Peakon-antipeakon interaction

Journal of Nonlinear Mathematical Physics

Volumn 8, Issue SUPPL., 2001, Pages 23-27

  Beals, R ^a   Sattinger, D H ^b   Szmigielski, J ^c  

^a YALE UNIVERSITY   (United States)

^b UNIVERSITY OF MINNESOTA   (United States)

^c UNIVERSITY OF SASKATCHEWAN   (Canada)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 30444444566     PISSN: 14029251     EISSN: None     Source Type: Journal    
DOI: 10.2991/jnmp.2001.8.s.5     Document Type: Conference Paper

References (10)

1. Beals R, Sattinger D H and Szmigielski J, Acoustic scattering and the extended Korteweg deVries hierarchy, Advances in Mathematics, 1998, V.140, 190-206.
2. Beals R, Sattinger D H and Szmigielski J, Multipeakons and a theorem of Stieltjes, Inverse Problems, 1999, V.15, L1-L4.
3. Beals R, Sattinger D H and Szmigielski J, Multipeakons and the Classical Moment Problem, Advances in Mathematics (to appear).
4. Beals R, Sattinger D H and Szmigielski J, Peakons, Strings, and the Finite Toda Lattice (to appear).
5. Camassa R, and Holm D D, An Integrable Shallow Water Equation with Peaked Solitons, Phys. Rev. Lett., 1993, V.71, 1661-1664.
6. Camassa R, Holm D D and Hyman J M, A New Integrable ShallowWater Equation, Advances in Applied Mechanics, 1994, V.31, 1-33.
7. McKean H P, Singular Curves and the Toda Lattice, Preprint, Courant Institute.
8. Moser J, Finitely Many Mass Points on the Line under the Influence of an Exponential Potential-an Integrable System, Lecture Notes in Phys., Springer, Berlin, 1975, V.38, 467-497.
9. Ragnisco R and Bruschi M, Peakons, r-Matrix, and the Toda Lattice, Physica A, 1996, V.228, 150-159.
10. Stieltjes TJ, Sur la Réduction en Fraction Continue D'une Série Procédent Suivant les Puissances Descendantes D'une Variable, Vol. I, P. Nordhoff, Groningen, 1928, 184-200.