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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

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    MaqolaOchiq kirish200626 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 Physics202314 iqtibos
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  5. Evolution equations possessing infinitely many symmetries

    Peter J. Olver

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  6. Variable coefficient modified KdV equation in fluid-filled elastic tubes with stenosis: Solitary waves

    Hilmi Demı́ray

    MaqolaOchiq kirish200910 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

    MaqolaOchiq kirishNonlinear Waves and SolitonsVestnik Udmurtskogo Universiteta Matematika Mekhanika Komp yuternye Nauki20239 iqtibos
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  8. Exact Solution of the <i>Modified</i> Korteweg-de Vries Equation for Multiple Collisions of Solitons

    Ryogo Hirota

    Maqola19727 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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