54 citations to https://www.mathnet.ru/rus/faa1082
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Klein Ch., Saut J.-C., “IST Versus PDE: A Comparative Study”, Hamiltonian Partial Differential Equations and Applications, Fields Institute Communications, eds. Guyenne P., Nicholls D., Sulem C., Springer, 2015, 383–449
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А. В. Казейкина, “Отсутствие солитонов с достаточной алгебраической локализацией для уравнения Веселова–Новикова на ненулевом уровне энергии”, Функц. анализ и его прил., 48:1 (2014), 30–45 ; A. V. Kazeykina, “Absence of Solitons with Sufficient Algebraic Localization for the Novikov–Veselov Equation at Nonzero Energy”, Funct. Anal. Appl., 48:1 (2014), 24–35
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V G Dubrovsky, A V Topovsky, “About linear superpositions of special exact solutions of Nizhnik-Veselov-Novikov equation”, J. Phys.: Conf. Ser., 482 (2014), 012011
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Anna Kazeykina, “Solitons and large time behavior of solutions of a multidimensional integrable equation”, Journées équations aux dérivées partielles, 2014, 1
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Peter Perry, “Miura maps and inverse scattering for the Novikov–Veselov equation”, Anal. PDE, 7:2 (2014), 311
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А. В. Казейкина, “Отсутствие солитонов кондуктивного типа для уравнения Веселова–Новикова при нулевой энергии”, Функц. анализ и его прил., 47:1 (2013), 79–82 ; A. V. Kazeykina, “Absence of Conductivity-Type Solitons for the Novikov–Veselov Equation at Zero Energy”, Funct. Anal. Appl., 47:1 (2013), 64–66
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И. А. Тайманов, С. П. Царев, “Фаддеевские собственные функции двумерных операторов Шредингера, полученные с помощью преобразования Мутара”, ТМФ, 176:3 (2013), 408–416 ; I. A. Taimanov, S. P. Tsarev, “Faddeev eigenfunctions for two-dimensional Schrödinger operators via the Moutard transformation”, Theoret. and Math. Phys., 176:3 (2013), 1176–1183
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V. G. Dubrovsky, A. V. Topovsky, “About simple nonlinear and linear superpositions of special exact solutions of Veselov-Novikov equation”, Journal of Mathematical Physics, 54:3 (2013)
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M Music, P Perry, S Siltanen, “Exceptional circles of radial potentials”, Inverse Problems, 29:4 (2013), 045004
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Matteo Santacesaria, “Stability estimates for an inverse problem for the Schrödinger equation at negative energy in two dimensions”, Applicable Analysis, 92:8 (2013), 1666