The article applies fractional quantum mechanics to systems with electrical screening effects.

What is it about?

This research paper explores the application of fractional quantum mechanics to systems with electrical screening effects. The authors use numerical simulation methods to find the wave function and probabilities for different values of the spatial fractional parameter and energy. The results can be applied to various systems such as plasma, tokamak, and colloidal dispersion.

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Why is it important?

The Riemann-Liouville definition of fractional derivatives and numerical simulation methods are used to simulate the spatial form of the fractional Schrödinger equation. The study finds the wave function of systems with electrical screening interaction potential and a specific electrical permittivity. The algorithm is applied to systems such as plasma systems, tokamak, and colloidal dispersion, using the parameters of the system and the method.

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