使用欧拉方法实现打靶法，解决带有边界条件的布拉修斯方程。-Simple shooting with Euler method to the Blasius equation

本次课程设计中，主要讨论了常微分方程的初值问题数值解法。文章主要分3大块，分别是：1.简单介绍几种常微分方程的初值问题数值解的求法，给出其算法流程图和相应matlab程序。2.通过运用典型的数值解法如Eulor方法，改进Eulor方法，Runge-Kutta方法求解具体常微分方程并分析对比方法收敛阶、稳定性。3.进一步去用以上三种方法求解Lotka-Volterra方程，分析食饵与捕食者模型，得出相关结论。-The curriculum design, focused on the numeri

利用线性打靶法计算变系数的微分方程，并画图-The second- order differential equation with variable coefficient is solved by linear target method, and the content is detailed

热传导方程采用前向差分法求解，内容详细，通俗易懂，并配图像-The heat conduction equation is solved by the forward difference method, the content is detailed, easy to understand, and with the image

运用超越摄动同伦法，求解动力学方程，并进行动力学方程结果的图形化(The transcendental perturbation homotopy method is used to solve the dynamic equation, and the graphical results of the dynamic equation are obtained)