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Exact solitary wave solutions to the (2 + 1)-dimensional generalised Camassaa??Holma??Kadomtseva??Petviashvili equation

机译:对(2 + 1) - 二维广义Camassaa的确切孤立波解决方案 - 霍尔玛·佩尔玛?宠物

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In this paper, a (2+1)-dimensional nonlinear evolution equation (NLEE), namely the generalised Camassaa??Holma??Kadomtseva??Petviashvili equation (gCHKP) or Kadomtseva??Petviashvilia??Benjamina??Bonaa??Mahony equation (KP-BBM), is examined. After applying the newly developed generalised exponential rational function method (GERFM), 14 travelling wave solutions are formally generated. It is worth mentioning that by specifying values to free parameters some previously obtained solutions can be recovered. The simplest equation method (SEM) is used to prove that the solutions obtained by GERFM are good. With the aid of a symbolic computation system, we prove that GERFM is more efficient and faster.
机译:在本文中,A(2 + 1) - 二维非线性演进方程(NLEE),即普遍的Camassaa ?? Holma ?? Kadomtseva ?? Petviashvili公式(Gchkp)或Kadomtseva?petviasshvilia ?? Benjamina ?? Benaa ?? Mahony等式(KP-BBM)检查。在应用新开发的广义指数合理功能方法(GERFM)后,正式产生了14个行波解决方案。值得一提的是,通过将值指定为自由参数,可以恢复一些先前获得的解决方案。最简单的等式方法(SEM)用于证明通过GERFM获得的溶液是良好的。借助象征性计算系统,我们证明了GERFM更有效,更快。

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