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Showing 41-60 of 1,464 results
  1. Banded preconditioning with shift compensation for solving discrete Riesz space-fractional diffusion equations

    Based on the finite-difference method, the considered Riesz space-fractional diffusion equations result in a series of linear systems, whose...

    Shu-Jiao Li, Kang-Ya Lu, Cun-Qiang Miao in Numerical Algorithms
    Article 11 April 2024
  2. The fractional Landweber method for identifying the space source term problem for time-space fractional diffusion equation

    This paper is devoted to solve an inverse problem for identifying the source term of a time-fractional nonhomogeneous diffusion equation with a...

    Fan Yang, Qu Pu, **ao-**ao Li in Numerical Algorithms
    Article 11 September 2020
  3. A mixed virtual element method for the time-fractional fourth-order subdiffusion equation

    We propose and analyze a mixed virtual element method for time-fractional fourth-order subdiffusion equation involving the Caputo fractional...

    Yadong Zhang, Minfu Feng in Numerical Algorithms
    Article 11 January 2022
  4. An application of variational iteration method for solving fuzzy time-fractional diffusion equations

    In this paper, an approximate solution based on the variational iteration method is given to solve the fuzzy time-fractional diffusion equations. The...

    Saurabh Kumar, Vikas Gupta in Neural Computing and Applications
    Article 08 August 2021
  5. Finite difference method for the Riesz space distributed-order advection–diffusion equation with delay in 2D: convergence and stability

    In this paper, we propose numerical methods for the Riesz space distributed-order advection–diffusion equation with delay in 2D. We utilize the...

    Mahdi Saedshoar Heris, Mohammad Javidi in The Journal of Supercomputing
    Article 18 April 2024
  6. A finite difference scheme for the two-dimensional Gray-Scott equation with fractional Laplacian

    This paper studies numerical methods for the two-dimensional fractional Gray-Scott (GS) model with fractional Laplacian. A three-level linearized...

    Su Lei, Yanyan Wang, Rui Du in Numerical Algorithms
    Article 05 July 2023
  7. A class of moving Kriging interpolation-based DQ methods to simulate multi-dimensional space Galilei invariant fractional advection-diffusion equation

    The current work concerns to develop a new local meshless procedure to simulate the one-, two- and three-dimensional space Galilei invariant...

    Mostafa Abbaszadeh, Mehdi Dehghan in Numerical Algorithms
    Article 15 October 2021
  8. Numerical Solution of Fractional Order Advection Reaction Diffusion Equation with Fibonacci Neural Network

    The authors have developed an efficient method with the Fibonacci neural network’s help to solve the fractional-order reaction-diffusion equation in...

    Kushal Dhar Dwivedi, Rajeev in Neural Processing Letters
    Article 24 April 2021
  9. Numerical Determination of Source from Point Observation in a Time-Fractional Boundary-Value Problem on Disjoint Intervals

    In the present work, we solve numerically an inverse problem for identification of sources from point observations in a time-fractional...
    Miglena N. Koleva, Lubin G. Vulkov in Large-Scale Scientific Computations
    Conference paper 2024
  10. All-at-once method for variable-order time fractional diffusion equations

    We propose a fast solver for the variable-order (VO) time-fractional diffusion equation. Due to the impact of the time-dependent VO function, the...

    Hong-Kui Pang, Hai-Hua Qin, Hai-Wei Sun in Numerical Algorithms
    Article 14 August 2021
  11. First-Order Reaction-Diffusion System with Space-Fractional Diffusion in an Unbounded Medium

    Diffusion in porous media, such as biological tissues, is characterized by deviations from the usual Fick’s diffusion laws, which can lead to...
    Dimiter Prodanov in Large-Scale Scientific Computing
    Conference paper 2022
  12. A fast second-order scheme for nonlinear Riesz space-fractional diffusion equations

    In this paper, the fractional centered difference formula is employed to discretize the Riesz derivative, while the Crank-Nicolson scheme is...

    Chun-Hua Zhang, Jian-Wei Yu, **ang Wang in Numerical Algorithms
    Article 22 July 2022
  13. A novel high-order numerical scheme and its analysis for the two-dimensional time-fractional reaction-subdiffusion equation

    This paper deals with the design and analysis of a high-order numerical scheme for the two-dimensional time-fractional reaction-subdiffusion...

    Pradip Roul, Vikas Rohil in Numerical Algorithms
    Article 24 January 2022
  14. Improved Gegenbauer spectral tau algorithms for distributed-order time-fractional telegraph models in multi-dimensions

    The distributed-order fractional telegraph models are commonly used to describe the phenomenas of diffusion and wave-like anomalous, which can model...

    Hoda F. Ahmed, W. A. Hashem in Numerical Algorithms
    Article Open access 10 January 2023
  15. Data-Driven Discovery of Time Fractional Differential Equations

    In the era of data abundance and machine learning technologies, we often encounter difficulties in learning data-driven discovery of hidden physics,...
    Abhishek Kumar Singh, Mani Mehra, Anatoly A. Alikhanov in Computational Science – ICCS 2022
    Conference paper 2022
  16. Finite-time synchronization of complex-valued neural networks with reaction-diffusion terms: an adaptive intermittent control approach

    In this paper, we present a novel approach to achieve finite-time synchronization (FTS) in a certain class of fractional-order complex-valued neural...

    Saravanan Shanmugam, G. Narayanan, ... M. Syed Ali in Neural Computing and Applications
    Article 25 February 2024
  17. An efficient fractional step numerical algorithm for time-delayed singularly perturbed 2D convection-diffusion–reaction problem with two small parameters

    The manuscript contemplates a computationally robust numerical algorithm for the solution of a singularly perturbed 2D time-delayed parabolic...

    S. Priyadarshana, J. Mohapatra in Numerical Algorithms
    Article 13 December 2023
  18. Mittag–Leffler stability of numerical solutions to time fractional ODEs

    The asymptotic stable region and long-time decay rate of solutions to linear homogeneous Caputo time fractional ordinary differential equations...

    Dongling Wang, Jun Zou in Numerical Algorithms
    Article 06 August 2022
  19. A Local Meshless Method for a Multi-term Time Fractional Non-linear Diffusion Equation

    In the current work, a radial basis function based local meshless method is taken into consideration to solve the multi-term time fractional...
    Akanksha Bhardwaj, Karuna Pati Tripathi, Alpesh Kumar in Computational Sciences - Modelling, Computing and Soft Computing
    Conference paper 2021
  20. A numerical solution of time-fractional mixed diffusion and diffusion-wave equation by an RBF-based meshless method

    In this paper, we have developed an radial basis function (RBF) based meshless method to solve the time-fractional mixed diffusion and diffusion-wave...

    Akanksha Bhardwaj, Alpesh Kumar in Engineering with Computers
    Article 09 August 2020
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