Rapidly Decreasing Solution of the Initial Boundary-Value Problem for the Toda Lattice

Author:

Khanmamedov A. Kh.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference7 articles.

1. Yu. M. Berezanskii, “Integration of nonlinear difference equations by the method of inverse scattering transform,” Dokl. Akad. Nauk SSSR, 281, No.1, 16–19 (1985).

2. H. Flashka, “On the Toda lattice. Inverse scattering solutions,” Progr. Theor. Phys., 51, No.3, 703–716 (1974).

3. S. V. Manakov, “On complete integrability and stochastization in discrete dynamical systems,” Zh. Eksp. Teor. Fiz., 67, No.2, 543–555 (1974).

4. M. Kac and P. van Moerbeke, “On the explicitly soluble system of nonlinear differential equations related to certain Toda lattices,” Adv. Math., 16, No.2, 160–169 (1975).

5. I. T. Khabibulin, “The KdV equation on the semiaxis with zero boundary condition,” Teor. Mat. Fiz., 119, No.3, 397–404 (1999).

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1. On the Integration of the Higher Order Toda Lattice with a Self-Consistent Integral Type Source;Contemporary Mathematics;2023-10-19

2. Integration of the Toda-Type Chain with a Special Self-consistent Source;Springer Proceedings in Mathematics & Statistics;2018

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