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Works cited by this work

21 works

Work: Inverse coefficient problems for a time-fractional wave equation with the generalized Riemann-Liouville time derivative

  1. Applications of Fractional Calculus in Physics

    R. Hilfer

    Book200065 citations
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  2. A two‐dimensional diffusion coefficient determination problem for the time‐fractional equation

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    ArticleFractional Differential Equations SolutionsMathematical Methods in the Applied Sciences202139 citations
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  3. A problem of determining a special spatial part of 3D memory kernel in an integro‐differential hyperbolic equation

    Umidjon Durdiev, Zhanna D. Totieva

    ArticleNumerical methods in inverse problemsMathematical Methods in the Applied Sciences201935 citations
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  4. Problem of Determining the Reaction Coefficient in a Fractional Diffusion Equation

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    ArticleFractional Differential Equations SolutionsDifferential Equations202133 citations
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  5. Inverse problem of determining an order of the Caputo time-fractional derivative for a subdiffusion equation

    Shavkat Alimov, Ravshan Ashurov

    ArticleFractional Differential Equations SolutionsJournal of Inverse and Ill-Posed Problems202032 citations
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  6. Geometric Theory of Semilinear Parabolic Equations

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

    D. K. Durdiev

    Article202128 citations
    ABI

  8. Untitled

    Other26 citations
    ABI

  9. The problem of determining the one‐dimensional matrix kernel of the system of viscoelasticity equations

    D. K. Durdiev, Zhanna D. Totieva

    ArticleNumerical methods in inverse problemsMathematical Methods in the Applied Sciences201826 citations
    ABI

  10. Determination of the Order of Fractional Derivative for Subdiffusion Equations

    Ravshan Ashurov, Sabir Umarov

    ArticleFractional Differential Equations SolutionsFractional Calculus and Applied Analysis202025 citations
    ABI

  11. Solvability of a Non-local Problem with Integral Transmitting Condition for Mixed Type Equation with Caputo Fractional Derivative

    Praveen Agarwal, Abdumauvlen Berdyshev, Erkinjon Karimov

    ArticleDifferential Equations and Boundary ProblemsResults in Mathematics201623 citations
    ABI

  12. Operator Method for Construction of Solutions of Linear Fractional Differential Equations with Constant Coefficients

    Ravshan Ashurov, Alberto Cabada, Batirkhan Turmetov

    ArticleFractional Differential Equations SolutionsFractional Calculus and Applied Analysis201622 citations
    ABI

  13. A multidimensional diffusion coefficient determination problem for the time-fractional equation

    D. K. Durdiev, ASKAR RAHMONOV

    Article202221 citations
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  14. Non-local initial problem for second order time-fractional and space-singular equation

    Ruzhansky, M, Karimov, E, Mamchuev, M

    Article201718 citations
    ABI

  15. Fractional Equations and Models

    Trifce Sandev, Živorad Tomovski

    Book201913 citations
    ABI

  16. О единственности определения ядра интегро-дифференциального уравнения параболического типа

    D. K. Durdiev

    ArticleThermoelastic and Magnetoelastic PhenomenaВестник Самарского государственного технического университета Серия Физико-математические науки201511 citations
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  17. The problem of finding the kernels in the system

    D. K. Durdiev, K. K. Turdiev

    Article202111 citations
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  18. On a boundary-value problem for the parabolic-hyperbolic equation with the fractional derivative and the sewing condition of the integral form

    Abdumauvlen Berdyshev, Erkinjon Karimov, N. S. Akhtaeva

    ArticleDifferential Equations and Boundary ProblemsAIP conference proceedings20148 citations
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  19. Identification of a Time Dependent Source Function in a Parabolic Inverse Problem Via Finite Element Approach

    J. Damirchi, Reza Pourgholi, T. R. Shamami +2

    Article20204 citations
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  20. On nonlinear mixed fractional integrodifferential inclusion with four-point nonlocal Riemann-Liouville integral boundary conditions

    V. V. Kharat, D. B. Dhaigude, D. R. Hasabe

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  21. The method of lower and upper solution for Hilfer evolution equations with non-instantaneous impulses

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