On a backward problem for inhomogeneous time-fractional diffusion equations-Reference-Cited by-同舟云学术

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On a backward problem for inhomogeneous time-fractional diffusion equations

Published:2019-09 Issue:5 Volume:78 Page:1317-1333
ISSN:0898-1221
Container-title:Computers & Mathematics with Applications
language:en
Short-container-title:Computers & Mathematics with Applications

Author:

Luc Nguyen Hoang,Huynh Le Nhat,Tuan Nguyen Huy,Long Le Dinh

Funder

Institute for Computational Science and Technology, Ho Chi Minh City, Viet Nam

Publisher

Elsevier BV

Subject

Computational Mathematics,Computational Theory and Mathematics,Modelling and Simulation

Reference20 articles.

1. The random walks guide to anomalous diffusion: a frac- tional dynamics approach;Metzler;Phys. Rep.,2000

2. Chaos, fractional kinetics, and anomalous transport;Zaslavsky;Phys. Rep.,2002

3. A class of time-fractional reaction–diffusion equation with nonlocal boundary condition;Zhou;Math. Methods Appl. Sci.,2018

4. Duhamel’s formula for timefractional Schrödinger equations;Zhou;Math. Methods Appl. Sci.,2018

5. Existence and hölder continuity of solutions for timefractional Navier-Stokes equations;Zhou;Math. Methods Appl. Sci.,2018

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1. On inverse problem for linear and semilinear diffusion equation with Caputo–Fabrizio derivative;Mathematical Methods in the Applied Sciences;2021-09-13

2. Iterated fractional Tikhonov regularization method for solving the spherically symmetric backward time-fractional diffusion equation;Applied Numerical Mathematics;2021-02

3. Solving Time-Fractional Parabolic Equations with the Four Point-HSEGKSOR Iteration;Lecture Notes in Electrical Engineering;2021

4. Regularization of the fractional Rayleigh–Stokes equation using a fractional Landweber method;Advances in Difference Equations;2020-09-03

5. Collocation Method for Time Fractional Diffusion Equation Based on the Chebyshev Polynomials of Second Kind;International Journal of Applied and Computational Mathematics;2020-07-28

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