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Works cited by this work

31 works

Work: On determining the fractional exponent of the subdiffusion equation

  1. Mittag-Leffler Functions, Related Topics and Applications

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

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  2. Inverse and Ill-posed Problems

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  3. Inverse source problems for positive operators. I: Hypoelliptic diffusion and subdiffusion equations

    Michael Ruzhansky, Niyaz Tokmagambetov, Berikbol T. Torebek

    Article201933 citations
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  4. 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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  5. Inverse Problem of Determining the Heat Source Densityfor the Subdiffusion Equation

    Ravshan Ashurov, A. T. Mukhiddinova

    ArticleNumerical methods in inverse problemsDifferential Equations202032 citations
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  6. Untitled

    Other26 citations
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  7. Determination of the Order of Fractional Derivative for Subdiffusion Equations

    Ravshan Ashurov, Sabir Umarov

    ArticleFractional Differential Equations SolutionsFractional Calculus and Applied Analysis202025 citations
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  8. 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
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  9. Introduction to Fractional and Pseudo-Differential Equations with Singular Symbols

    Sabir Umarov

    Book201521 citations
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  10. Inverse source problem for a fractional diffusion equation

    Ying Zhang, Xiang Xu

    Article201117 citations
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  11. Fractional Derivatives for Physicists and Engineers

    V. V. Uchaikin

    Book201316 citations
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  12. DETERMINATION OF FRACTIONAL ORDER AND SOURCE TERM IN SUBDIFFUSION EQUATIONS

    Ravshan Ashurov, Yusuf Fayziev

    Article202213 citations
    ABI

  13. Uniqueness for inverse problems of determining orders of multi-term time-fractional derivatives of diffusion equation

    Zhiyuan Li, Masahiro Yamamoto

    Article201412 citations
    ABI

  14. Regularized solution of an inverse source problem for a time fractional diffusion equation

    Huy Tuan Nguyen, Le Dinh Long, Van Thinh Nguyen

    Article201611 citations
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  15. Recovering the time-dependent potential function in a multi-term time-fractional diffusion equation

    Liangliang Sun, Yun Zhang, Ting Wei

    Article201811 citations
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  16. Analyticity of solutions to a distributed order time-fractional diffusion equation and its application to an inverse problem

    Zhiyuan Li, Yuri Luchko, Masahiro Yamamoto

    Article201610 citations
    ABI

  17. Recovering an unknown source in a fractional diffusion problem

    William Rundell, Zhidong Zhang

    Article20189 citations
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  18. Untitled

    Other9 citations
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  19. Beyond The Triangle: Brownian Motion, Ito Calculus, And Fokker-planck Equation - Fractional Generalizations

    Sabir Umarov, Marjorie G. Hahn, Marjorie G. Hahn +1

    Book20187 citations
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  20. Initial-boundary value and inverse problems for subdiffusion equations in ℝ^N

    Ravshan Ashurov, Rakhim Zunnunov

    Article20207 citations
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  21. Identification of the Order of the Fractional Derivative for the Fractional Wave Equation

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  22. An Analog of the Tricomi Problem for a Mixed-Type Equation with Fractional Derivative. Inverse Problems

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    ArticleDifferential Equations and Boundary ProblemsLobachevskii Journal of Mathematics20233 citations
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  23. Modeling the dynamics of novel coronavirus (2019-nCov) with fractional derivative

    Muhammad Altaf Khan, Abdon Atangana

    Article20203 citations
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  24. Inverse problem of determining the order of the fractional derivative in the Rayleigh-Stokes equation

    Ravshan Ashurov, Oqila Mukhiddinova

    ArticleFractional Differential Equations SolutionsFractional Calculus and Applied Analysis20232 citations
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  25. Determination of Order in Linear Fractional Differential Equations

    Mirko D’Ovidio, Paola Loreti, Alireza Momenzadeh +1

    Article20182 citations
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