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   spherical harmonic oscillator 在 物理学 分类中 的翻译结果: 查询用时:0.175秒
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spherical harmonic oscillator
相关语句
  球谐振子
    Explicit Expressions of Average Values of Radial Operator r~(2s) for Spherical Harmonic Oscillator
    球谐振子径向算符r~(2s)的平均值的解析公式
短句来源
    Principle of the method and illustrative examples (harmonic oscillator, spherical harmonic oscillator, Hydrogen atom, Pschl-Teller potential, Morse potential, Hulthén potential, three-parameter potential for diatomic molecules and isotonic harmonic oscillator) are presented.
    并以谐振子、球谐振子、氢原子、P schl-Teller势、Morse势、Hulth啨n势、双原子分子的三参量势函数、同调谐振子为实例,给出求解方法及结果.
短句来源
    Example E_(n) = f4e~(4)/2h~(2)N~(2)) (N = n+l,n、l = 0,1,…) (Hydrogen -like atom energy formula) and E_(nl)= (2n + l + 1)hω(n,l = 0,1,…) (spherical harmonic oscillator energy formula) can both be calculated by the WKB method.
    氢原子能级公式和球谐振子能级公式也可由 WKB方法导出.
短句来源
    In this paper, the relation between the expressions for positive and negative powers radial average values of spherical harmonic oscillator is obtained. Explicit expressions for <n rl|r 2s |n rl> are given for -4s4 .
    获得了球谐振子径向算符r2s正偶次幂和负偶次幂平均值之间的一个递推关系 ,在 - 4 s 4情况下给出了平均值 <nrl|r2s|nrl>的解析计算结果
短句来源
    By using the ordinary method of variable separation,the bound states of Klein Gordon equation of the ring shaped non spherical harmonic oscillator with equal scalar and vector potentials are solved.
    用分离变量方法讨论了在环形非球谐振子标量势和矢量势相等条件下的Klein Gordon方程的束缚态解 .
短句来源
  “spherical harmonic oscillator”译为未确定词的双语例句
    Using partial integration,three new general formulae of the matrix elements of arbitrary power of coordinate (or radial one)operator for linear harmonic oscillator,spherical harmonic oscillator and hydrogen atom are presented respectively. The number of summation signs needed for expressing these general formulae is proved to be 1,1 and 2.
    对于一维谐振子、三维各向同性谐振子和氢原子这三个量子体系,本文用逐次分部积分法给出了幂(径向)坐标矩阵元的新通式,并论证在这三类通式中所需的求和重数分别为1,1和2.
短句来源
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  spherical harmonic oscillator
As an example, a spherical harmonic oscillator with a particular radius of confinement is considered.
      
The dynamics of spherical harmonic oscillator interacting with radiation field is investigated.
      
The rigid boson rotator, both interacting and free, the rigid noninteracting fermion rotator, the spherical harmonic oscillator, and the hydrogenlike atom.
      


Generally,the WKB method can only use in estimating and calculating energies of high excitations (i. e large quantum numbers). But,in a certain condition, the WKB method can use in approximate calculating of bound state energies by proper corrections. Example E_(n) = f4e~(4)/2h~(2)N~(2)) (N = n+l,n、l = 0,1,…) (Hydrogen -like atom energy formula) and E_(nl)= (2n + l + 1)hω(n,l = 0,1,…) (spherical harmonic oscillator energy formula) can both be calculated by the WKB method.

一般地,WKB方法只能用于估算高激发态(即大量子数)能量,但在一定条件下,经适当修正,WKB方法可用于束缚态能量的近似计算,例如;氢原子能级公式和球谐振子能级公式也可由 WKB方法导出.

Using partial integration,three new general formulae of the matrix elements of arbitrary power of coordinate (or radial one)operator for linear harmonic oscillator,spherical harmonic oscillator and hydrogen atom are presented respectively.The number of summation signs needed for expressing these general formulae is proved to be 1,1 and 2.

对于一维谐振子、三维各向同性谐振子和氢原子这三个量子体系,本文用逐次分部积分法给出了幂(径向)坐标矩阵元的新通式,并论证在这三类通式中所需的求和重数分别为1,1和2.

In this paper, the Schrodinger equation with a non-spherical harmonic oscillator potential in three dimensions V(r) = is solved. The exact energy equation and the normalized wave function are obtained. The calculation formulas andrecurrence formulas of matrix elements and mean values for any integer power operator rs are presented.

严格求解了三维非球谐振,势的Schrodinger方程给出了精确的能谱方程和归一化的径向波函数.获得了径向幂次算符r2的矩阵元和平均值的计算公式及其递推关系.

 
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