摘要
根据密度泛函理论,用自洽迭代的方法求解二雏方形量子点中有杂质时电子(N=1-12)的薛定谔方程,对绝对零度情况下处于基态电子的总能量进行了数值计算,并讨论了杂质对量子点中电子基态能量的影响,得出了方形量子点中多电子系统基态的一些性质.
Using density-functional theory, the Schr6dinger equation of a 2D square quantum dot with impurity has been solved self-consistently. The ground state energy has been computed at zero temperature. We also discuss the influence of impurities on the ground energy of the square quantum dot.
出处
《原子与分子物理学报》
CAS
CSCD
北大核心
2007年第6期1137-1141,共5页
Journal of Atomic and Molecular Physics
基金
985引进人才基金
关键词
方形量子点
杂质
基态能
束缚能
square quantum dots
impurities
the ground state energy
binding energy