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algebraic equation相关的网络例句

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Using this method,we discussed for generalized Burger equation with variable coefficients and linear danping,obtained its symmetry group,simliar reduced equations,infinitesimal generator and Lie algebras;In chapter 6,using the Exp-function method,the generalized solutions of combined KdV-mKdV equation with variable coefficients are discussed.

首先介绍了Lie群分析法的基本思想,其次用Lie群分析法得到了带线性阻尼项的变系数广义Burgers方程的无穷小变换、无穷小算子的李代数结构,并具体求出了带线性阻尼项的变系数广义Burger方程的群不变解和约化方程。

Considering the key to the bivariate simple equation is innumerability and the high security, we use Schnorr's signature scheme and Wu et al.'s signature scheme, present a new multi-signature scheme based on the bivariate simple equation.

我们分析研究了基于Schnorr方案和吴挺等数字签名方案,提出了基于离散对数问题并以二元一次不定方程为基础的一个多重数字签名方案。

The differential equation methods, integral equation method used for analysis of scattering are reviewed in this thesis.

本文先回顾了用于散射分析的差分方程法和积分方程法等。

By the theory of natural boundary reduction, the natural integral equation and the Poisson integral formula of the problem considered are obtained, and the numerical method of the natural integral equation is given.

通过自然边界归化,获得了该问题的自然积分方程和Poisson积分公式,给出了自然积分方程的数值解法,并通过数值例子以示本文方法的可行性与有效性。

The integral inequality is a useful tool when we study the stability theory of differential equation, especially when we study the stability, the estimate of solution and the boundedness of differential equation.

在研究微分方程稳定性理论中,尤其在探讨微分方程的稳定性,解的估计及有界性的过程中,积分不等式是一强有力的工具。

This paper makes use of a Lyapunov function and a nonlinear integral inequality of Gronwall-Bellman-Bihari type to study the asymptotic hehaviors of solutions of a second-order nonlinear functional differential equation. In part I, a group of sufficient conditions is given on continuation of solutions and three groups of sufficient conditions are given on boundedness of solutuicns of equation.

本文利用李雅普诺夫函数及一个Gronwall—Bellman—Bihari型的非线性积分不等式,研究一类二阶非线性泛函微分方程解的渐近性态,在第一部份,给出一组方程的全体解可延展到t=+∞的充分条件及三组方程的全体解有界的充分条件。

The methods for treating the singularities which occur in the kernel of linear integral equation and in the lift distribution functions are also discussed, with the numerical solution of the integral equation given.

本文方法可用于计算单独的和偏有部分或全翼展前后缘操纵面的机翼的升力分布,数值结果与实验数据符合得很好,与其他理论值有相同的精确度。

In Chapter Five, we compare numerical integration of the reproducing kernel with the integral equation of complexified trapezoid through a detailed solution to the initial-value problem of ordinary differential equation to exemplify that the method of interpolation spline integrating and the reproducing kernel is not only feasible in theory but also significant in pratice.

在第五章,我们通过具体的求解一个常微分方程的初值问题,把再生核方法的数值积分和复化梯形积分公式相比较,说明样条插值和再生核相结合的方法不仅是理论上可行的,而且还具有重要的实际意义。

The research achievement are acquired as follows: 1From mathematical models for inverse scattering in two dimensional homogenous media including Dirichlet, Neumann, Robin,all kinds of probable mixed boundaries and cracks, direct and inverse scattering are discussed, and ill-posed integral equation and indicator function method are formulated for the diverse of boundary identification. It is shown that the kernel of the integral equation characters the boundary of scatterer, which is determined by solving it by virtual of regularity method, meanwhile, some numerical tests are given.

本研究取得了如下研究成果: 1)在二维均匀介质逆散射各种边界识别的数学模型(包括Dirichlet,Neumann,Robin,各种可能的混合边界问题,裂纹问题)下,分别考虑了正散射问题和逆散射问题,推导了上述各种边界识别的不适定积分方程以及指示函数方法,由于积分方程的核充分表征了散射物的边界,由此说明只要利用正则化方法求解该积分方程,就可以确定散射物的边界,并给出了一些数值实验。

In the hybrid algorithm, we use FEM to model the EM field in the interior domain, and then use the integral equation to compute the field on the boundary (to provide an artificial boundary condition for FEM system), and the finite element approximation is also convenient for deriving discrete equations of the integral equation.

混合法的原理是引入一个包围非均匀目标体的虚构边界,在边界内部的场用有限元法模拟,在边界外部的场用积分方程表达,二者在边界上通过场的连续性耦合起来。

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您可以鹬第二和第三工会领袖从这一立场出发。

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