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Ish: Integration of the Negative-Order ModifiedKorteweg–de Vries Equation with a Loaded Termin the Class of Periodic Functions

  1. Instability zones of periodic 1-dimensional Schrödinger and Dirac operators

    Plamen Djakov, Boris Mityagin

    Maqola200625 iqtibos
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  2. Integration of a defocusing nonlinear Schrödinger equation with additional terms

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  3. Sturm—Liouville and Dirac Operators

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  4. Integration of negative-order modified Korteweg–de Vries equation in a class of periodic functions

    G. U. Urazboev, A. B. Yakhshimuratov, М. М. Хасанов

    MaqolaNonlinear Waves and SolitonsTheoretical and Mathematical Physics202312 iqtibos
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  5. Variable coefficient modified KdV equation in fluid-filled elastic tubes with stenosis: Solitary waves

    Hilmi Demı́ray

    Maqola200910 iqtibos
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  6. Evolution equations possessing infinitely many symmetries

    Peter J. Olver

    Maqola197710 iqtibos
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  7. Integration of the negative order Korteweg-de Vries equation by the inverse scattering method

    G. U. Urazboev, Iroda Ismailovna Baltaeva, O. B. Ismoilov

    MaqolaNonlinear Waves and SolitonsVestnik Udmurtskogo Universiteta Matematika Mekhanika Komp yuternye Nauki20237 iqtibos
    ABI

  8. Exact Solution of the <i>Modified</i> Korteweg-de Vries Equation for Multiple Collisions of Solitons

    Ryogo Hirota

    Maqola19726 iqtibos
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  9. The Generalized $$(G^{\prime }/G) $$-Expansion Method for the Loaded Korteweg–de Vries Equation

    G. U. Urazboev, Iroda Ismailovna Baltaeva, I. D. Rakhimov

    MaqolaNonlinear Waves and SolitonsJournal of Applied and Industrial Mathematics20215 iqtibos
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