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difference equation相关的网络例句

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与 difference equation 相关的网络例句 [注:此内容来源于网络,仅供参考]

The main works in this paper are as follows:(1). In this thesis, a new method, continuous linearization model, is constructed for the non-linear dynamic systems. The precision Duhamel integration solution for the linearization equation is also given from the theory of linear differential equation. The calculating results show that the new method can improve the calculation precision greatly. In fact, the truncation error is not limited by this method, it can arrive the precision according to the requirement.

本文的主要工作有以下几个方面:(1)由于非线性项的存在,使得多数情况下难以得到非线性动力方程的解析解表达式,目前常使用数值积分方法来求解非线性动力学方程的解,但常规计算方法的计算精度不很理想,本文提出了含Taylor展开项中高阶余项的非线性动力方程的线性化数值计算方法,构造了瞬态线性化方程,给出了Duhamel积分的表达式。

You cannot edit this function's equation, because it is defined by data rather than by an equation.

您不能编辑这个函数的代数式,因为它是由数据定义的,而不是由一个公式。

In the end, however, I did put in one equation, Einstein's famous equation

然而,我还是把一个等式写进书中--爱因斯坦最有名的那个,E=mc2 。

However, I did put in one equation, Einstein's famous equation, E=mc^2. I hope that this will not scare off half of my potential reader.

然而,在最后我确实用了一个方程,即爱因斯坦著名的方程E=mc^2,我希望这个方程不会吓跑一半我的潜在读者。

This equation has been tested out, for example, by studying the motion of the planet Mercury-the planet closest to the Sun, and hence the one with the orbit most sensitively dependent on the details of Einstein's equation.

这个公式已经经过了验证,比如,研究水星的运动-最靠近太阳的星体,所以取决于爱因斯坦的公式,它的轨道最敏感。

The pressure equation for the liquid phase is obtained as, which is a no-linear elliptic partial differential equation.

推导了喂料熔体流导率的计算公式,得出压力场的控制方程是一非线性椭圆偏微分方程。

The Laplace equation is a typical and simplest elliptic partial differential equation with wide applications.

Laplace 方程是最典型,最简单但应用广泛的椭圆型偏微分方程。

In this paper, the Jacobi elliptic function method is generalized to study nonlinear coupled scalar field equation , and a lot of new analytic solutions of nonlinear coupled scalar field equation are obtained.

推广了Jacobi椭圆函数展开方法,研究了非线性耦合标量场方程组的求解问题,得到了更多更新的非线性耦合标量场方程组的解释解。

Under the assumption that the Earth is a triaxial rigid body which is rotating freely in the Euclidian space, the elliptic integral solution of the Euler dynamic equation is provided, and then the numerical solutions of the Euler dynamic as well as kinetic equation are realized.

在Euclid空间中,假定地球是一个作自由旋转的3个主惯性矩互不相等的刚体,给出了Euler动力学方程的椭圆积分解,并实现了Euler动力学方程和运动学方程的数值解。

It reduces a boundary valueproblem of elliptic equation to a singular integral equation on the boundary containing the finitepart of divergent integrals in the sense of distrib...

本文是在导师冯康教授指导下完成的,作者谨在此对他表示衷心的感谢。

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