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"Indirect conduction valley"

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"Indirect conduction valley"

Anisotropy of the Hall Factor According to the Growth Direction in the Two-dimensional Device with Indirect Conduction Valley
Jong Gu Kim, Jae Chul Lee, Sang Kook Chun
J Electr Electron Mater 2014;27(7):428-432.   Published online July 1, 2014
The Hall factor in a two-dimensional device with indirect conduction valleys is calculated for several growth on various strain conditions. In the [001] or [111] growth direction, the two-dimensional constant energy surfaces of occupied valleys are shown to be isotropic ally distributed. However, in the [110] growth direction, the distribution of occupied valleys on the plane is not isotropic. This fact is the reason for the anisotropic Hall factor on the sample plane.
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Hall Factor in the Quantum Well Structure with Indirect Conduction Minima
Jae Chul Lee, Sang Kook Chun
J Electr Electron Mater 2013;26(6):421-424.   Published online June 1, 2013
The Hall factor in a quantum well structure with X or L-type indirect conduction valleys is calculated for various strain conditions. The two-dimentsional constant energy of occupied valleys are proven to be identical. As a result the Hall factor depends on the direction of occupied valleys to the growth direction, regardless of the number of occupied valleys. This work is widely applicable to the two-dimensional structure with indirect conduction minima for any growth direction and under different strain conditions.
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