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Two-periodic ternary recurrences and their Binet-formula
2012The two-periodic ternary recurrence sequence is defined by relations \(\gamma _n=a\gamma _{n-1}+b\gamma _{n-2}+c\gamma _{n-3}\) if \(n\) is even and \(\gamma _n=d\gamma _{n-1}+e\gamma _{n-2}+f\gamma _{n-3}\) if \(n\) is odd. In this paper, Cooper's approach [\textit{C. Cooper}, Congr.
Alp , M, Irmak , N, Szalay, László
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A bijective proof of generalized Cauchy–Binet, Laplace, Sylvester and Dodgson formulas
Linear and Multilinear Algebra, 2020In this paper, we give the generalization of Cauchy–Binet, Laplace, Sylvester and generalized Dodgson's condensation formulas for the case of rectangular determinants.
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THE GRADED GENERALIZED FIBONACCI SEQUENCE AND BINET FORMULA
Far East Journal of Mathematical Sciences (FJMS), 2017Won Sang Chung, Minji Han, Jae Yoon Kim
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The Binet formulas for the Pell and Pell-Lucas p-numbers
2007In this paper, we define the Pell and Pell-Lucas p-numbers and derive the analytical formulas for these numbers. These formulas are similar to Bin et's formula for the classical Pell numbers.
Kocer, E. Gokcen, Tuglu, Naim
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BINet: Multi-perspective business process anomaly classification
Information Systems, 2022Timo Nolle +2 more
exaly
Approximation of ∞-Generalized Fibonacci Sequences and Their Asymptotic Binet Formula
The Fibonacci Quarterly, 2001Benaissa Bernoussi +3 more
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