Fractality in resistive circuits: the Fibonacci resistor networks
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Funder
CNPq
FAPDF
FAPERJ
Publisher
Springer Science and Business Media LLC
Link
https://link.springer.com/content/pdf/10.1140/epjb/s10051-024-00750-z.pdf
Reference58 articles.
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2. D.L. Azevedo, K.A. Silva, P. Mauriz, G. Viswanathan, F.A. Oliveira, Fractal behavior of poly (gc) and poly (ta) dna segment can be arranged in a quasi-periodic fibonacci sequence. Phys. A 445, 27–34 (2016)
3. T. Devakul, Y. You, F. Burnell, S. Sondhi, Fractal symmetric phases of matter. Scipost Phys. 6, 007 (2019)
4. P.H.R. Anjos, M.S. Gomes-Filho, W.S. Alves, D.L. Azevedo, F.A. Oliveira, The fractal geometry of growth: fluctuation–dissipation theorem and hidden symmetry. Front. Phys. (2021). https://doi.org/10.3389/fphy.2021.741590
5. C.M. Acosta, A. Fazzio, Spin-polarization control driven by a rashba-type effect breaking the mirror symmetry in two-dimensional dual topological insulators. Phys. Rev. Lett. 122(3), 036401 (2019)
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