Analysis and Fast Approximation of a Steady-State Spatially-Dependent Distributed-order Space-Fractional Diffusion Equation

Jinhong Jia; Xiangcheng Zheng; Hong Wang

doi:10.1515/fca-2021-0062

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Analysis and Fast Approximation of a Steady-State Spatially-Dependent Distributed-order Space-Fractional Diffusion Equation

Jinhong Jia Xiangcheng Zheng Hong Wang

Year: 2021 Journal: Fractional Calculus and Applied Analysis Vol: 24 (5)Pages: 1477-1506 Publisher: Springer Science+Business Media

DOI: 10.1515/fca-2021-0062

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Keywords:

Mathematics Smoothing Discretization Solver Matrix (chemical analysis) Toeplitz matrix Diffusion equation Applied mathematics Diffusion Collocation (remote sensing) Diagonal Mathematical analysis Mathematical optimization Geometry Pure mathematics Computer science

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Fractional Differential Equations Solutions

Physical Sciences → Mathematics → Modeling and Simulation

Differential Equations and Numerical Methods

Physical Sciences → Mathematics → Numerical Analysis

Nonlinear Differential Equations Analysis

Physical Sciences → Mathematics → Applied Mathematics

Analysis and Fast Approximation of a Steady-State Spatially-Dependent Distributed-order Space-Fractional Diffusion Equation

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