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差分方程
1、equations───n.方程式；等式；均等；均势（equation的复数形式）
2、voltage difference───[电]电压差
3、equaling equations───平衡方程
4、algebraic equations───代数方程（algebraic equation的复数）；代数方程（algebraicequation的复数）
5、biquadratic equations───[数]双二次方程
6、difference maker───差异制造者
7、percent difference───百分比差异
8、simultaneous equations───n.联立方程
9、difference───n.差异；不同；争执
1、In order to solve the two differential-difference equations, a systematic algebraic algorithm is given.───为了求解这两个微分差分方程，给出一个XiTong的代数算法。
2、An example shows that some of these results have important applications in difference equations.───并给出一个例子，说明其中有些结果在差分方程中有重要的应用。
3、The subject of differential and difference equations is an old and much-honored chapter in science.───在微分和差分方程的题目是一个古老的和非常荣幸科学篇章。
4、This paper introduces a simple solution to the homogeneous linear difference equations with constant coefficients.───本文将给出一个十分简明而有效的常系数齐次线性差分方程组的新求解方法。
5、Consider the nonlinear delay partial difference equations with continuous arguments Some oscillation criteria of this equation are obtained.───研究具有连续变量的非线性时滞偏差分方程获得了方程的一些振动准则。
6、In this paper we consider the singularly perturbed boundary value problems for a class of quasilinear difference equations.───本文考虑一类拟线性奇异摄动差分方程的数值解法。
7、The asymptotic stability of a family of vector difference equations with multi-delays is studied.───讨论了一类具有多时滞的向量差分方程的渐近稳定性。
8、This method can also be used in other nonlinear differential-difference equations.───这种方法也可用于求解其他的差分方程。
9、They are described by ordinary difference equations, or in some cases by purely algebraic equations.───这些XiTong能够用定常差分方程，有时甚至能用代数方程来描述。
1、The difference equations for the basic variables are: where and.
2、The finite difference equations was deduced using three dimensional control volume method.
3、The algebraical equations obtained from the difference equations are solved by the line relaxation iterative method.
4、Quartely international journal on applied analysis, approximation theory, asymptotic analysis, difference equations and more.
5、Finally through a comparison of numerical error and error images, proves that the feasibility and effectiveness of the methods for the numerical solution of the matrix difference equations.
6、We proceed by first setting out the difference equations for the variables and in this case.
7、In this paper, some sufficient conditions for oscillation of functional equation with variable coefficients are established. Some applications in difference equations are given.
8、In fact, any numerical discretization method has truncation error and there's no need to treat the difference equations as equality constraint.
9、The difference equations are solved by the alternating group explicit (AGE) method which is specially suitable for parallel calculations.