Visceral leishmaniosis is one recent example of a global illness that demands our best
efforts at understanding. Thus, mathematical modeling may be utilized to learn more about …

The analytical solutions for an important generalized Nonlinear evolution equations NLEEs
dynamical partial differential equations (DPDEs) that involve independent variables …

The agriculture sector is confronted with numerous challenges in the quest for accurate crop
yield estimation, which is essential for efficient resource management and mitigating food …

Fabrizio fractional derivative is employed to solve the problem of a fractional SIR model and
a financial chaotic system. It is discovered that the proposed method yields equivalent …

First Integral Method: A General Formula for Nonlinear Fractional Klein-Gordon Equation
Using Advanced Computing Language Page 1 American Journal of Computational …

This work presents a new five-dimensional fractional-order chaotic system that includes a
feedback memristor. A Lorenz-Stenflo-based fractional-order chaotic system with five …

本文利用首次积分法研究了高阶非线性薛定谔方程的一些解. 通过这种方法,
我们获得了一些精确的行波解. 此外, 结果表明, 首次积分法对于求解工程和数学中的非线性偏 …

首次积分方法是由冯第一个提出的对非线性偏微分方程进行可靠处理的积分方法,
该方法是基于交换代数环的理论. 本文将利用首次积分法对广义非线性薛定谔方程和高阶色散非 …

In this work, some solutions of the high order nonlinear Schrodinger equation are
researched by using the first integral method. By this method, we obtain some exact …

The first integral method proposed by Feng is very reliable integral method for solving
nonlinear partial differential equations, which is based on the ring theory of commutative …