Some Books on Solitons

F. Calogero & A. Degasperis: Spectral Transformation and Solitons, I. North-Holland, New York, 1982. QC20.7.E88C26

F. Gesztesy & H. Holden: "Soliton equations and their algebro-geometric solutions. Vol. I. (1+1)-dimensional continuous models". Cambridge Studies in Advanced Math. 79. Cambridge University Press, Cambridge, 2003.

Robert Hermann: "Topics in the Geometric Theory of Integrable Mechanical Systems". Interdisciplinary Mathematics, XXIII. Math Sci Press, Brookline, MA, 1984.

Yuri B. Suris: "The problem of integrable discretization: Hamiltonian approach". Progress in Math. 219. Birkhauser, Basel, 2003.

Ibragimov, Nail H. Transformation groups applied to mathematical physics. Translated from the Russian. Mathematics and its Applications (Soviet Series). D. Reidel Publishing Co., Dordrecht, 1985.

Lie-Ba"cklund transformations in applications / Robert Leonard Anderson; N Kh Ibragimov 1979 English Book x, 124 p. : ill. ; 24 cm. Philadelphia : SIAM,

CRC handbook of Lie group analysis of differential equations / Author: Ibragimov, N. Kh. Publication: Boca Raton, Fl. ; London : CRC Press. 1996.

CRC handbook of lie group analysis of differential equations / Author: Ibragimov, N. Kh. Publication: Boca Raton ; London : CRC Press. 1995.

Author: Ibragimov, N. Kh. (Nail? Khairullovich) Title: Elementary Lie group analysis and ordinary differential equations / Nail H. Ibragimov. Series: Wiley series in mathematical methods in practice ; v. 4 Mathematical methods in practice ; v. 4. Published: Chichester ; New York : Wiley, c1999.

Group analysis of nonlinear wave problems. Author: Ibragimov, Nail H.; Kovalev, Vladimir F. Publication: Elsevier, 2004.