基本解释：汇合型超几何方程
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In the frame of quantum mechanics,the equation to describe the particle motion was reduced to the hypergeometric equatin by this potential.在量子力学框架内,把电子的Schrodinger方程转化为超几何方程,用系统参数和超几何函数严格地求解了电子的本征值和本征函数,并以Ga1-xAlxAs-GaAs-Ga1-xAlxAs量子阱为例计算了电子的带内跃迁。
In the frame of quantum mechanics, Schrodinger equation to describe the particle motion is reduced to the hypergeometric equatin by this potential.鉴于“方形”势阱描述量子阱中的空穴运动行为过于简单、理想,引入了反比相关的双曲余弦平方势,并在量子力学框架内,利用这个相互作用势把空穴的Schrodinger方程化为了超几何方程,用系统参数和超几何函数严格地求解了空穴的本征值和本征函数,并以Ga1-xAlxAs-GaAs-Ga1-xAlxAs量子阱为例,计算了阱内的空穴跃迂。
The interaction potential with secsh2x form is lead to describe an electron motion in superlattice quantum well,and in the frame of quantum mechanics,Schrdinger equation is reduced to the hypergeometric equation by this potential.引入了双曲正割平方势来描述超晶格量子阱中的电子运动,利用这个相互作用势把电子的Schr dinger方程化为了超几何方程,并以Ga1-xAlxAs/GaAs/Ga1-xAlxAs量子阱为例计算了电子的带间跃迁。
In the framework of quantum mechanics,Schrdinger equation to describe the motion behaviours was converted into the hypergeometric equation.在量子力学框架内,把粒子的Schr dinger方程化为了超几何方程,并用系统参数和超几何函数严格地求解了粒子的本征值和本征函数,并以Ga1-xAlxAs/GaAs/Ga1-xAlxAs量子阱为例计算了电子和空穴的带内跃迁和带间跃迁。
confluent hypergeometric differential equation合流型超几何微分方程
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