杂质对方形量子点基态能和束缚能的影响  

Effects of impurity on ground state energy and binding energy of square quantum dots

作　　者：黄晓亚[1] 王新练[1] 

机构地区：[1]河南城建学院数理学院,河南平顶山467036

出　　处：《量子电子学报》2017年第1期113-116,共4页Chinese Journal of Quantum Electronics

基　　金：高等学校计算物理课程教学研究项目;JZW-14-JW-30~~

摘　　要：用有限差分法求解了二维方形量子点中有H_2^+杂质时的量子体系,得到了离散薛定谔方程.对体系中电子处于基态时的能量和杂质的束缚能进行了数值计算,讨论了不同间距的杂质离子对不同尺寸量子点中电子基态能量和束缚能的影响。计算结果表明:量子点中电子基态能量是杂质位置和量子点尺度的函数;基态能量随着量子点尺度的增加先急剧减小后缓慢增大,最后趋于定值;杂质对电子的束缚能随着量子点尺度的增加而减小;杂质间距越小对量子点基态能影响越大。The quantum system with H2＋ impurity in two-dimensional square quantum dots is solved by using finite difference method, and discrete SchrSdinger equation is obtained. The energy of electrons in ground state in the system and binding energy of impurity are calculated numerically. Effects of impurity ions with different spacing on the ground state energy and binding energy of electrons in different sizes of quantum dots are discussed. Calculation results show that the electron ground state energy in quantum dots is a function of the impurity position and quantum dot size. The ground state energy decreases rapidly and then increases slowly With increasing of quantum dot size, and it tends to a fixed value finally. The binding energy of impurity to electron decreases with increasing of quantum dot size. The smaller the impurity spacing is, the greater the influence of the quantum dot ground state energy will be.

关 键 词：光电子学 方形量子点 有限差分法 杂质 基态能 束缚能 

分 类 号：O471.1[理学—半导体物理] O481.3[理学—物理]