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8 та иш

Иш: The generalized localization for multiple Fourier integrals

  1. On generalized localization of Fourier inversion for distributions

    Ravshan Ashurov, Almaz Butaev

    БошқаImage and Signal Denoising MethodsContemporary mathematics - American Mathematical Society20165 иқтибос
    ABI

  2. On Generalized Localization of Fourier Inversion Associated with an Elliptic Operator for Distributions

    Ravshan Ashurov, Almaz Butaev, Biswajeet Pradhan

    МақолаAdvanced Harmonic Analysis ResearchAbstract and Applied Analysis20124 иқтибос
    ABI

  3. Generalized Localization for Spherical Partial Sums of Multiple Fourier Series

    Ravshan Ashurov

    МақолаAdvanced Harmonic Analysis ResearchJournal of Fourier Analysis and Applications20192 иқтибос
    ABI

  4. Generalized Localization for Spherical Partial Sums of Multiple Fourier Series

    Ravshan Ashurov

    МақолаAdvanced Harmonic Analysis ResearchDoklady Mathematics20192 иқтибос
    ABI

  5. Generalized localization for spherical partial sums of multiple Fourier series

    Ravshan Ashurov

    МақолаAdvanced Harmonic Analysis ResearchДоклады Академии наук20191 иқтибос
    ABI

  6. Generalized Localization and Summability Almost Everywhere of Multiple Fourier Series and Integrals

    Ravshan Ashurov

    МақолаAdvanced Harmonic Analysis ResearchContemporary Mathematics Fundamental Directions20210 иқтибос
    ABI

  7. Generalized Localization and Summability Almost Everywhere of Multiple Fourier Series and Integrals

    Ravshan Ashurov

    МақолаAdvanced Harmonic Analysis ResearchJournal of Mathematical Sciences20240 иқтибос
    ABI

  8. Solution of the Problem of Generalized Localization for Spherical Partial Sums of Multiple Fourier Series

    Ravshan Ashurov

    БобDifferential Equations and Boundary ProblemsTrends in mathematics20240 иқтибос
    ABI