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Fibonacci, Chebyshev, and Orthogonal Polynomials
The American Mathematical Monthly, 2005(2005). Fibonacci, Chebyshev, and Orthogonal Polynomials. The American Mathematical Monthly: Vol. 112, No. 7, pp. 612-630.
Kathy Driver+2 more
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A characterization of the Chebyshev and Fibonacci polynomials
Rendiconti del Circolo Matematico di Palermo, 1998We consider sequences of polynomials of hypergeometric type satisfying a three-term recurrence relation with constant coefficients and general initial conditions. We characterize among these the Chebyshev and Fibonacci polynomials. Furthermore, we show some necessary conditions and links between the coefficients of the recurrence relation and initial ...
Paolo Ricci, Mauro Cuccoli
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Fibonacci-mandelbrot polynomials and matrices
ACM Communications in Computer Algebra, 2017We explore a family of polynomials similar to the Mandelbrot polynomials called the Fibonacci-Mandelbrot polynomials defined by q 0 ( z ) = 0, q 1 ( z ) = 1, and q n
Robert M. Corless, Eunice Y. S. Chan
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On color polynomials of Fibonacci graphs
Journal of Computational Chemistry, 1987AbstractA recursion exists among the coefficients of the color polynomials of some of the families of graphs considered in recent work of Balasubramanian and Ramaraj. Such families of graphs have been called Fibonacci graphs. Application to king patterns of lattices is given. The method described here applies only to the so called Fibonacci graphs.
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Fibonacci Analogs of the Classical Polynomials
Mathematics Magazine, 1975(1975). Fibonacci Analogs of the Classical Polynomials. Mathematics Magazine: Vol. 48, No. 3, pp. 123-130.
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Fibonacci Polynomials their Properties and Applications
Zeitschrift für Analysis und ihre Anwendungen, 1996The paper deals with polynomials characterized by coefficients determined by successive elements of the Fibonacci sequence. Basic properties and applications of the Fibonacci polynomials are demonstrated. The index of concentration of Fibonacci polynomials at k -th degree, locations of ...
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Recursive formula to compute Zernike radial polynomials
Optics Letters, 2013Barmak Honarvar Shakibaei Asli
exaly