A study on circular-hyperbolic Fibonacci and Lucas quaternions
Öz
Anahtar Kelimeler
Kaynakça
- S.L. Adler, \emph{Quaternionic quantum mechanics and quantum fields}, New York: Oxford University Press, 1994.
- F.T. Aydın, \emph{Circular-hyperbolic Fibonacci quaternions}, Notes on Number Theory and Discrete Mathematics, \textbf{26}(2), (2020), 167-176.
- F. Catoni, D. Boccaletti, R. Cannata, V. Catoni, P. Zampetti, \emph{Hyperbolic Numbers} in Geometry of Minkowski Space-Time(pp.3-23), Springer, Heidelberg, 2011.
- Cihan A., Azak A.Z., G\"{u}ng\"{o}r M.A., Tosun M., A study of Dual Hyperbolic Fibonacci and Lucas numbers, An. St. Univ. Ovidius Constanta, 27(1), 35–48, (2019).
- Dattoli G., Licciardi S., Pidatella R.M., Sabia E., Hybrid complex numbers: The matrix version, Adv. Appl. Clifford Algebras, 28(3), 58, (2018).
- Dixon G.M., Division Algebras: Octonions, Quaternions, Complex Numbers and the Algebraic Design of Physics, Kluvwer Academic Publishers, ISBN 0-7923-2890-6, (1994).
- Gargoubi H., Kossentini S., $f-$algebra structure on hyperbolic numbers, Adv. Appl. Clifford Algebras, 26(4), 1211–1233, (2016).
- G\"{u}ng\"{o}r M.A. , Azak A.Z., Investigation of dual complex Fibonacci, dual complex Lucas numbers and their properties, Advances in Applied Clifford Algebras, 27(4), 3083–3096, (2017).
Ayrıntılar
Birincil Dil
İngilizce
Konular
Matematik
Bölüm
Araştırma Makalesi
Yazarlar
Nazmiye Yılmaz
*
0000-0002-7302-2281
Türkiye
Yayımlanma Tarihi
28 Haziran 2021
Gönderilme Tarihi
3 Mayıs 2021
Kabul Tarihi
2 Haziran 2021
Yayımlandığı Sayı
Yıl 2021 Cilt: 3 Sayı: 1