Wigner Distribution Function and Its Application to One-Dimensional Ballistic Channels
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概要
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The Wigner function is exactly solved and calculated for an idealized one-dimen-sional ballistic channel in which the right and the left electrodes are replaced by ap-propriate boundary conditions and the scattering potential by a delta function, andany scattering mechanisms in leads are absent. The local electron density and the current are evaluated numerically based on this solution. We find the oscillation of theelectron density around the scattering potential closely related to the Friedel oscillalion, and the quantization of two terminal conductance independent of the transmis-sion coefficient of the electron wave. We ascribe this quantization to the strong correlation between two reservoirs through the channel.
- 社団法人日本物理学会の論文
- 1991-09-15
著者
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ISAWA Yoshimasa
Faculty of Engineering Hiroshima University
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Hatano Tsuyoshi
Faculty Of Engineering Hiroshima University
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Isawa Yoshimasa
Faculty of Engineering,Hiroshima University
関連論文
- Theory of Tunneling in Double Barrier
- Wigner Distribution Function and Its Application to One-Dimensional Ballistic Channels