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Application of the Frobenius method to the Schrodinger equation for a spherically symmetric potential: anharmonic oscillator

机译:Frobenius方法在薛定谔方程中的应用   球对称势:非谐振子

摘要

The power series method has been adapted to compute the spectrum of theSchrodinger equation for central potential of the form $V(r)={d_{-2}\overr^2}+{d_{-1}\over r}+\sum_{i=0}^{\infty} d_{i}r^i$. The bound-state energiesare given as zeros of a calculable function, if the potential is confined in aspherical box. For an unconfined potential the interval bounding the energyeigenvalues can be determined in a similar way with an arbitrarily chosenprecision. The very accurate results for various spherically symmetricanharmonic potentials are presented.
机译:幂级数方法已适用于计算形式为$ V(r)= {d _ {-2} \ overr ^ 2} + {d _ {-1} \ over r} + \的中心势的薛定inger方程的谱sum_ {i = 0} ^ {\ infty} d_ {i} r ^ i $。如果势能限制在非球面盒内,则束缚态能量以可计算函数的零给出。对于无限制的电势,可以以类似的方式通过任意选择的精度确定能量特征值的边界。给出了各种球形对称非谐电位的非常精确的结果。

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