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The subordinated processes controlled by a family of subordinators and corresponding Fokker-Planck type equations

机译:由从属族和相应的Fokker-Planck型方程控制的从属过程

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摘要

In this work, we consider subordinated processes controlled by a family of subordinators which consist of a power function of a time variable and a negative power function of an α-stable random variable. The effect of parameters in the subordinators on the subordinated process is discussed. By suitable variable substitutions and the Laplace transform technique, the corresponding fractional Fokker–Planck-type equations are derived. We also compute their mean square displacements in a free force field. By choosing suitable ranges of parameters, the resulting subordinated processes may be subdiffusive, normal diffusive or superdiffusive
机译:在这项工作中,我们考虑由从属族控制的从属过程,这些从属族由时间变量的幂函数和α稳定随机变量的负幂函数组成。讨论了从属变量中的参数对从属过程的影响。通过适当的变量替换和Laplace变换技术,可以得出相应的分数Fokker-Planck型方程。我们还计算了它们在自由力场中的均方位移。通过选择合适的参数范围,所得的从属过程可以是亚扩散,正扩散或超扩散

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