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Exact solutions of fractional mBBM equation and coupled system of fractional Boussinesq-Burgers

机译:分数阶mBBM方程的精确解和分数Boussinesq-Burgers耦合系统

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The new exact solutions of nonlinear fractional partial differential equations (FPDEs) are established by adopting first integral method (FIM). The Riemann-Liouville (R-L) derivative and the local conformable derivative definitions are used to deal with the fractional order derivatives. The proposed method is applied to get exact solutions for space-time fractional modified Benjamin-Bona-Mahony (mBBM) equation and coupled time-fractional Boussinesq-Burgers equation. The suggested technique is easily applicable and effectual which can be implemented successfully to obtain the solutions for different types of nonlinear FPDEs.
机译:采用第一积分法(FIM)建立了非线性分数阶偏微分方程(FPDE)的新精确解。黎曼-利维尔(R-L)衍生物和局部可形导数定义用于处理分数阶导数。将该方法应用于时空分数修正的Benjamin-Bona-Mahony(mBBM)方程和耦合的时分分数Boussinesq-Burgers方程的精确解。所提出的技术容易应用且有效,可以成功地实施以获得针对不同类型的非线性FPDE的解决方案。

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