Yazarlar

  • MakaleAçık Erişim2022Scopus SJRQ2
    On the second order of accuracy stable difference scheme for integral type non-local elliptic source identification problem

    Ashyralyyev, Charyyar

    In this study, a source identification problem for elliptic differential equation with integral type non-local condition is discussed. The second order of accuracy difference scheme for elliptic non-local source identification problem is studied. Using spectral resolution of a self-adjoint operator, stability and coercive stability estimates for solution of difference scheme are established. Subsequently, difference scheme for an approximate solution of multi-dimensional boundary-value problem with integral type non-local and first kind boundary conditions is investigated for stability. Numerical results for 2D and 3D examples are illustrated.

    AtıfScopus2WoS1OpenAlex2
    ScopusWeb of Scienceİncele
  • MakaleAçık Erişim2021Scopus SJRQ3
    Crank-nicolson difference scheme for reverse parabolic nonlocal problem with integral and neumann boundary conditions

    Ashyralyyev, Charyyar; G¨onenc¸, Ahmet

    In this paper, we study Crank-Nicholson difference scheme for approximate solutions of parabolic nonlocal reverse problem with integral and Neumann boundary conditions. Stability estimates for its solution are established. Via Mathlab framework, we give numerical example with explanation on computer realization.

    AtıfScopus5OpenAlex3
    Scopusİncele