One-Dimensional Quasicrystal as Being Obtained by Successive Application of Periodic Modulations to a Crystal-Structure of Fibonacci Sequence and the Electronic States
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概要
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The structure of one-dimensional quasicrystal is reconsidered so that we can in-tuitively understand its electronic properties. It is shown that the Fibonacci sequenceis obtained from a regular crystal by successive application of periodic modulations,which have the periods increasing as n, n', n',- - - (n = 3) and are self-similar. Explana-Lions are given for the peculiar spectra of electronic states on a one-dimensionalquasiperiodic lattice as a result of the modulations applied to the crystal. Differencesare also briefly discussed for the phonon and electronic band structure.
- 社団法人日本物理学会の論文
- 1986-11-15
著者
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Ninomiya Toshiyuki
Department Of Physics Faculty Of Science University Of Tokyo
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Ninomiya T
Univ. Tokyo Tokyo Jpn
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NINOMIYA Toshiyuki
Department of Physics,University of Tokyo
関連論文
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- Time-Resolved Spectroscopy of Photoluminescence in Hydrogenated Amorphous Silicon
- Dislocation Vibration : Effective Mass and Line Tension
- One-Dimensional Quasicrystal as Being Obtained by Successive Application of Periodic Modulations to a Crystal-Structure of Fibonacci Sequence and the Electronic States
- Dislocation Velocity in Indium Antimonide
- Photoluminescence Decay in Amorphous As_2S_3
- A Theory of Dislocation Motion in a Crystal. II. : Two-Dimensional Lattice and on the Lorentz Force
- Photoconductivity in Plastically Deformed GaAs
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