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Fibonacci Numbers that Are $$\eta$$-concatenations of Leonardo and Lucas Numbers
Proceedings of the Bulgarian Academy of SciencesLet $$\{F_{r}\}_{r\geq0}$$, $$\{L_{r}\}_{r\geq0}$$ and $$\{Le_{r}\}_{r\geq0}$$ be $$r$$-th terms of Fibonacci, Lucas and Leonardo sequences, respectively. In this paper, we determined the effective bounds for the solutions of the Diophantine equation $$F_{r}=\eta^{k}Le_{s}+L_{t}$$ in non-negative integers $$r$$, $$s$$, $$t$$, where $$k$$ represents the
Taher, Hunar Sherzad, Dash, Saroj Kumar
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Polynomials whose coefficients are generalized Leonardo numbers
Mathematica SlovacazbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Leonardo da Vinci and Fluid Mechanics
Annual Review of Fluid Mechanics, 2021Ivan Marusic, Susan Margaret Broomhall
exaly
Construction Of Generalized Bicomplex Leonardo Numbers
2023Turan, Murat +1 more
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Leonardo da Vinci's advice on public health
Lancet, The, 2020Laura Leondina Campanozzi +2 more
exaly
On Leonardo Numbers and Fibonacci Fundamental System
2023Elen Viviani Pereira Spreafico +1 more
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