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Hunar Sherzad Taher
Observed names:
H. Sherzad Taher,
Hunar Taher,
Sherzad Taher, Hunar
Institutions:
Salahaddin University-Erbil,
Vellore Institute of Technology University
Observed institutions:
Corporación Universitaria Autónoma del Cauca,
Salahaddin University-Erbil,
Instituto Politécnico Nacional,
Vellore Institute of Technology University
ORCID:
0000-0002-1830-4032
Observed ORCID:
0000-0002-1830-4032
OpenAlex ID:
A5046159275
Identities Involving Generalized Bernoulli Numbers and Partial Bell Polynomials With Their Applications
2023
·
M. A. Pathan
, Hemant Kumar
, et al.
·
jnanabha
·
4
PDF
Common Terms of k-Pell and Tribonacci Numbers
2024
·
Hunar Taher
, Saroj Kumar Dash
·
European Journal of Pure and Applied Mathematics
·
2
PDF
On Perfect Powers in k-Generalized Padovan Sequence
2026
·
Sherzad Taher, Hunar
·
HAL
The First and Second Kinds of Thabit Numbers Expressed as Sums, Differences or Products of Two Generalized Lucas Sequences
2026
·
Hunar Sherzad Taher
, Saroj Kumar Dash
·
Lecture notes in networks and systems
Markoff-Rosenberger Triples with Sequence Components of Narayana’s Cows or Padovan
2025
·
Hunar Sherzad Taher
, Saroj Kumar Dash
, et al.
·
The Fibonacci Quarterly
On sums of k-generalized Fibonacci and k-generalized Lucas numbers as first and second kinds of Thabit numbers
2025
·
Hunar Sherzad Taher
, Saroj Kumar Dash
·
Notes on Number Theory and Discrete Mathematics
PDF
On k-GENERALIZED PADOVAN NUMBERS WHICH ARE REPDIGITS IN BASE n
2025
·
Hunar Sherzad Taher
, Saroj Kumar Dash
·
JP Journal of Algebra Number Theory and Applications
PDF
Fibonacci Numbers that Are $$\eta$$-concatenations of Leonardo and Lucas Numbers
2025
·
Hunar Taher
, Saroj Dash
·
Proceedings of the Bulgarian Academy of Sciences
Repdigits base $ \eta $ as sum or product of Perrin and Padovan numbers
2024
·
Hunar Sherzad Taher
, Saroj Kumar Dash
·
AIMS Mathematics
PDF
Recurrence relations and Jacobi theta functions
2023
·
J. López-Bonilla
, J. Yalía Montiel-Pérez
, et al.
·
Journal de Ciencia e Ingeniería
PDF
ON THE DIOPHANTINE EQUATION $\frac{1}{x}+\frac{3}{y}+\frac{5}{z}=\frac{3}{4}}$
2023
·
Hunar Sherzad Taher
·
Advances in Mathematics Scientific Journal
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Works count:
11
Citation count:
6
H-index:
2
I10-index:
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