Quantum Calculus Approach to the Dual Bicomplex Fibonacci and Lucas Numbers

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Kome S.; Kome C.; Catarino P.

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Journal Paper

Paper Information

Journal: JOURNAL OF MATHEMATICAL EXTENSION Year:2022 | Volume:16 | Issue:2 Page(s): 00-00

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Title

Quantum Calculus Approach to the Dual Bicomplex Fibonacci and Lucas Numbers

Author(s)

Kome S. | Kome C. | Catarino P. | Issue Writer Certificate

Keywords

q−

Calculus

Dual bicomplex numbers

q−

Fibonacci dual bicomplex numbers

q−

Lucas dual bicomplex numbers

Abstract

Quantum Calculus, which arises in the mathematical fields of combinatorics and special functions as well as in a number of areas, involving the study of fractals and multi−, fractal measures, and expressions for the entropy of chaotic dynamical systems, has attracted the attention of many researchers in recent years. In this paper, by virtue of some useful notations from q−, Calculus, we define the q−, Fibonacci Dual bicomplex numbers and q−, Lucas Dual bicomplex numbers with a different perspective. Afterwards, we give the Binet formulas, binomial sums, exponential generating functions, Catalan identities, Cassini identities, d’, Ocagne identities and some algebraic properties for the q−, Fibonacci Dual bicomplex numbers and q−, Lucas Dual bicomplex numbers.

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APA: Copy

Kome, S., Kome, C., & Catarino, P.. (2022). Quantum Calculus Approach to the Dual Bicomplex Fibonacci and Lucas Numbers. JOURNAL OF MATHEMATICAL EXTENSION, 16(2), 00-00. SID. https://sid.ir/paper/1065461/en

Vancouver: Copy

Kome S., Kome C., Catarino P.. Quantum Calculus Approach to the Dual Bicomplex Fibonacci and Lucas Numbers. JOURNAL OF MATHEMATICAL EXTENSION[Internet]. 2022;16(2):00-00. Available from: https://sid.ir/paper/1065461/en

IEEE: Copy

S. Kome, C. Kome, and P. Catarino, “Quantum Calculus Approach to the Dual Bicomplex Fibonacci and Lucas Numbers,” JOURNAL OF MATHEMATICAL EXTENSION, vol. 16, no. 2, pp. 00–00, 2022, [Online]. Available: https://sid.ir/paper/1065461/en

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