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[1] Manakov S. V., “O polnoi integriruemosti i stokhastizatsii v diskretnykh dinamicheskikh sistemakh”, Zh. eksperim. i teor. fiz., 67:2 (1974), 543–555
[2] Kac M., van Moerbeke P., “On the explicitly soluble system of nonlinear differential equations related to certain Toda lattices”, Adv. Math., 16:2 (1975), 160–169 | DOI | MR | Zbl
[3] Berezanskii Yu. M., “Integrirovanie nelineinykh raznostnykh uravnenii metodom obratnoi spektralnoi zadachi”, Dokl. AN SSSR, 281:1 (1985), 16–19 | MR | Zbl
[4] Veselov A. P., “Integrirovanie statsionarnoi zadachi dlya klassicheskoi spinovoi tsepochki”, Teor. i matem. fiz., 71:1 (1987), 154–159 | MR
[5] Vereschagin V. L., “Asimptoticheskoe razlozhenie resheniya zadachi Koshi dlya tsepochki Volterra so stupeneobraznym nachalnym usloviem”, Teor. i matem. fiz., 3:3 (1997), 335–344 | DOI | MR
[6] Bulla W., Gesztesy F., Holden H., Teschl G., “Algebra-geometric quasi-periodic finite-gap solutions of the Toda and Kac van Moerbeke hierarchies”, MEMO/135/641, Memoirs of the Amer. Math. Soc., 135, 1998 | DOI | MR
[7] Teschl G., Jacobi operators and completely integrable nonlinear lattices, Math. surv. and monographs, 72, AMS, Providence, 2000 | MR
[8] Khanmamedov Ag. Kh., “Metod integrirovaniya zadachi Koshi dlya lengmyurovskoi tsepochki s raskhodyaschimsya nachalnym usloviem”, Zh. vychisl. matem. i matem. fiz., 45:9 (2005), 1639–1650 | MR | Zbl
[9] Guseinov I. M., Khanmamedov Ag. Kh., “Ob odnom algoritme resheniya zadachi Koshi dlya konechnoi lengmyurovskoi tsepochki”, Zh. vychisl. matem. i matem. fiz., 49:9 (2009), 1589–1593 | MR | Zbl
[10] Egorova I., Michor J., Teschl G., “Inverse scattering transform for the Toda hierarchy with quasi-periodic background”, Proc. of the Amer. Math. Soc., 135:6 (2007), 1817–1827 | DOI | MR | Zbl
[11] Khanmamedov Ag. Kh., “Reshenie zadachi Koshi dlya tsepochki Tody s predelno periodicheskimi nachalnymi dannymi”, Matem. sb., 199:3 (2008), 133–143 | DOI
[12] Firsova N. E., “O reshenii zadachi Koshi dlya uravneniya Kortevega-de Vriza s nachalnymi dannymi, yavlyayuschimisya summoi periodicheskoi i bystroubyvayuschei funktsii”, Matem. sb., 135:2 (1988), 261–268 | Zbl
[13] Khanmamedov Ag. Kh., “Zadacha rasseyaniya dlya vozmuschennogo raznostnogo uravneniya Khilla”, Vestnik Bakinskogo Un-ta. Ser. fiz.-mat. nauk, 2003, no. 4, 51–57 | MR
[14] Khanmamedov Ag. Kh., “Pryamaya i obratnaya zadachi rasseyaniya dlya vozmuschennogo raznostnogo uravneniya Khilla”, Matem. sb., 196:10 (2005), 137–160 | DOI | MR | Zbl
[15] Krein S. G., Lineinye differentsialnye uravneniya v banakhovom prostranstve, Nauka, M., 1967 | MR