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1.Besov-type Characterisations for the Bloch Spaces Involving Fractional Derivative
Bloch函数分数次导数意义的Besov型特征收藏指正
2.The time fractional advection-dispersion equation is derived from the classical advection-dispersion equation whose 1-order time derivative is replaced by the time fractional order derivative ( 0 <α ≤ 1).
时间分数阶对流-扩散方程是把经典的对流-扩散方程的一阶时间导数项用时间分数阶导数项(0 <α≤1)来替换而成的。收藏指正
3.Using the relationship between Riesz-Feller,Riemann-Liouville and Grünwald-Letnikov fractional-order derivatives,and discretizing Riesz-Feller fractional-order derivative by the definition of Grünwald-Letnikov,a two-level finite difference scheme was proposed for approximating the Lévy-Feller advection-dispersion equation.
利用Riesz-Feller,Riemann-Li-ouville和Grünwald-Letnikov分数阶导数之间的关系,按照Grünwald-Letnikov定义对Riesz-Feller分数阶导数进行离散,得到了近似Lévy-Feller对流-扩散方程的一种两层的有限差分格式.收藏指正
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