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Exploration on traveling wave solutions to the 3rd-order klein–fock-gordon equation (KFGE) in mathematical physics

机译:数学物理学中3阶Klein-Fock-Gordon方程(KFGE)的旅行波解的探索

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In this paper, the -expansion method has been applied to find the new exact traveling wave solutions of the nonlinear evaluation equations (NLEEs) by utilizing 3rd-order Klein–Gordon Equation (KFGE). With the collaboration of symbolic commercial software maple, the competence of this method for inventing these exact solutions has been more exhibited. As an upshot, some new exact solutions are obtained and signified by hyperbolic function solutions, different combinations of trigonometric function solutions, and exponential function solutions. Moreover, the -expansion method is a more efficient method for exploring essential nonlinear waves that enrich a variety of dynamic models that arises in nonlinear fields. All sketching is given out to show the properties of the innovative explicit analytic solutions. Our proposed method is directed, succinct, and reasonably good for the various nonlinear evaluation equations (NLEEs) related treatment and mathematical physics also.
机译:本文通过利用3rd阶Klein-Gordon方程(KFGE),已经应用了-Expansion方法来查找非线性评估方程(NLEES)的新精确行驶波解。随着符号商业软件枫树的合作,该方法发明了这些精确解决方案的能力已经更大。作为结果,通过双曲函数解决方案,三角函数解决方案的不同组合来获得和引起一些新的精确解决方案,以及指数函数解决方案。此外, - 扩张方法是一种更有效的方法,用于探索基本非线性波,其丰富在非线性场中产生的各种动态模型。所有草图都被发出以显示创新的显式解析解决方案的属性。我们所提出的方法是针对各种非线性评估方程(NLEES)相关治疗和数学物理的指导,简洁的,并且合理地利益。

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