Hunar Sherzad Taher
Also known as: H. S. Taher, Hunar Taher
Salahaddin University - Erbil, Vellore Institute of Technology, Osmania University, Salahaddin University-Erbil
About
Hunar Sherzad Taher obtained his PhD from Vellore Institute of Technology-Chennai, India, in 2026. He joined Salahaddin University-Erbil, Iraq, in 2015 as an assistant researcher. His broad area of research is number theory. His specific research interests include Diophantine equations and linear recurrence sequences.
2026-Present: Assistant Lecturer, Department of Mathematics, College of Science, Salahaddin University-Erbil
2023-2026: PhD Student, Department of Mathematics, School of Advanced Sciences, VIT University-Chennai, India.
2022-2023: Assistant Lecturer, Department of Mathematics, College of Science, Salahaddin University-Erbil
2020-2023: Coordinator of the Department of Mathematics, College of Science, Salahaddin University-Erbil.
2015-2017: Assistant researcher, Department of Mathematics, College of Science, Salahaddin University-Erbil.
Employment
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Salahaddin University - Erbil Assistant Lecturer2015 - Present
Education
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Vellore Institute of Technology PhD2023 - 2026
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Osmania University MSc2017 - 2019
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Salahaddin University-Erbil BSc2010 - 2014
Projects & Funding
Projects & funding information is unavailable.
Publications (11)
- Markoff-Rosenberger Triples with Sequence Components of Narayana’s Cows or Padovan Save
- The First and Second Kinds of Thabit Numbers Expressed as Sums, Differences or Products of Two Generalized Lucas Sequences Save
- ON k-GENERALIZED PADOVAN NUMBERS WHICH ARE REPDIGITS IN BASE n Save
- FIBONACCI NUMBERS THAT ARE η-CONCATENATIONS OF LEONARDO AND LUCAS NUMBERS Save
- On sums of k-generalized Fibonacci and k-generalized Lucas numbers as first and second kinds of Thabit numbers Save
- Common Terms of k-Pell and Tribonacci Numbers Save
- On the square of Fibonacci and Lucas numbers of the form (22s − 1)x + (2s+1)y Save
- Repdigits base η as sum or product of Perrin and Padovan numbers Save
- ON THE DIOPHANTINE EQUATION $\frac{1}{x}+\frac{3}{y}+\frac{5}{z}=\frac{3}{4}$ Save
- IDENTITIES INVOLVING GENERALIZED BERNOULLI NUMBERS AND PARTIAL BELL POLYNOMIALS WITH THEIR APPLICATIONS Save