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Иш: Mixed Problem for a Nonlinear Schrödinger Equation of Negative Order in the Class of Periodic Infinite-Gap Functions

Estimation of the Cauchy function for finite-zone nonperiodic potentials
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Cauchy Problem for the Nonlinear Liouville Equation in the Class of Periodic Infinite-Gap Functions
А. Б. Хасанов, Kh. N. Normurodov, U. O. Khudayorov
МақолаDifferential Equations and Numerical MethodsDifferential Equations20236 иқтибос
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ALMOST PERIODICITY OF INFINITE-ZONE POTENTIALS
B. M. Levitan
Мақола19825 иқтибос
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Tangential polynomials and elliptic solitons
Armando Treibich
Мақола19894 иқтибос
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Cauchy Problem for the Loaded Korteweg–de Vries Equation in the Class of Periodic Functions
А. Б. Хасанов, T. G. Khasanov
МақолаNonlinear Waves and SolitonsDifferential Equations20233 иқтибос
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On the Link Between the Sparre Equation and Darboux–Treibich–Verdier Equation
V. B. Matveev, A. O. Smirnov
Мақола20063 иқтибос
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Soliton Solutions for a Negative Order AKNS Equation Hierarchy
Jie Ji, Jian‐bing Zhang, Da‐jun Zhang
Мақола20093 иқтибос
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New Elliptic Solitons
Jean-Louis Verdier
Боб19882 иқтибос
ABI
Sur l'équation$\begin{array}{l} \frac{{d^2 y}}{{dx^2 }} + \left[ {2\nu \frac{{k^2 sn x cn x}}{{dn x}} + 2\nu _1 \frac{{sn x dn x}}{{cn x}} - 2\nu _2 \frac{{cn x dn x}}{{sn x}}} \right]\frac{{dy}}{{dx}} = \\ = \left[ {\frac{I}{{sn^2 x}}(n_3 - \nu _2 )(n_3 + \nu _2 + 1) + \frac{{dn^2 x}}{{cn^2 x}}(n_2 - \nu _1 )(n_2 + \nu _1 + 1) + } \right. \\ \left. { + \frac{{k^2 cn^2 x}}{{dn^2 x}}(n_1 - \nu )(n_1 + \nu + 1) + k^2 sn^2 x(n + \nu + \nu _1 + \nu _2 )(n - \nu - \nu _1 - \nu _2 + 1) + h} \right] \\ \end{array}$: Équation où v, v1, v2, désignent des nombres quelconques, n, n1, n2, n3 des nombres entiers positifs ou négatifs, et h une constante arbitraire. premier mémoire
Cte Sparre
Мақола18832 иқтибос
ABI
Сарлавҳасиз
Бошқа1 иқтибос
ABI