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Emrah Polatlı
Emrah Polatlı
Zonguldak Bülent Ecevit Üniversitesi
beun.edu.tr üzerinde doğrulanmış e-posta adresine sahip
Başlık
Alıntı yapanlar
Alıntı yapanlar
Yıl
On quaternions with generalized Fibonacci and Lucas number components
E Polatlı, S Kesim
Advances in Difference Equations 2015 (1), 1-8, 2015
382015
On Split k-Fibonacci and k-Lucas Quaternions
E Polatlı, C Kizilates, S Kesim
Advances in Applied Clifford Algebras 26 (1), 353-362, 2016
372016
A generalization of Fibonacci and Lucas Quaternions
E Polatlı
Advances in Applied Clifford Algebras, 26 (2), 719-730, 2016
332016
A note on catalan's identity for the k-fibonacci quaternions
E Polatlı, S Kesim
Journal of Integer Sequences, 2015
162015
A note on ratios of Fibonacci hybrid and Lucas hybrid numbers
E Polatlı
Notes on Number Theory and Discrete Mathematics 27 (3), 73-78, 2021
132021
Hybrid numbers with Fibonacci and Lucas hybrid number coefficients
E Polatlı
Universal Journal of Mathematics and Applications 6 (3), 106-113, 2023
92023
Determinantal formulas and recurrent relations for bi-periodic Fibonacci and Lucas polynomials
F Qi, E Polatlı, BN Guo
New Trends in Applied Analysis and Computational Mathematics. Advances in …, 2021
92021
New families of Fibonacci and Lucas octonions with integer components
C Kızılateş, E Polatlı
Indian Journal of Pure and Applied Mathematics 52, 231-240, 2021
82021
On certain properties of Quadrapell quaternions
E Polatlı
Karaelmas Fen ve Mühendislik Dergisi 8 (1), 305-308, 2018
82018
On the Bounds For the Spectral Norms of R-circulant Matrices With a Type of Catalan Triangle Numbers
E Polatlı
Journal of Science and Arts 48 (3), 575-586, 2019
72019
On Geometric Circulant Matrices Whose Entries are Bi–Periodic Fibonacci and Bi–Periodic Lucas Numbers
E Polatlı
Universal Journal of Mathematics and Applications 3 (3), 102-108, 2020
52020
On some properties of a generalized min matrix
E Polatlı
AIMS Mathematics 8 (11), 26199-26212, 2023
12023
On Fibonacci Polynomials Connected with Finite Operators
E Polatlı
Konuralp Journal of Mathematics 11 (1), 24-30, 2023
2023
Genelleştirilmiş Fibonacci kuaterniyonlarının bazı özellikleri üzerine
E Polatli
Fen Bilimleri Enstitüsü, 0
Fibonacci ve Lucas P-sayıları üzerine
E Polatli
Fen Bilimleri Enstitüsü, 0
Sistem, işlemi şu anda gerçekleştiremiyor. Daha sonra yeniden deneyin.
Makaleler 1–15