A New Perspective On Hyper Dual Fibonnaci And Hyper Dual Lucas Numbers
Abstract
Keywords
References
- Adler, S.L., Quaternionic Quantum Mechanics and Quantum Fields, Oxford University Press, New York, 88, 1995.
- Alp, Y., Koçer, E.G., Some properties of Leonardo numbers, Konuralp J. Math., 9(1)(2021), 183–189.
- Alp, Y., Koçer, E.G., Hybrid Leonardo numbers, Chaos, Solitons Fractals, 150(2021), 111–128.
- Andrews, G.E., Askey, R., Roy, R., Special Functions, Cambridge University Press, Cambridge, 71, 1999.
- Akkuş, İ., Kızılaslan, G., Quaternions: Quantum calculus approach with applications, Kuwait J. Sci., 46(4)(2019), 1–13.
- Arfken, G.B., Weber, H.J., Mathematical Methods for Physicists, American Association of Physics Teachers, 1999.
- Aydın Torunbalcı, F., Bicomplex Fibonacci quaternions, Chaos, Solitons Fractals, 106(2)(2018), 147–153.
- Aydın Torunbalcı, F., q-Fibonacci bicomplex and q-Lucas bicomplex numbers, Notes Number Theory Discrete Math., 28(2)(2022), 261–275.
Details
Primary Language
English
Subjects
Algebra and Number Theory, Algebraic and Differential Geometry
Journal Section
Research Article
Authors
Murat Turan
*
0000-0001-9684-7924
Türkiye
Publication Date
December 30, 2025
Submission Date
October 10, 2024
Acceptance Date
September 15, 2025
Published in Issue
Year 2025 Volume: 17 Number: 2