Skip to main content
← Back to work

Works cited by this work

27 works

Work: An inverse coefficient problem for the fractional telegraph equation with the corresponding fractional derivative in time

  1. Mittag-Leffler Functions, Related Topics and Applications

    Rudolf Gorenflo, Anatoly A. Kilbas, Francesco Mainardi +1

    Book201453 citations
    ABI
  2. Geometric Theory of Semilinear Parabolic Equations

    Daniel Henry

    Book198131 citations
    ABI
  3. Inverse coefficient problem for the time-fractional diffusion equation

    D. K. Durdiev

    Article202128 citations
    ABI
  4. Untitled

    Other26 citations
    ABI
  5. Untitled

    Other16 citations
    ABI
  6. Coefficient inverse problem for a fractional diffusion equation

    Luc Miller, Masahiro Yamamoto

    Article201312 citations
    ABI
  7. The problem of finding the kernels in the system

    D. K. Durdiev, K. K. Turdiev

    Article202111 citations
    ABI
  8. Fractional calculus in viscoelasticity: An experimental study

    F. Can Meral, Thomas J. Royston, Richard L. Magin

    Article20096 citations
    ABI
  9. A new definition of fractional derivative

    Roshdi Khalil, Mohammed Al Horani, A. Yousef +1

    Article20144 citations
    ABI
  10. Fractional calculus models of complex dynamics in biological tissues

    Richard L. Magin

    Article20094 citations
    ABI
  11. On conformable fractional calculus

    Thabet Abdeljawad

    Article20142 citations
    ABI
  12. On a new class of fractional operators

    Fahd Jarad, Ekin Uğurlu, Thabet Abdeljawad +1

    Article20172 citations
    ABI