Перейти к основному содержанию
AkademIndex

Продукты

Для разработчиков

AkademBaseОткрытый API экосистемы
← Назад к работе

Работы, цитирующие эту работу

Работ: 7

Работа: On a partial differential equation of fractional order

  1. On a Nonlocal Boundary Value Problem for a Degenerate Parabolic-Hyperbolic Equation with Fractional Derivative

    N. K. Ochilova, T. K. Yuldashev

    СтатьяDifferential Equations and Boundary ProblemsLobachevskii Journal of Mathematics2022Цитирований: 17
    ABI

  2. Inverse Problems for the Loaded Parabolic-Hyperbolic Equation Involves Riemann–Liouville Operator

    O. Kh. Abdullaev, T. K. Yuldashev

    СтатьяNumerical methods in inverse problemsLobachevskii Journal of Mathematics2023Цитирований: 12
    ABI

  3. Boundary‐value problems for the third‐order loaded equation with noncharacteristic type‐change boundaries

    Umida Baltaeva, Praveen Agarwal

    СтатьяDifferential Equations and Boundary ProblemsMathematical Methods in the Applied Sciences2018Цитирований: 11
    ABI

  4. Direct and inverse problems for a parabolic-hyperbolic equationinvolving Riemann–Liouville derivatives

    Obidjon Kh, Oktay Abdullaev, Tursun Salmanov +68

    СтатьяNumerical methods in inverse problemsTRANSACTIONS ISSUE MATHEMATICS2023Цитирований: 10
    ABI

  5. Analog of the Gellerstedt problem for a loaded equation of the third order

    Umida Baltaeva, Pedro J. Torres

    СтатьяDifferential Equations and Boundary ProblemsMathematical Methods in the Applied Sciences2019Цитирований: 8
    ABI

  6. Extension of the Tricomi problem for a loaded parabolic–hyperbolic equation with a characteristic line of change of type

    Umida Baltaeva, Praveen Agarwal, Shaher Momani

    СтатьяDifferential Equations and Boundary ProblemsMathematical Methods in the Applied Sciences2022Цитирований: 3
    ABI

  7. On a problem for the loaded degenerating mixed type equation involving integral-differential operators

    Б.И. Исломов, O. Kh Abdullayev O. Kh Abdullayev, N. K. Ochilova

    СтатьяDifferential Equations and Boundary ProblemsNanosystems Physics Chemistry Mathematics2017Цитирований: 3
    ABI