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DR HEZRON SAKA WERE

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Staff Information
PERSONAL DETAILS
Designation
TUTORIAL FELLOW
Corporate Email
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Job Category
Teaching
Division / Faculty
Faculty of Science
Directorate / Dept
DEPT. OF MATHEMATICS
Address
536-20115, Egerton
LIST OF PUBLICATIONS
  1. Were, H. S., Sogomo K. C. and Gichuki, M. N. (2013). Almost continuous functions and manifolds based on cofinite spaces. International Journal of Management, IT and Engineering: 3: 81 - 89. ISSN: 2249 - 0558. Available at
  2. Were, H. S., Sogomo, K. C. and Gichuki, M. N. (2013). Invariances of topological properties from cofinite space to the Euclidean Global Journal of Pure and Applied Mathematics: Vol. 9: 553 - 557. ISSN: 0973 - 1768. Available at

  1. Gathigi, S. M., Gichuki, M. N., Otieno, P. A. and Were, H. S. (2013). Normality and its variants on fuzzy isotone spaces. Advances in Pure Mathematics: Vol. 3: 639 - 642. ISSN: 2160 - 0384 Available at
  2. Were, H. S., Gathigi, S. M., Otieno, P. A., Gichuki, M. N. and Sogomo, K. C. (2013). On pseudo - category of quasi - isotone spaces. Advances in Pure Mathematics: Vol. 4: 59 - 61. Available at
  3. Gathigi, S. M. and Were, H. S. (2016). A note on the cartesian product of isotonic spaces. Journal of Mathematical and Computational Science: Vol. 6: No.2, 230 - 234

ISSN: 1927 - 5307. Available online at

  1. Were, H. S., Oduor, M. O. and Gichuki, M. N. (2021). Unit groups of five radical zero commutative completely primary finite rings. Journal of Advances in Mathematics and Computer Science: Vol. 36(8): 137 - 154 ISSN:2456 - 9968

 DOI:10.9734/JAMCS/2021/v36i830396

  1. Were, H. S., Oduor, M. O. and Gichuki, M. N. (2022). Classification of units of five radical zero commutative completely primary finite rings with variant orders of second Galois ring module generators. Asian Research Journal of Mathematics: Vol. 18(6): 70 - 78

ISSN:2456 - 477X     DOI: 10.9734/ARJOM/2022/v18i630385

  1. Were, H. S. and Oduor, M. O. (2022). Classification of unit groups of five radical zero completely primary finite rings whose first and second Galois ring module generators are of the order . Journal of Mathematics. Vol 2022, 1 – 11.

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