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Isroil A. Ikromov

35 ta ish

Institute of Mathematics named after V.I. Romanovsky Academy of Sciences of Uzbekistan, University Boulevard, 15, 140104, Samarkand, Uzbekistan

  1. Sharp time decay estimates for the discrete Klein–Gordon equation

    Jean‐Claude Cuenin, Isroil A. Ikromov

    PreprintAdvanced Mathematical Physics ProblemsNonlinearity20210 iqtibos
    ABI

  2. Письмо в редакцию: добавление к статье "On the convergence exponent of trigonometric integrals"

    Isroil A. Ikromov

    MaqolaApproximation Theory and Sequence SpacesТруды Математического института им Стеклова20220 iqtibos
    ABI

  3. Letter to the Editor: Addition to the Paper “On the Convergence Exponent of Trigonometric Integrals”

    Isroil A. Ikromov

    BoshqaAlgebraic and Geometric AnalysisProceedings of the Steklov Institute of Mathematics20220 iqtibos
    ABI

  4. On Estimates for Maximal Operators

    Isroil A. Ikromov, Akmal Barakayev

    MaqolaAdvanced Harmonic Analysis ResearchRussian Mathematics20230 iqtibos
    ABI

  5. Weierstrass Polynomials in Estimates of Oscillatory Integrals

    Isroil A. Ikromov, Azimbay Sadullaev

    MaqolaAdvanced Harmonic Analysis ResearchJournal of Mathematical Sciences20240 iqtibos
    ABI

  6. О точных $L^p$-оценках преобразования Фурьеповерхностных мер

    Isroil A. Ikromov, Dildora I. Ikromova

    MaqolaAdvanced Mathematical Physics ProblemsМатематические заметки20240 iqtibos
    ABI

  7. Uniform estimates for oscillatory integrals with smooth phase

    Isroil A. Ikromov, Akbar Rakhmanovich Safarov

    MaqolaAdvanced Harmonic Analysis ResearchЧебышевский сборник20240 iqtibos
    ABI

  8. On estimates for trigonometric integrals with quadratic phase

    Isroil A. Ikromov, Akbar Rakhmanovich Safarov, Akmal T. Absalamov

    MaqolaMathematical Approximation and IntegrationЧебышевский сборник20240 iqtibos
    ABI

  9. Estimates for Oscillatory Integrals with Discontinuous Amplitude

    Isroil A. Ikromov, Akbar R. Safarov, Dilshodbek G. Khudoyberdiev

    BobAdvanced Mathematical Modeling in EngineeringTrends in mathematics20240 iqtibos
    ABI

  10. Sharp estimates for convolution operators associated to hypersurfaces in $${\mathbb {R}}^3$$ with height $$h\le 2$$

    Ibrokhimbek Akramov, Isroil A. Ikromov

    MaqolaAdvanced Harmonic Analysis ResearchJournal of Pseudo-Differential Operators and Applications20250 iqtibos
    ABI