论文标题
一般电位模型的精确量化动量特征值和特征态
Exact Quantized Momentum Eigenvalues and Eigenstates of a General Potential Model
论文作者
论文摘要
我们获得了量化的动量特征值，$ p_n $，以及类似太空的schrödinger方程的动量特征状态，即feinberg-horodecki方程，其一般电位由这些电势的空间形式的时间对应物构成。目前的工作用两种一般形式的特殊情况进行了说明：时间依赖性的WEI-HUA振荡器和时间依赖的Manning-Rose电位。我们还绘制了两种特殊情况的一般分子电位的变化，其动量状态对于较少的量化状态与筛选参数相对于筛选参数。
We obtain the quantized momentum eigenvalues, $P_n$ , and the momentum eigenstates for the space-like Schrödinger equation, the Feinberg-Horodecki equation, with the general potential which is constructed by the temporal counterpart of the spatial form of these potentials. The present work is illustrated with two special cases of the general form: time-dependent Wei-Hua Oscillator and time-dependent Manning-Rosen potential. We also plot the variations of the general molecular potential with its two special cases and their momentum states for few quantized states against the screening parameter.
