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Showing 1-20 of 6,736 results
  1. Decomposition and conformal map** techniques for the quadrature of nearly singular integrals

    Gauss–Legendre quadrature, Clenshaw–Curtis quadrature and the trapezoid rule are powerful tools for numerical integration of analytic functions. For...

    William Mitchell, Abbie Natkin, ... Chenxin Zhu in BIT Numerical Mathematics
    Article Open access 24 July 2023
  2. A block-by-block strategy for fractional systems of nonlinear weakly singular integro-differential equations

    This paper concentrates on providing a new approach to arrive at approximate solution of a fractional nonlinear system of weakly singular...

    F. Afiatdoust, M. H. Heydari, M. M. Hosseini in Computational and Applied Mathematics
    Article 13 July 2023
  3. Numerical approach for weakly singular equation with nonlinear delay

    Solving weakly singular equations has wide applications in engineering and science. The delay term makes it difficult for most existing solvers to...

    Article 24 August 2022
  4. A high-order compact ADI finite difference scheme on uniform meshes for a weakly singular integro-differential equation in three space dimensions

    We propose a new compact alternating direction implicit (ADI) finite difference scheme on uniform meshes for a weakly singular integro-differential...

    Yuan-Ming Wang, Yu-Jia Zhang, Zi-Yun Zheng in Computational and Applied Mathematics
    Article 29 March 2024
  5. An Efficient Spectral-Galerkin Method for Second Kind Weakly Singular VIEs with Highly Oscillatory Kernels

    In this paper, we construct an efficient spectral Galerkin method to deal with the classical second kind linear VIEs with weakly singular and highly...

    Article 17 April 2023
  6. An hp-version of the discontinuous Galerkin method for fractional integro-differential equations with weakly singular kernels

    This paper suggests an hp -discontinuous Galerkin approach for the fractional integro-differential equations with weakly singular kernels. The key...

    Yan** Chen, Zhenrong Chen, Yunqing Huang in BIT Numerical Mathematics
    Article 04 July 2024
  7. Inevitable monokineticity of strongly singular alignment

    We prove that certain types of measure-valued map**s are monokinetic i.e. the distribution of velocity is concentrated in a Dirac mass. These...

    Michał Fabisiak, Jan Peszek in Mathematische Annalen
    Article Open access 12 December 2023
  8. Corrected trapezoidal rule for near-singular integrals in axi-symmetric Stokes flow

    The paper presents a method to evaluate near-singular boundary integrals in axi-symmetric interfacial Stokes flow for target points close to but not...

    Article 05 September 2022
  9. Form-Boundedness and SDEs with Singular Drift

    We survey and refine recent results on weak and strong well-posedness of stochastic differential equations with singular drift satisfying some...
    Conference paper 2024
  10. Computational study based on the Laplace transform and local discontinuous Galerkin methods for solving fourth-order time-fractional partial integro-differential equations with weakly singular kernels

    The aim of this paper is to implement the high-order local discontinuous Galerkin method (LDGM) for solving partial integro-differential equations...

    Hadi Mohammadi-Firouzjaei, Hojatollah Adibi, Mehdi Dehghan in Computational and Applied Mathematics
    Article 12 July 2024
  11. Weakly Canceling Operators and Singular Integrals

    Abstract

    We suggest an elementary harmonic analysis approach to canceling and weakly canceling differential operators, which allows us to extend...

    Article 01 March 2021
  12. A Solution to a Boundary-Value Problem for Integro-Differential Equations with Weakly Singular Kernels

    A linear boundary-value problem for a system of integro-differential equations with weakly singular kernels is considered. Questions of the unique...

    A. T. Assanova, Sh. N. Nurmukanbet in Russian Mathematics
    Article 01 November 2021
  13. A fast collocation method for solving the weakly singular fractional integro-differential equation

    In the present paper, we propose a spectral collocation method based on Pell polynomials to obtain the solution of a variable-order fractional...

    M. Taghipour, H. Aminikhah in Computational and Applied Mathematics
    Article 16 April 2022
  14. Doubly Singular Elliptic Equations Involving a Gradient Term: Symmetry and Monotonicity

    Let u be a positive singular solution to boundary semilinear elliptic problems with a gradient term and a possibly singular nonlinearity. We prove...

    Phuong Le in Results in Mathematics
    Article 21 October 2023
  15. Singular Value Functions

    This chapter is a detailed study of properties of the generalized singular value function of a...
    Peter G. Dodds, Ben de Pagter, Fedor A. Sukochev in Noncommutative Integration and Operator Theory
    Chapter 2023
  16. Asymptotic Stability for Singular Diffusions

    In the present chapter, asymptotic stability conditions for diffusions with linear drift and Lipschitz diffusion coefficients are presented. Although...
    Chapter 2023
  17. On a wavelet-based numerical method for linear and nonlinear fractional Volterra integro-differential equations with weakly singular kernels

    A wavelet-based technique has been used in this study to solve the linear and nonlinear fractional order Volterra integro-differential equations...

    Srikanta Behera, Santanu Saha Ray in Computational and Applied Mathematics
    Article 14 June 2022
  18. Crank–Nicolson Schemes for Sub-Diffusion Equations with Nonsingular and Singular Source Terms in Time

    In this work, two Crank–Nicolson schemes without corrections are developed for sub-diffusion equations. First, we propose a Crank–Nicolson scheme...

    Han Zhou, Wenyi Tian in Journal of Scientific Computing
    Article 18 January 2024
  19. Numerical Solution of a Weakly Singular Integral Equation by the Method of Orthogonal Polynomials in Various Function Classes

    Abstract

    We consider a singular integral equation with a logarithmic singularity that is used in the mathematical model of the scattering of...

    G. A. Rasol’ko, V. M. Volkov in Differential Equations
    Article 01 April 2022
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