Derivative of bi-periodic Fibonacci polynomials and bi-variate bi-periodic Fibonacci polynomials

Ankur Bala; Vipin Verma

doi:10.1063/5.0162798

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Derivative of bi-periodic Fibonacci polynomials and bi-variate bi-periodic Fibonacci polynomials

Ankur Bala Vipin Verma

Year: 2023 Journal: AIP conference proceedings Vol: 2804 Pages: 020296-020296 Publisher: American Institute of Physics

DOI: 10.1063/5.0162798

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Keywords:

Fibonacci number Fibonacci polynomials Classical orthogonal polynomials Mathematics Discrete orthogonal polynomials Periodic function Derivative (finance) Orthogonal polynomials Combinatorics Pure mathematics Mathematical analysis

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Advanced Mathematical Theories and Applications

Physical Sciences → Physics and Astronomy → Statistical and Nonlinear Physics

Quasicrystal Structures and Properties

Physical Sciences → Materials Science → Materials Chemistry

Fractal and DNA sequence analysis

Life Sciences → Biochemistry, Genetics and Molecular Biology → Molecular Biology

Derivative of bi-periodic Fibonacci polynomials and bi-variate bi-periodic Fibonacci polynomials

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