Qualitative analysis and calculations of finite-gap solutions of the Korteweg–de Vries equation. Automorphic approach
A. I. Bobenko, D. A. Kubenskii

This publication is cited in the following articles:

1. A.R. Osborne, “Rogue waves: Classification, measurement and data analysis, and hyperfast numerical modeling”, Eur. Phys. J. Spec. Top., 185:1 (2010), 225  
2. International Geophysics, 97, Nonlinear Ocean Waves and the Inverse Scattering Transform, 2010, 877  
3. Alfred R. Osborne, International Geophysics, 97, Nonlinear Ocean Waves and the Inverse Scattering Transform, 2010, 353  
4. A. R. Osborne, M. Petti, “Laboratory-generated, shallow-water surface waves: Analysis using the periodic, inverse scattering transform”, Physics of Fluids, 6:5 (1994), 1727  
5. A. R. Osborne, “Numerical construction of nonlinear wave-train solutions of the periodic Korteweg–de Vries equation”, Phys. Rev. E, 48:1 (1993), 296  
6. North-Holland Mathematics Studies, 167, Topics in Soliton Theory, 1991, 397  
7. A.I. Bobenko, S.B. Kuksin, “Finite-gap periodic solutions of the KdV equation are non-degenerate”, Physics Letters A, 161:3 (1991), 274  
8. A.R. Osborne, E. Segre, “Numerical solutions of the Korteweg-de Vries equation using the periodic scattering transform μ-representation”, Physica D: Nonlinear Phenomena, 44:3 (1990), 575  
9. A. I. Bobenko, L. A. Bordag, “Qualitative analysis of finite-gap solutions of the Kg? equation by the automorphic approach”, J Math Sci, 50:6 (1990), 1951