKÇA, Z., M.melikuzun, M. (2013). ON BLOCKING SETS IN A SPECIAL PROJECTIVE PLANE OF ORDER 9. Mathematical Sciences and Applications E-Notes, Cilt: 1 - Sayı: 1, 1–5. https://ajindex.com/articles/690856

📄 Full Text PDF Viewer

📄

PDF görüntüleyici hazırlanıyor...

References (8)

  1. Akca, Z., Kaya, R., On the Subplanes of the Cartesian Group Plane of order 25, T¨urk Matematik Derne˘gi X. Ulusal Matematik Sempozyumu, 1-5 Eyl¨ul (1997) 1-7.
  2. Akca, Z., G¨unaltılı, ˙I. & G¨uney, ¨O.,2006, On The Fano Subplanes of The Left Semifield Plane of Order 9, Hacettepe Journal of Mathematics and Statistics, Volume 35(1) 55-61.
  3. Akca, Z., Uzun, M.M., On the numerical computation of some t −fold blocking sets in the Baer subplane, Applied Mathematical Sciences, Vol. 6, (2012), 6161-6170. C¸ ift¸ci, S - Kaya, R., On the Fano Subplanes in the Translation Plane of order 9, Do˘ga-Tr. J. of Mathematics 14 (1990), 1-7.
  4. Daskalov, R., A geometric contruction of a (38, 2)−blocking set in P G(2, 13) and the related [145, 3, 133] code, Discrete Mathematics, 308 (2008) 1341-1345. G¨uney, ¨O. 9. Mertebeden sol yarıcisim d¨uzleminin altd¨uzlemleri ¨uzerine, OG ¨U, Y. Lisans Tezi, 68, (2005).
  5. Hall, M. Jr., Theory of Groups, The Macmillan Company, New York (1959).
  6. Kaya, R., Projektif Geometri, Osmangazi ¨Universitesi 392, (2005). www.mathworks.com Room, T.G - Kirkpatrick, P.B., Miniquaternion Geometry, London, Cambridge University Press, 177, (1971). ¨Ozcan, M., Cebirsel Yapılardan Projektif D¨uzlem Elde EdilmesiUzerine, Anadolu ¨ ¨ Universitesi Y. Lisans Tezi, 130, (1998).
  7. Uzun, M. M., 9. Mertebeden yarıcisim d¨uzleminin bloking k¨umeleri ¨uzerine, ESOG ¨U, Y. Lisans Tezi, 68, (2010).
  8. Walls, J.L., 2006, Prescribed Automorphism Groups and Two Problems in Galois Geometries, Master of Science Thesis, Simon Franser University, 93p. Eskis¸ehir Osmangazi University, Faculty of Science and Arts, Department of Math- ematics and Computer Science, Eskis¸ehir-TURKEY E-mail address: [email protected]