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Works cited by this work

16 works

Work: The explicit formula for solution of wave differential equation with fractional derivatives in the multi-dimensional space

  1. Theory and Applications of Fractional Differential Equations

    Book200685 citations
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  2. A problem of determining a special spatial part of 3D memory kernel in an integro‐differential hyperbolic equation

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    ArticleNumerical methods in inverse problemsMathematical Methods in the Applied Sciences201935 citations
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  3. A 2D kernel determination problem in a visco‐elastic porous medium with a weakly horizontally inhomogeneity

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    ArticleNumerical methods in inverse problemsMathematical Methods in the Applied Sciences202029 citations
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  4. 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
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  5. The problem of determining the one-dimensional kernel of viscoelasticity equation with a source of explosive type

    D. K. Durdiev, Zhanna D. Totieva

    ArticleNumerical methods in inverse problemsJournal of Inverse and Ill-Posed Problems201922 citations
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  6. Fractional Derivatives for Physicists and Engineers

    V. V. Uchaikin

    Book201316 citations
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  7. Some uniqueness and existence results for the initial-boundary-value problems for the generalized time-fractional diffusion equation

    Yury Luchko

    Article200911 citations
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  8. The fundamental solutions for the fractional diffusion-wave equation

    Francesco Mainardi

    Article199611 citations
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  9. An inverse problem for identification of a time- and space-dependent memory kernel in viscoelasticity

    Jaan Janno, Lothar von Wolfersdorf

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  10. Time and space nonlocalities underlying fractional-derivative models: Distinction and literature review of field applications

    Yong Zhang, David A. Benson, Donald M. Reeves

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  11. Transmutations, Singular and Fractional Differential Equations with Applications to Mathematical Physics

    Chapter20205 citations
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  12. Sur les équations intégro-différentielles et leurs applications

    Vito Volterra

    Article19124 citations
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  13. Zur Theorie der elastischen Nachwirkung

    Ludwig Boltzmann

    Article18782 citations
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  14. Economic Interpretation of Fractional Derivatives

    Valentina V. Tarasova, Vasily E. Tarasov

    Article20172 citations
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  15. The explicit formula for solution of anomalous diffusion equation in the\n multi-dimensional space

    D. K. Durdiev, Elina Shishkina, С. М. Ситник

    Preprint20202 citations
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  16. On the solution of fractional evolution equations

    Anatoly A. Kilbas, T. Pierantozzi, Juan J. Trujillo +1

    Article20042 citations
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