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- W3195692232 abstract "An essential attribute of many fractal structures is self-similarity. A Sierpinski gasket (SPG) triangle is a promising example of a fractal lattice that exhibits localized energy eigenstates. In the present work, for the first time we establish that a mixture of both extended and localized energy eigenstates can be generated yeilding mobility edges at multiple energies in presence of a time-periodic driving field. We obtain several compelling features by studying the transmission and energy eigenvalue spectra. As a possible application of our new findings, different thermoelectric properties are discussed, such as electrical conductance, thermopower, thermal conductance due to electrons and phonons. We show that our proposed method indeed exhibits highly favorable thermoelectric performance. The time-periodic driving field is assumed through an arbitrarily polarized light, and its effect is incorporated via Floquet-Bloch ansatz. All transport phenomena are worked out using Green's function formalism following the Landauer-B{u}ttiker prescription." @default.
- W3195692232 created "2021-08-30" @default.
- W3195692232 creator A5027711373 @default.
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- W3195692232 date "2021-08-23" @default.
- W3195692232 modified "2023-10-14" @default.
- W3195692232 title "Possible route to efficient thermoelectric applications in a driven fractal network" @default.
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- W3195692232 doi "https://doi.org/10.1038/s41598-021-96592-1" @default.
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