Electronic Journal of Differential Equations, 2003 We present a new method for studying the interaction of solitons for non-integrable Korteweg-de Vries (KdV) type equations with small dispersion and test this method for the KdV equation.
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Explicit solutions to the semi-discrete modified KdV equation and motion of discrete plane curves [PDF]
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Application of linear combination between cubic B-spline collocation methods with different basis for solving the KdV equation [PDF]
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Error Analysis and Numerical Simulation of Fractional KdV Burger's Differential Equations via 3-scale Haar wavelets [PDF]
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A trigonometric quintic B-spline collocation technique for the fifth-order KdV–Burgers–Fisher equation [PDF]
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Abundant different types of soliton solutions for fractional modified KdV equation using auxiliary equation method. [PDF]
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The Coupled Kuramoto-Sivashinsky-KdV Equations for Surface Wave in Multilayered Liquid Films [PDF]
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Nonlinearization of the KdV-type and mKdV-type bilinear equations [PDF]
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