作者: B. Passaro , C. Sire , V. G. Benza
DOI: 10.1103/PHYSREVB.46.13751
关键词: Quasiperiodic function 、 Quasicrystal 、 Lattice (order) 、 Electron localization function 、 Electronic band structure 、 Condensed matter physics 、 Octagonal tiling 、 Anomalous diffusion 、 Exponent 、 Physics
摘要: We present numerical calculations of the quantum diffusion over an octagonal quasiperiodic tiling. have studied a one-parameter family Hamiltonians including pure hopping case, Laplacian, and regime where atomic potentials prevail. found that unlimited occurs with anomalous exponents both in regime, spectrum has band structure, strong-coupling Cantor structure. Upon introducing disorder lattice through phasonic fluctuations, exponent increases while localization appears regime. The consequences on conductivity real quasicrystals are considered.