1) Volterra integral equation of the first kind
第一类Volterra积分方程
1.
In this paper,wavelets are selected as basis functions to estimate a solution for Volterra integral equation of the first kind,collocation method is used as a projection method to convert integral equation to the system of linear equations.
选择小波函数作为基函数求解第一类Volterra积分方程。
2) Volterra integro-differential equations of the second kind
第二类Volterra积分微分方程
3) second-type Volterra Integral Equations
第二类Volterra型积分方程
4) integral equation of the first kind
第一类积分方程
1.
In this paper,a new method is proposed for computing numerical solution for integral equation of the first kind in two dimensions by using a modificatory Tikhonov regularization,and the proof of the existence and uniqueness of the solution is given.
采用修改的Tikhonov正则化方法,提出了一种新的求二维第一类积分方程数值解的计算方法,并证明了解的存在唯一性,给出了算例,说明了算法的有效性。
2.
In this thesis we apply it to get the stable solution of integral equation of the first kind.
径向基函数是一种特别灵活的基函数，它应用于偏微分方程的数值求解，并取得了一些成果；本文把它应用于第一类积分方程的数值求解。
5) nonlinear Volterra integral equation of the second kind
非线性的第二类Volterra积分方程
1.
In this paper, we apply Laplace transform to obtain an integral representation for the solution for American call options with continuous dividend, and get a nonlinear Volterra integral equation of the second kind for the optimal exercise boundary.
本文利用Lalplace变换方法得到带连续红利的美式石看涨期权价格的积分表示,以及最优执行边界满足的一个非线性的第二类Volterra积分方程。
6) regularization of the first kind of volterra equation
第一类Volterra方程的正则化
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