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Showing 81-100 of 1,464 results
  1. Jacobi–Gauss–Lobatto collocation approach for non-singular variable-order time fractional generalized Kuramoto–Sivashinsky equation

    This paper introduces the non-singular variable-order (VO) time fractional version of the generalized Kuramoto–Sivashinsky (GKS) equation with the...

    M. H. Heydari, Z. Avazzadeh in Engineering with Computers
    Article 10 February 2021
  2. Simulation of 2D and 3D inverse source problems of nonlinear time-fractional wave equation by the meshless homogenization function method

    In this paper, homogenization functions are first proposed to address two-dimensional (2D) and three-dimensional (3D) inverse source problems of...

    Article 31 July 2021
  3. A boundary element method formulation based on the Caputo derivative for the solution of the diffusion-wave equation

    A boundary element method formulation is developed and validated through the solution of problems governed by the diffusion-wave equation, for which...

    J. A. M. Carrer, B. S. Solheid, ... M. Seaid in Engineering with Computers
    Article 28 July 2021
  4. Edge detection using the Prewitt operator with fractional order telegraph partial differential equations (PreFOTPDE)

    Detecting edges in image processing is an important process in image analysis or enhancement. Many methods detected edge information based on the...

    Mehmet Emin Tenekeci, Sadeq Taha Abdulazeez, ... Mahmut Modanli in Multimedia Tools and Applications
    Article 31 May 2024
  5. Medical image segmentation model based on caputo fractional differential

    Medical image segmentation technology, as a key work of modern medical such as intelligent medical diagnosis, has attracted a lot of attention....

    Wenya Zhang, Yining Feng, ... **anghai Wang in Multimedia Tools and Applications
    Article 29 December 2023
  6. A novel alternating-direction implicit spectral Galerkin method for a multi-term time-space fractional diffusion equation in three dimensions

    In this paper, we develop an efficient spectral Galerkin method for the three-dimensional (3D) multi-term time-space fractional diffusion equation....

    Ying Wang, Fawang Liu, ... Vo V. Anh in Numerical Algorithms
    Article 02 June 2020
  7. Magneto-thermoelastic behaviour of a finite viscoelastic rotating rod by incorporating Eringen’s theory and heat equation including Caputo–Fabrizio fractional derivative

    This paper addresses a modified constitutive equation by incorporating the size effect of nanostructured materials and a new formulation of Fourier's...

    Ahmed E. Abouelregal, Hamid M. Sedighi in Engineering with Computers
    Article 28 March 2022
  8. Fitted schemes for Caputo-Hadamard fractional differential equations

    In the present paper, the regularity and finite difference methods for Caputo-Hadamard fractional differential equations with initial value...

    Caixia Ou, Dakang Cen, ... Seakweng Vong in Numerical Algorithms
    Article 30 November 2023
  9. Exponential synchronization of fractional-order multilayer coupled neural networks with reaction-diffusion terms via intermittent control

    In this paper, the issue of exponential synchronization of fractional-order multilayer coupled neural networks with reaction-diffusion terms is...

    Yao Xu, Fu Sun, Wenxue Li in Neural Computing and Applications
    Article 24 August 2021
  10. A computational approach for the space-time fractional advection–diffusion equation arising in contaminant transport through porous media

    The fractional advection–diffusion equation, known as non-local diffusion, is a relationship utilized in groundwater hydrology as a reliable means of...

    Y. Esmaeelzade Aghdam, H. Mesgrani, ... O. Nikan in Engineering with Computers
    Article 29 April 2020
  11. An efficient optimization algorithm for nonlinear 2D fractional optimal control problems

    In this research article, we present an optimization algorithm aimed at finding the optimal solution for nonlinear 2-dimensional fractional optimal...

    A. Moradikashkooli, H. Haj Seyyed Javadi, S. Jabbehdari in The Journal of Supercomputing
    Article 11 November 2023
  12. Chaotic synchronization and fractal interpolation-based image encryption: exploring event-triggered impulsive control in variable-order fractional lur’e systems

    This paper investigates the event-triggered impulsive synchronization of a variable-order fractional chaotic Lur’e system with the application of...

    T. M. C. Priyanka, K. Udhayakumar, ... R. Rakkiyappan in Multimedia Tools and Applications
    Article 05 January 2024
  13. Solving a generalized order improved diffusion equation of image denoising using a CeNN-based scheme

    This paper presents a novel algorithm for image denoising using an improved nonlinear diffusion PDE model and a cellular neural network (CeNN)...

    Mahima Lakra, Sanjeev Kumar in Multimedia Tools and Applications
    Article 13 April 2022
  14. Complex Turing patterns in chaotic dynamics of autocatalytic reactions with the Caputo fractional derivative

    Many chemical systems exhibit a range of patterns, a noticeable and interesting class of numerical patterns that arise in autocatalytic reactions...

    Kolade M. Owolabi, Ravi P. Agarwal, ... Mohamed S. Osman in Neural Computing and Applications
    Article 25 January 2023
  15. Unconditional energy stability and maximum principle preserving scheme for the Allen-Cahn equation

    In this paper, we propose a novel fully implicit numerical scheme that satisfies both nonlinear energy stability and maximum principle for the space...

    Zhuangzhi Xu, Yayun Fu in Numerical Algorithms
    Article 12 July 2024
  16. A fast linearized numerical method for nonlinear time-fractional diffusion equations

    In this paper, we study a fast linearized numerical method for solving nonlinear time-fractional diffusion equations. A new weighted method is...

    Pin Lyu, Seakweng Vong in Numerical Algorithms
    Article 23 July 2020
  17. Fractional-order Chelyshkov wavelet method for solving variable-order fractional differential equations and an application in variable-order fractional relaxation system

    We give an efficient numerical approach to solve variable-order fractional differential equations (VO-FDEs) by applying fractional-order generalized...

    Hoa T. B. Ngo, Mohsen Razzaghi, Thieu N. Vo in Numerical Algorithms
    Article 08 August 2022
  18. A local meshless method for time fractional nonlinear diffusion wave equation

    We present a radial basis function-based local collocation method for solving time fractional nonlinear diffusion wave equation.The main beauty of...

    Alpesh Kumar, Akanksha Bhardwaj in Numerical Algorithms
    Article 04 January 2020
  19. A survey of fractional calculus applications in artificial neural networks

    Artificial neural network (ANN) is the backbone of machine learning, specifically deep learning. The interpolating and learning ability of an ANN...

    Manisha Joshi, Savita Bhosale, Vishwesh A. Vyawahare in Artificial Intelligence Review
    Article 25 April 2023
  20. A Fractional Brownian Motion Approach to Psychological and Team Diffusion Problems

    In this chapter we discuss drift diffusion and extensions to fractional Brownian motion. We include some Artificial Intelligence (AI) motivated...
    Ira S. Moskowitz, Noelle L. Brown, Zvi Goldstein in Systems Engineering and Artificial Intelligence
    Chapter 2021
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