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量子点中强耦合极化子的性质
引用本文:陈时华,肖景林.量子点中强耦合极化子的性质[J].发光学报,2005,26(1):27-31.
作者姓名:陈时华  肖景林
作者单位:内蒙古民族大学物理与机电学院,内蒙古,通辽,028043;内蒙古民族大学物理与机电学院,内蒙古,通辽,028043
基金项目:国家自然科学基金;内蒙古自然科学基金
摘    要:采用Pekar类型的变分方法研究了抛物量子点中强耦合极化子的基态和激发态的性质。计算了基态和激发态极化子的结合能、光学声子平均数和极化子的共振频率。讨论了这些量对有效限制强度和电子 体纵光学声子耦合强度的依赖关系。结果表明:抛物量子点中极化子的共振频率、基态和激发态极化子的结合能以及光学声子平均数都随量子点的有效束缚强度的增大而减小。光学声子平均数随电子 体纵光学声子耦合强度的增加而增大。

关 键 词:量子点  强耦合  极化子
文章编号:1000-7032(2005)01-0027-05
收稿时间:2003-11-13
修稿时间:2003年11月13

Properties of Strong Coupling Polaron in Quantum Dot
CHEN Shi-hua,XIAO Jing-lin.Properties of Strong Coupling Polaron in Quantum Dot[J].Chinese Journal of Luminescence,2005,26(1):27-31.
Authors:CHEN Shi-hua  XIAO Jing-lin
Institution:College of Physics and Electromechanics, Inner Mongolia National University, Tongliao, 028043, China
Abstract:In recent years, the lots of novel effects of the quantum dots systems have attracted more and more physicists. Because of the wide device applications and a lot of new physical effects in such structures, understanding the electronic properties of these systems is of particular importance. Several studies have already been carried out on the interaction of the electrons with longitudinal-optical (LO) phonons in quantum dots. Recently, Mukhopadhyay and Chatterjee investigated the polaronic corrections to the first excited-state energies of an electron in a parabolic quantum dot using a canonical transformation method based on the Lee-Low-Pines-Gross formation. Using the Fock approximation of Matz and Burkey, Lepine and Bruneau discussed the effect of an anisotropic confinement on the ground-state energy of a polaron in a parabolic quantum dot. Li and Zhu investigated the strong-coupling polaron in a parabolic quantum dot by the Landau-Pekar variational treatment. It is shown that both the polaron binding energy and the average number of virtual phonons around the electron decrease with increasing the effective confinement length. The results indicate that the polaronic effects are more pronounced in quantum dots than those in two-dimensional and three-dimensional cases. Taking into (account) the electron-bulk LO-phonon interaction, Kandemir and Altanhan using the Lee-Low-Pines (transformation) to calculate the polaronic effects for an electron confined in a parabolic quantum dot. Zhu and Gu investigated the ground states and self-energy of the weak-coupling polaron in a parabolic quantum dot by using the second order Rayleigh-Schrdinger perturbation theory. However, the properties of the strong-(coupling) polaron in the excited state in parabolic quantum dot has not been studied so far. By using the (variational) method of Pekar type, we have studied both the ground state and the excited state of strong coupling polaron in parabolic quantum dot. The polaron binding energies in both the ground state and the excited state, the average number of virtual phonons around the electron and the resonance frequency of polaron are (calculated.) Their dependence on the electron-LO-phonon coupling constant and the effective confinement strength is depicted. The (results) show that, with the increasing the effective confinement strength, the polaron binding energies in both the ground state and the excited state, the average number of virtual phonons around the electron and the resonance frequency of polaron in parabolic quantum dot are decreased. The average (number) of virtual phonons around the electron will increase with increasing the electron-LO-phonon coupling constant.
Keywords:quantum dot  strong coupling  polaron
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