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On the space-time fractional Schr?dinger equation with time independent potentials

机译:在空间分数SCHR?Dinger方程随着时间的独立潜力

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This paper is about the fractional Schr?dinger equation (FSE) expressed in terms of the quantum Riesz-Feller space fractional and the Caputo time fractional derivatives. The main focus is on the case of time independent potential fields as a Dirac-delta potential and a linear potential. For such type of potential fields the separation of variables method allows to split the FSE into space fractional equation and time fractional one. The results obtained in this paper contain as particular cases already known results for FSE in terms of the quantum Riesz space fractional derivative and standard Laplace operator.
机译:本文是关于Qualional Schr?Dinger等式(FSE)以Quantum Riesz-Ferler空间分数和Caputo时间分数衍生物表示。主要重点是将时间独立电位的情况下作为DIRAC-DELTA电位和线性潜力。对于这种类型的潜在领域,变量方法的分离允许将FSE分成空间分数方程和时间分数。本文获得的结果包含对Quantumriesz空间分数衍生物和标准拉普拉斯算子的FSE已经已知的特定情况。

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