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12 works

Work: Inverse coefficient problem for a fractional-diffusion equation with a Bessel operator

  1. A two‐dimensional diffusion coefficient determination problem for the time‐fractional equation

    D. K. Durdiev, Askar Rahmonov, Zavqiddin Bozorov

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  2. Memory kernel reconstruction problems in the integro‐differential equation of rigid heat conductor

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    ArticleNumerical methods in inverse problemsMathematical Methods in the Applied Sciences202038 citations
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  3. Geometric Theory of Semilinear Parabolic Equations

    Daniel Henry

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  4. Inverse coefficient problem for the time-fractional diffusion equation

    D. K. Durdiev

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  5. Problem of Determining the Time Dependent Coefficient in the Fractional Diffusion-Wave Equation

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    ArticleFractional Differential Equations SolutionsLobachevskii Journal of Mathematics202117 citations
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  6. On Boundary-Value Problems for a Partial Differential Equation with Caputo and Bessel Operators

    Praveen Agarwal, Erkinjon Karimov, M. O. Mamchuev +1

    ChapterFractional Differential Equations SolutionsApplied and numerical harmonic analysis20178 citations
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  7. Determining the Thermal Mode Setting Parameters Based on Output Data

    Sh. A. Alimov, N. M. Komilov

    ArticleNumerical methods in inverse problemsDifferential Equations20228 citations
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  9. Untitled

    Other5 citations
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  10. A modified quasi-boundary value method for an inverse source problem of the time-fractional diffusion equation

    Ting Wei, Jungang Wang

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  11. ЗАДАЧА ОБ ОПРЕДЕЛЕНИИ КОЭФФИЦИЕНТА РЕАКЦИИ В ДРОБНОМ УРАВНЕНИИ ДИФФУЗИИ

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  12. Untitled

    Other1 citations
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