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THE McELIECE CRYPTOSYSTEM WITH ARRAY CODES

Year 2011, Volume: 15 Issue: 2, 146 - 150, 01.12.2011

Abstract

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References

  • Stinson, D.R., Cryptography theory and practice, CRC Press LLC, USA (1995).
  • McEliece, R.J., A public-key cryptosystem based on algebraic coding theory, DSN Progress Report 42- 44, 114-116 (1978).
  • Golay, M.J.E., Notes on digital coding, Proc. I.R.E., 37, 657 (1949).
  • Roman, Coding and Information Theory, Graduate Text in Mathematics, Springer Verlag (1992).
  • Sapna, J., Campopiano-type bounds in non- Hamming array coding, Linear Algebra and its Applications, 420, 135-159 (2007).
  • Pless, V.S., Hufmann, W.C., Handbook of coding theory, Elsevier B.V., The Netherlands (1998).
  • Şiap, V., Matris Kodlar ile McEliece Şifreleme Sistemi, Yüksek Lisans, Sakarya Üniversitesi, 55- 73 (2008).
  • Rao, T.R.N., Nam, K.H., Private-key algebraic- code encryptions, IEEE Trans on Inform Theory, 35 (1989).

MATRİS KODLAR İLE McELIECE ŞİFRELEME SİSTEMİ

Year 2011, Volume: 15 Issue: 2, 146 - 150, 01.12.2011

Abstract

Public-key cryptosystems form an important part of cryptography. In these systems, every user has a public and a private key. The public key allows other users to encrypt messages, which can only be decoded using the secret private key. In that way, public-key cryptosystems allow easy and secure communication between all users without the need to actually meet and exchange keys. One such system is the McEliece Public-Key cryptosystem, sometimes also called McEliece Scheme. However, as we live in the information age, coding is used in order to protecet or correct the messages in the transferring or the storing processes. So, linear codes are important in the transferring or the storing. Due to richness of their structure array codes which are linear are also an important codes. However, the information is then transferred into the source more securely by increasing the error correction capability with array codes. In this paper, we combine two interesting topics, McEliece cryptosystem and array codes.

References

  • Stinson, D.R., Cryptography theory and practice, CRC Press LLC, USA (1995).
  • McEliece, R.J., A public-key cryptosystem based on algebraic coding theory, DSN Progress Report 42- 44, 114-116 (1978).
  • Golay, M.J.E., Notes on digital coding, Proc. I.R.E., 37, 657 (1949).
  • Roman, Coding and Information Theory, Graduate Text in Mathematics, Springer Verlag (1992).
  • Sapna, J., Campopiano-type bounds in non- Hamming array coding, Linear Algebra and its Applications, 420, 135-159 (2007).
  • Pless, V.S., Hufmann, W.C., Handbook of coding theory, Elsevier B.V., The Netherlands (1998).
  • Şiap, V., Matris Kodlar ile McEliece Şifreleme Sistemi, Yüksek Lisans, Sakarya Üniversitesi, 55- 73 (2008).
  • Rao, T.R.N., Nam, K.H., Private-key algebraic- code encryptions, IEEE Trans on Inform Theory, 35 (1989).
There are 8 citations in total.

Details

Primary Language Turkish
Subjects Engineering
Journal Section Research Articles
Authors

Vedat Şiap This is me

Publication Date December 1, 2011
Submission Date March 14, 2014
Published in Issue Year 2011 Volume: 15 Issue: 2

Cite

APA Şiap, V. (2011). MATRİS KODLAR İLE McELIECE ŞİFRELEME SİSTEMİ. Sakarya University Journal of Science, 15(2), 146-150. https://doi.org/10.16984/saufbed.97143
AMA Şiap V. MATRİS KODLAR İLE McELIECE ŞİFRELEME SİSTEMİ. SAUJS. December 2011;15(2):146-150. doi:10.16984/saufbed.97143
Chicago Şiap, Vedat. “MATRİS KODLAR İLE McELIECE ŞİFRELEME SİSTEMİ”. Sakarya University Journal of Science 15, no. 2 (December 2011): 146-50. https://doi.org/10.16984/saufbed.97143.
EndNote Şiap V (December 1, 2011) MATRİS KODLAR İLE McELIECE ŞİFRELEME SİSTEMİ. Sakarya University Journal of Science 15 2 146–150.
IEEE V. Şiap, “MATRİS KODLAR İLE McELIECE ŞİFRELEME SİSTEMİ”, SAUJS, vol. 15, no. 2, pp. 146–150, 2011, doi: 10.16984/saufbed.97143.
ISNAD Şiap, Vedat. “MATRİS KODLAR İLE McELIECE ŞİFRELEME SİSTEMİ”. Sakarya University Journal of Science 15/2 (December 2011), 146-150. https://doi.org/10.16984/saufbed.97143.
JAMA Şiap V. MATRİS KODLAR İLE McELIECE ŞİFRELEME SİSTEMİ. SAUJS. 2011;15:146–150.
MLA Şiap, Vedat. “MATRİS KODLAR İLE McELIECE ŞİFRELEME SİSTEMİ”. Sakarya University Journal of Science, vol. 15, no. 2, 2011, pp. 146-50, doi:10.16984/saufbed.97143.
Vancouver Şiap V. MATRİS KODLAR İLE McELIECE ŞİFRELEME SİSTEMİ. SAUJS. 2011;15(2):146-50.