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Integral Form of the Fractional Schr¨odinger Equation and Its Application to the Quantum Scattering Problems

机译:分数薛定od方程的积分形式及其在量子散射问题中的应用

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摘要

The integral form of the 3D space fractional Schr¨odinger equation is derived in this paper. Using this integral equation, we study the scattering problems in the fractional quantum mechanics and obtain the analytical approximate solutions of the wave function and the scattering amplitude using the Born approximation method. The Born series, with corrections of every order, is also given. In the end, we discuss the validity of the Born approximation and show the validity condition.
机译:本文推导了3D空间分数薛定¨方程的积分形式。使用该积分方程,我们研究了分数量子力学中的散射问题,并使用Born近似方法获得了波函数和散射幅度的解析近似解。还给出了Born系列,其中包含每个顺序的更正。最后,我们讨论了Born逼近的有效性,并给出了有效性条件。

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