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Nonlocal symmetry, CRE solvability and soliton-cnoidal solutions of the (2+1)-dimensional modified KdV-Calogero-Bogoyavlenkskii-Schiff equation

机译:(2 + 1) - 二维改进的KDV-CALOGEO-BOGOYAVLENKSKII-SCHIFCSKII-SHIFKII-SHIFS-SHIF-SHIFS-SHIF-SCHIFF-SHIFS-SHIFS-SHIFS-SHIFS-SHIFS-SHIFS-SHIFS-SHIFS-SCHIFD方程的非局部对称性,CRE可溶性和孤子-cnoidal溶液

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摘要

In this paper, a modified KdV-CBS equation is investigated by using the truncated Painleve expansion and consistent Riccati expansion method, respectively. It is shown that the modified KdV-CBS equation has a nonlocal symmetry related to the residue of its truncated Painleve expansion. It is also proved that the modified KdV-CBS equation is consistent Riccati expansion solvable. Furthermore, with the help of the consistent Riccati expansion method, the soliton-cnoidal wave interaction solutions are explicitly given.
机译:在本文中,通过使用截短的止血膨胀和一致的Riccati膨胀方法来研究改性的KDV-CBS方程。 结果表明,改性的KDV-CBS等式具有与其截短的止痛膨胀膨胀的残留物相关的非识别对称性。 还证明了改性的KDV-CBS方程是一致的Riccati膨胀可溶解。 此外,在一致的Riccati膨胀方法的帮助下,明确给出孤子-CnoidaL波相互作用溶液。

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