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17 works

Work: Nonlinear resonant scattering and plasma instability: an integrable model

  1. Integration of the General Loaded Korteweg–de Vries Equation with an Integral Type Source in the Class of Rapidly Decreasing Complex-Valued Functions

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    ABI

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  3. Integration of a Nonlinear Korteweg–de Vries Equation with a Loaded Term and a Source

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    ABI

  5. Integration of equations of Kaup system kind with self-consistent source in class of periodic functions

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    ABI

  6. Integration Of A Higher-Order Nonlinear SchröDinger System with a Self-Consistent Source in the Class of Periodic Functions

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    ABI

  7. Интегрирование нелинейной системы Шредингера высшего порядка с самосогласованным источником в классе периодических функций

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  8. On the Integration of the Periodic Camassa–Holm Equation with an Integral-Type Source

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    ABI

  9. Solution of the Finite Toda Lattice with Self-Consistent Source

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    ArticleNonlinear Waves and SolitonsLobachevskii Journal of Mathematics20232 citations
    ABI

  10. Integration of the Toda-Type Chain with a Special Self-consistent Source

    Bazar Babajanov

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    ABI

  11. Solving the Periodic Toda-Type Chain with a Self-Consistent Source

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    ABI

  12. Integration of the Loaded Cordeveg-De Fries Equation in a Class of Fast Decreasing Functions

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    ArticleNumerical methods in inverse problemsInternational Journal for Research in Applied Science and Engineering Technology20220 citations
    ABI

  13. Integration of the Korteweg-de Vries equation with loaded terms and a self-consistent source in the class of rapidly decreasing functions

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    ArticleNumerical methods in inverse problemsVestnik Udmurtskogo Universiteta Matematika Mekhanika Komp yuternye Nauki20230 citations
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  14. On the Integration of the Higher Order Toda Lattice with a Self-Consistent Integral Type Source

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    ABI

  15. On the Integration of the Hierarchy of the Kaup–Boussinesq System with a Self-Consistent Source

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    ABI

  16. Integration of the Korteweg-de Vries equation with time-dependent coefficients in the case of moving eigenvalues of the Sturm–Liouville operator

    U. A. Hoitmetov, T. G. Khasanov

    ArticleNonlinear Waves and SolitonsIzvestiya Vysshikh Uchebnykh Zavedenii Matematika20240 citations
    ABI

  17. Integration of the Korteweg–de Vries Equation with Time-Dependent Coefficients in the Case of Moving Eigenvalues of the Sturm–Liouville Operator

    U. A. Hoitmetov, T. G. Khasanov

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    ABI