2003Acta Scientiarum Naturalium Universitatis SunyatseniRequires access

Novel Wronskian Solutions of the KdV Equation

刘金, 邓淑芳

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Abstract

The novel Wronskian solutions of the KdV equation were obtained as limits of the soliton solutions in the Wronskian form.These solutions were verified by direct substitution to satisfy the bilinear derivative form of the KdV equation and its Backlund trans-formation.

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The novel Wronskian solutions of the KdV equation were obtained as limits of the soliton solutions in the Wronskian form.These solutions were verified by direct substitution to satisfy the bilinear derivative form of the KdV equation and its Backlund trans-formation.

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Available abstract

The novel Wronskian solutions of the KdV equation were obtained as limits of the soliton solutions in the Wronskian form.These solutions were verified by direct substitution to satisfy the bilinear derivative form of the KdV equation and its Backlund trans-formation.

Key concepts: Wronskian, Korteweg–de Vries equation, Mathematics, Bilinear interpolation, Bilinear form, Soliton, Applied mathematics, Mathematical analysis

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