Fawaz, M., Zorkta, H., Alnazer, S. (2010). A Public Key Cipher Algorithm Based on Multivariate Cubic Quasigroups (MCQ). test, 7(7th International Conference on Electrical Engineering ICEENG 2010), 1-11. doi: 10.21608/iceeng.2010.33467
M. Fawaz; H. Zorkta; S. Alnazer. "A Public Key Cipher Algorithm Based on Multivariate Cubic Quasigroups (MCQ)". test, 7, 7th International Conference on Electrical Engineering ICEENG 2010, 2010, 1-11. doi: 10.21608/iceeng.2010.33467
Fawaz, M., Zorkta, H., Alnazer, S. (2010). 'A Public Key Cipher Algorithm Based on Multivariate Cubic Quasigroups (MCQ)', test, 7(7th International Conference on Electrical Engineering ICEENG 2010), pp. 1-11. doi: 10.21608/iceeng.2010.33467
Fawaz, M., Zorkta, H., Alnazer, S. A Public Key Cipher Algorithm Based on Multivariate Cubic Quasigroups (MCQ). test, 2010; 7(7th International Conference on Electrical Engineering ICEENG 2010): 1-11. doi: 10.21608/iceeng.2010.33467

A Public Key Cipher Algorithm Based on Multivariate Cubic Quasigroups (MCQ)

The International Conference on Electrical Engineering
Article 124, Volume 7, 7th International Conference on Electrical Engineering ICEENG 2010, May 2010, Pages 1-11    PDF (233.46 K)
Document Type: Original Article
DOI: 10.21608/iceeng.2010.33467
Authors
M. Fawaz1; H. Zorkta2; S. Alnazer3
1M. Fawaz : Master Candidate at Informatics College- Aleppo University- Syria.
2H. Zorkta: Asst. Prof. at Network Dept.- Informatics College- Aleppo Unv. Syria.
3S. Alnazer: Head of research Dept. Informatics College- Aleppo Unv. Syria.
Abstract
Abstract:
A new public key cipher algorithm is introduced in this article. This proposal is based
on a specific class of quasigroups string transformations called multivariate cubic
quasigroups (MCQ).
MCQ public key cipher algorithm is a public key block cipher algorithm, it is a
bijective mapping; it does not perform message expansions and can be used for both
encryption and signature. MCQ public key cipher algorithm consists of n
multivariate cubic polynomials with nd variables where n  d.k : k  40,d  3.
A particular characteristic of this proposal is that it is more secure and faster than
previous MQQ version in decryption, its encryption speed is comparable to the speed
of previous MQQ version, it is highly parallelizable, and it is well suited for short
signatures.
Keywords
Public Key Cryptosystems; Quasigroup String Transformations; Fast signature generation; Multivariate non Linear Polynomials; Multivariate Quadratic Quasigroup; Multivariate Cubic Quasigroup
Statistics
Article View: 136
PDF Download: 217