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Tunable caging of excitation in decorated Lieb-ladder geometry with long-range connectivity

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摘要 Controlled Aharonov-Bohm caging of wave train is reported in a quasi-one-dimensional version of Lieb geometry with next-nearest-neighbor hopping integral within the tight-binding framework.This longer-wavelength fluctuation is considered by incorporating periodic,quasi-periodic or fractal kind of geometry inside the skeleton of the original network.This invites exotic eigenspectrum displaying a distribution of flat band states.Also a subtle modulation of external magnetic flux leads to a comprehensive control over those non-resonant modes.Real space renormalization group method provides us an exact analytical prescription for the study of such tunable imprisonment of excitation.The non-trivial tunability of external agent is important as well as challenging in the context of experimental perspective.
作者 Atanu Nandy
机构地区 Department of Physics
出处 《Chinese Physics B》 SCIE EI CAS CSCD 2023年第12期489-499,共11页 中国物理B(英文版)
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