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Volumn 9, Issue 4, 2002, Pages 389-393

The scattering approach for the camassa–holm equation

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Indexed keywords

EID: 0036434830 PISSN: 14029251 EISSN: 17760852 Source Type: Journal
DOI: 10.2991/jnmp.2002.9.4.2 Document Type: Letter

Times cited : (79)

References (11)

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- Camassa, R.¹ Holm, D.²

2
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- A New Integrable Shallow Water Equation
- Camassa, R, Holm, D, and Hyman, J. 1994. A New Integrable Shallow Water Equation. Adv. Appl. Mech., 31:1–33.
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- Camassa, R.¹ Holm, D.² Hyman, J.³

3
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- Existence of Permanent and Breaking Waves for a Shallow Water Equation
- Constantin, A. 2000. Existence of Permanent and Breaking Waves for a Shallow Water Equation. Ann. Inst. Fourier (Grenoble), 50:321–362.
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- Constantin, A.¹

4
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- On the Scattering Problem for the Camassa–Holm Equation
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- Constantin, A.¹

5
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- Wave Breaking for Nonlinear Nonlocal Shallow Water Equations
- Constantin, A, and Escher, J. 1998. Wave Breaking for Nonlinear Nonlocal Shallow Water Equations. Acta Mathematica, 181:229–243.
- (1998) Acta Mathematica , vol.181 , pp. 229-243
- Constantin, A.¹ Escher, J.²

6
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- Stability of the Camassa–Holm Solitons
- Constantin, A, and Strauss, W. 2002. Stability of the Camassa–Holm Solitons. J. Nonlinear Sci., 12:415–422.
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- Constantin, A.¹ Strauss, W.²

7
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- Cambridge University Press
- Drazin, P, and Johnson, R. 1992. Solitons:an Introduction, Cambridge University Press.
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- Drazin, P.¹ Johnson, R.²

8
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- Symplectic Structures, their Bäcklund Transformation and Hereditary Symmetries
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- Fokas, A.¹ Fuchssteiner, B.²

9
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- Camassa–Holm, Korteweg-de Vries and Related Models for Water Waves
- Johnson, R. 2002. Camassa–Holm, Korteweg-de Vries and Related Models for Water Waves. J. Fluid Mech., 455:63–82.
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- Johnson, R.¹

10
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- On Solutions of the Camassa–Holm Equation, Proc. Roy. Soc. London A, to appear
- Johnson R, On Solutions of the Camassa–Holm Equation, Proc. Roy. Soc. London A, to appear
- Johnson, R.¹

11
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- Convergence of Solitary-Wave Solutions in a Perturbed bi-Hamiltonian Dynamical System
- Li, Y, and Olver, P. 1997. Convergence of Solitary-Wave Solutions in a Perturbed bi-Hamiltonian Dynamical System. Discrete Cont. Dyn. Syst., 3:419–432.
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- Li, Y.¹ Olver, P.²

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