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Effects of Thermal Lattice Vibration on the Effective Potential of Weak-Coupling Bipolaron in a Quantum Dot 被引量:2
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作者 Eerdunchaolu Wuyunqimuge +2 位作者 XIAO Xin HAN Chao XIN Wei 《Communications in Theoretical Physics》 SCIE CAS CSCD 2012年第1期157-160,共4页
Based on the Huybrechts' linear-combination operator,effects of thermal lattice vibration on the effective potential of weak-coupling bipolaron in semiconductor quantum dots are studied by using the LLP variationa... Based on the Huybrechts' linear-combination operator,effects of thermal lattice vibration on the effective potential of weak-coupling bipolaron in semiconductor quantum dots are studied by using the LLP variational method and quantum statistical theory.The results show that the absolute value of the induced potential of the bipolaron increases with increasing the electron-phonon coupling strength,but decreases with increasing the temperature and the distance of electrons,respectively;the absolute value of the effective potential increases with increasing the radius of the quantum dot,electron-phonon coupling strength and the distance of electrons,respectively,but decreases with increasing the temperature;the temperature and electron-phonon interaction have the important influence on the formation and state properties of the bipolaron:the bipolarons in the bound state are closer and more stable when the electron-phonon coupling strength is larger or the temperature is lower;the confinement potential and coulomb repulsive potential between electrons are unfavorable to the formation of bipolarons in the bound state. 展开更多
关键词 quantum dot BIPOLARON induced potential effective potential thermal lattice vibration polaroneffects
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一类Bernstein-Durrmeyer算子线性组合算子的L_p逼近
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作者 诸国良 《纯粹数学与应用数学》 CSCD 2000年第1期62-69,共8页
讨论了Bernstein Durrmeyer算子的一类线性组合算子的Lp 逼近 ,给出了正定理。
关键词 Bernstein-Durmeyer算子 LP 线性组合算子
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On a Linear Combination Operator of Neumann-Bessel Series
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作者 WANG Shu-yun HE Jia-xing 《Journal of Mathematical Research and Exposition》 CSCD 北大核心 2008年第1期156-160,共5页
In this paper we construct a new operator Hn,r(N,B) (f; z) by means of the partial sums S(N,S) (f; z) of Neumann-Bessel series. The operator converges uniformly to any fixed continuous function f(z) on the u... In this paper we construct a new operator Hn,r(N,B) (f; z) by means of the partial sums S(N,S) (f; z) of Neumann-Bessel series. The operator converges uniformly to any fixed continuous function f(z) on the unit circle | z |= 1 and has the best approximation order for f(z) on | z |= 1. 展开更多
关键词 Neumann-Bessel series kernel function best approximation order uniform conver-gence.
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