We study the localization length λ and fractal dimensionality D of wave functions in disordered one-dimensional systems. We extend previous studies to consider the role of the off-diagonal disorder in the problem. Our results show that off-diagonal disorder introduces qualitatively different behaviour of λ and D from that of purely diagonal disorder. As a more realistic physical description of electronic properties in amorphous materials has to include the off-diagonal disorder as well, these features are of physical interest. © 1986 Springer-Verlag.

Roman, E., Wiecko, C. (1986). Localization length and fractal dimension of wave functions in one-dimensional disordered systems. ZEITSCHRIFT FÜR PHYSIK. B, CONDENSED MATTER, 62(2), 163-170 [10.1007/BF01323426].

Localization length and fractal dimension of wave functions in one-dimensional disordered systems

Roman E.;
1986

Abstract

We study the localization length λ and fractal dimensionality D of wave functions in disordered one-dimensional systems. We extend previous studies to consider the role of the off-diagonal disorder in the problem. Our results show that off-diagonal disorder introduces qualitatively different behaviour of λ and D from that of purely diagonal disorder. As a more realistic physical description of electronic properties in amorphous materials has to include the off-diagonal disorder as well, these features are of physical interest. © 1986 Springer-Verlag.
Articolo in rivista - Articolo scientifico
localization in one dimensional disordered systems, Anderson localization, off-diagonal disorder
English
1986
62
2
163
170
none
Roman, E., Wiecko, C. (1986). Localization length and fractal dimension of wave functions in one-dimensional disordered systems. ZEITSCHRIFT FÜR PHYSIK. B, CONDENSED MATTER, 62(2), 163-170 [10.1007/BF01323426].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10281/326834
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