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8 ta ish

Ish: The Beltrami Equation: A Geometric Approach

  1. On a Class of A-Analytic Functions

    Azimbai Sadullaeva, Nasridin M. Jabborov

    MaqolaElasticity and Wave PropagationJournal of Siberian Federal University Mathematics & Physics20167 iqtibos
    ABI

  2. Geometric properties of A-harmonic functions

    Shokhrukh Khursanov

    MaqolaNumerical methods in inverse problemsBulletin of National University of Uzbekistan Mathematics and Natural Sciences20204 iqtibos
    ABI

  3. Some properties of A(z)-subharmonic functions

    Shohruh Khursanov

    MaqolaHolomorphic and Operator TheoryBulletin of National University of Uzbekistan Mathematics and Natural Sciences20203 iqtibos
    ABI

  4. The Schwartz Inequality and the Schwartz Formula for A-Analytic Functions

    N. M. Zhabborov, T. U. Otaboev, Sh. Ya. Khursanov

    MaqolaHolomorphic and Operator TheoryJournal of Mathematical Sciences20222 iqtibos
    ABI

  5. Morera’s Theorem and Functional Series in the Class of A-analytic Functions

    Jabborov Nasridin M.

    MaqolaFunctional Equations Stability ResultsJournal of Siberian Federal University Mathematics & Physics20180 iqtibos
    ABI

  6. Residues and Argument Principle for A(z)-Analytic Functions

    Zh. K. Tishabaev, T. U. Otaboev, Sh. Ya. Khursanov

    MaqolaAlgebraic and Geometric AnalysisJournal of Mathematical Sciences20200 iqtibos
    ABI

  7. Analogue of the Mittag-Leffler theorem for A(z)-analytic functions

    Muhayyo Ne'matillayeva

    MaqolaAlgebraic and Geometric AnalysisBulletin of National University of Uzbekistan Mathematics and Natural Sciences20220 iqtibos
    ABI

  8. Fatou’s Theorem for A(z)-Analytic Functions

    N. M. Zhabborov, Behzod Husenov

    MaqolaMeromorphic and Entire FunctionsRussian Mathematics20230 iqtibos
    ABI