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Effect of Quasi-Fermi Level on the Degree of Electron Spin Polarization in GaAs
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作者 滕利华 牟丽君 王霞 《Chinese Physics Letters》 SCIE CAS CSCD 2016年第6期41-44,共4页
With spin-polarized-dependent band gap renormalization effect taken into account, the energy-dependent evolu- tion of electron spin polarization in GaAs is calculated at room temperature and at a low temperature of 1O... With spin-polarized-dependent band gap renormalization effect taken into account, the energy-dependent evolu- tion of electron spin polarization in GaAs is calculated at room temperature and at a low temperature of 1OK. We consider the exciting light with right-handed circular polarization, and the calculation results show that the degree of electron spin polarization is dependent strongly on the quasi-Fermi levels of |1/2) and |- 1/2) spin conduction bands. At room temperature, the degree of electron spin polarization decreases sharply from 1 near the bottom of the conduction band, and then increases to a stable value above the quasi-Fermi level of the |- 1/2) band. The greater the quasi-Fermi level is, the higher the degree of electron spin polarization with excessive en- ergy above the quasi-Fermi level of the |- 1/2) band can be achieved. At low temperature, the degree of electron spin polarization decreases from 1 sharply near the bottom of the conduction band, and then increases with the excessive energy, and in particular, up to a maximum of i above the quasi-Fermi level of the |1/2) band. 展开更多
关键词 of IT as Effect of Quasi-Fermi level on the degree of Electron Spin Polarization in GaAs in on
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The Single Valley Character of Level Degree Function
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作者 傅增明 佟晓石 《Journal of Donghua University(English Edition)》 EI CAS 2004年第4期153-155,共3页
Strict proof has been given to single valley character of level degree function by use of convex analysis theory, which provides reliable theoretical basis for the optimization of the data processing with respect to l... Strict proof has been given to single valley character of level degree function by use of convex analysis theory, which provides reliable theoretical basis for the optimization of the data processing with respect to level degree. As circle degree and cylindrical degree have the same mathematical structures, their single valley character can be proved by the same method. 展开更多
关键词 Convex Analysis Theory level degree Function Single Valley Character.
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