Characterization of the strong divisibility property for generalized\n Fibonacci polynomials [PDF]
Rigoberto Flórez +2 more
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Lonely Points in Simplices. [PDF]
Jaroschek M, Kauers M, Kovács L.
europepmc +1 more source
Shannon Entropy Loss in Mixed-Radix Conversions. [PDF]
Vennos A, Michaels A.
europepmc +1 more source
Fibonacci polynomials, generalized Stirling numbers, and Bernoulli, Genocchi and tangent numbers [PDF]
Johann Cigler
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Distinctions between Choroidal Neovascularization and Age Macular Degeneration in Ocular Disease Predictions via Multi-Size Kernels ξcho-Weighted Median Patterns. [PDF]
Liew A, Agaian S, Benbelkacem S.
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Fibonacci Sequence and its Sum by Second Order Difference Operator with Polynomial Factorial
Sandra Pinelas, Rajiniganth Pandurangan
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A MATRIX REPRESENTATION OF A GENERALIZED FIBONACCI POLYNOMIAL
The Fibonacci polynomial Fn(x) defined recurrently by Fn+1(x) = xFn(x)+Fn−1(x), with F0(x) = 0, F1(0) = 1, for n ≥ 1 is the topic of wide interest for many years. In this article, generalized Fibonacci polynomials Fbn+1(x) and Lbn+1(x) are introduced and
A. D. Godase, M. B. Dhakne
doaj
A Response-Feedback-Based Strong PUF with Improved Strict Avalanche Criterion and Reliability. [PDF]
Zhu B, Jiang X, Huang K, Yu M.
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Improved adaptive tessellation rendering algorithm. [PDF]
Wang M +5 more
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Some New Identities for the Generalized Fibonacci Polynomials by the Q(x) Matrix
Chung-Chuan Chen, Lin-Ling Huang
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