Dr. Mohamed Sayed
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Dr. Mohamed Sayed

Associate Professor
Arab Open University, Kuwait

Highest Degree
Ph.D. in Mathematics from University of Birmingham, UK

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Area of Interest:

Mathematics
100%
Algebraic Coding Theory
62%
Complementarity Problem
90%
Topological Algebras
75%
Algebraic Topology
55%

Research Publications in Numbers

Books
0
Chapters
0
Articles
0
Abstracts
0

Selected Publications

  1. Sayed, M., 2018. Biometric gait recognition using machine learning algorithms. J. Comput. Sci., 14: 1064-1073.
  2. Sayed, M., 2016. Binary linear codes and symmetric generation of finite simple groups. Int. J. Algebra, 10: 299-311.
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  3. Sayed, M., 2015. Palm vein authentication based on the coset decomposition method. J. Inform. Secur., 6: 197-205.
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  4. Sayed, M., 2015. Grobner bases method for biometric traits identification and encryption. J. Inform. Secur., 6: 241-249.
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  5. Sayed, M., 2015. Coset decomposition method for storing and decoding fingerprint data. J. Adv. Comput. Sci. Technol., 4: 6-11.
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  6. Sayed, M., 2015. An approach to implement interactive teaching in blended learning environments. J. Adv. Comput. Sci. Technol., 4: 37-42.
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  7. Sayed, M. and F. Baker, 2015. E-Learning optimization using supervised artificial neural-network. J. Software Eng. Applic., 8: 26-34.
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  8. Sayed, M. and F. Jradi, 2014. Biometrics: Effectiveness and applications within the blended learning environment. Comput. Eng. Intell. Syst., 5: 1-8.
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  9. Sayed, M. and F. Baker, 2014. Blended learning barriers: An investigation, exposition and solutions. J. Educ. Pract., 5: 81-85.
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  10. Sayed, M., 2013. Blended learning environments: The effectiveness in developing concepts and thinking skills. J. Educ. Pract., 4: 12-17.
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  11. Sayed, M., 2011. Coset decomposition method for decoding linear codes. Int. J. Algebra, 5: 1395-1404.
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  12. Sayed, M., 2009. Coset enumeration of symmetrically generated groups using Grobner bases. Int. J. Algebra, 3: 693-705.
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  13. Sayed, M., 2008. Combinatorial method in the coset enumeration of symmetrically generated groups. Int. J. Comput. Math., 85: 993-1001.
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  14. Sayed, M., 2007. Groups symmetrically generated by elements of order 3 with permutation action. Southeast Asian Bull. Math., 31: 749-756.
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  15. Sayed, M., 2007. Combinatorial method in the coset enumeration of symmetrically generated groups. II. Monomial modular representations. Int. J. Algebra, 1: 505-518.
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  16. Sayed, M., 2005. Transitive permutation representation for symmetrically generated groups. Southeast Asian Bull. Math., 29: 157-167.
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  17. Sayed, M., 2005. Double-coset enumeration algorithm for symmetrically generated groups. Int. J. Math. Math. Sci., 2005: 699-715.
  18. Sayed, M., 2005. Coset enumeration of groups generated by symmetric sets of Involutions. Int. J. Math. Math. Sci., 2005: 3739-3750.
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  19. Sayed, M., 2004. Involutory symmetric generators and linear groups. J. Inst. Math. Comput. Sci. (Math. Ser.), 17: 81-89.
  20. Sayed, M., 2003. Some homomorphic images of the progenitor 2*4:S4. J. Inst. Math. Comput. Sci. (Math. Ser.), 16: 29-35.
  21. Sayed, M., 2003. Nested symmetric representation of elements of the Suzuki chain groups. Int. J. Math. Math. Sci., 2003: 3931-3948.
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  22. Sayed, M., 2001. Coset enumeration algorithm for symmetrically presented groups. Alexandria Eng. J., 40: 319-323.