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A New Algorithm for Solving Terminal Value Problems of q-Difference Equations

机译:一种求解Q差分方程终端值问题的一种新算法

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We propose a new algorithm for solving the terminal value problems on a q-difference equations. Through some transformations, the terminal value problems which contain the first- and second-order delta-derivatives have been changed into the corresponding initial value problems; then with the help of the methods developed by Liu and H. Jafari, the numerical solution has been obtained and the error estimate has also been considered for the terminal value problems. Some examples are given to illustrate the accuracy of the numerical methods we proposed. By comparing the exact solution with the numerical solution, we find that the convergence speed of this numerical method is very fast.
机译:我们提出了一种解决Q差分方程上的终端值问题的新算法。 通过一些转换,包含第一阶和二阶Δ-衍生物的终端价值问题已被改变为相应的初始值问题; 然后在刘和H.Jafari开发的方法的帮助下,已经获得了数值解决方案,并且还考虑了终端价值问题的误差估计。 给出了一些例子来说明我们提出的数值方法的准确性。 通过将确切的解决方案与数值解决方案进行比较,我们发现该数值方法的收敛速度非常快。

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