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Based on a series of shear creep tests of discontinuous plane with regular dentation,the relationship between shear creep and different normal stress,shear stress,and slope ratio is obtained.

文章在规则齿形结构面剪切蠕变试验的基础上,分析了剪切蠕变随不同的爬坡角、正应力和剪应力的影响,拟合了剪切蠕变曲线,并将拟合的方程与Burgers模型的本构方程进行了比较分析,讨论了Burgers模型中剪切模量、粘滞系数的变化规律及其影响因素,取得了较为理想的结论,为结构面剪切蠕变本构方程的建立提出了较为合理简便的方法。

Within this context, four specific areas are addressed:(1) By means of finite integration technique, a new kind of the first order partial difference equation is derived from the original disperse transmission line equation of the uniform waveguide's. As it is the kind of one dimension Dirichlet's boundary problem, it is convenient for us to solve this equation from the leapfrog scheme. Because computation is carried out in one dimension, both high calculation efficiency and precision have been obtained in this method. Meanwhile, this method provide us a different selection to simulate the transient response of waveguide with non-simplical, for examples cylinder and elliptic waveguide, and avoid solving the second order equation, or using finite difference time domain to simulate a three dimension problem, sometimes the latter precision is not satisfied with the need, or low efficiency.

在这一研究内容下,主要研究四个方面的问题:(1)在完成金属波导传输线方程时域形式的基础之上,应用有限积分技术,把波导特征模式的色散传输线方程,化简为一组新的一阶偏微分方程组,该边值问题属一维Dirichlet边值问题,从而便于用蛙跳格式求解,由于是在一维中计算,该方法具有很高计算效率和精度,从而避免了以往为得到金属波导中特征模的时域响应特性,须要求解二阶方程,或用时域有限差分方法求解三维问题的方法,对于后者来说,计算有时是不准确的,或是很耗时的例如计算诸如圆波导、椭圆波导等其它复杂形状的波导。

Based on the hydrokinetics study of jigging process, the free vibration equations of ideal fluid and actual flow vibration equations have been established. These equations are the theoretical foundation to set the operation parameters and air pressure of the jig. The similar criteria and their related equation of model jig have been deducted by actual flow vibration equation. These similar criteria can be used for parameter transformation between model jig and industrial jig. One set of single cell model jig with measuring system has been constructed in laboratory.

本文通过对跳汰过程的流体动力学研究,建立了跳汰机中理想流体的自由振动方程和实际水流的振动方程,为跳汰机工作制度及风源风压的确定提供了理论依据;利用跳汰机中实际水流的振动方程推导出了跳汰机模型试验的相似准数,建立了模化准则关系式,为工业跳汰机与实验室跳汰机之间的参数转换提供了理论依据;并设计建造了一套实验室单槽模型跳汰机及其实验检测系统,为深入开展跳汰理论的研究创造了条件。

In chapter two,we consider a lumped mass generalized difference scheme for linear integro-differential equation in two dimensions.Lp and error estimates of the generalized Ritz-Volterra projection u ? V and and -norm error estimates of Dk = 1,2 are made,then we obtain and -norm error estimates of u?

第二章考虑二维线性积分微分方程的广义差分集中质量法,建立了广义Ritz-Volterra投影,得到u-V_h~*u的W~(1,p)和L~p(2≤p≤∞)模误差估计和D_t~k,k=1,2的V~p和W~(1,p)(2≤p≤∞)模误差估计,从而得到u-u_h的最优W~(1,p)和L~p(2≤p≤∞)模误差估计。

In chapter three,we consider first order generalized difference scheme for linear Sobolev equation in two dimensions.Lp and W1,p-norm error estimates of the Ritz-Volterra projection u-Vhu and W1,p-norm super error estimate of uh-Vhu are made,so we obtain Lp and W1,p-norm error estimatesOf u-uh.

第三章考虑二维线性Sobolev方程的一阶广义差分格式,建立 Ritz-Volterra投影模误差估计和的模超收敛估计,从而得到的最优模误差估计。

In this paper, applying an integral expression of linear viscoelastic theory, several integral equation expressions for obtaining shear modulus G from stress relaxation modulus E{t and bulk modulus K are acquired by using inversion of the Laplace Transform.

本文应用线粘弹性理论的一种粘弹性积分变换式,采用拉氏逆变换,导出了由拉伸松弛模量E和体积松弛模量K求解剪切模量G的几种积分方程,并给出了由已知试验数据E和K通过迭代和数值积分求G的数值积分算法。

Let the obtained modality parameters be substituted into the coupling vibration partial differential equation and transform the complex partial differential equation into the variable coefficient nonlinear or...

把所得模态参数代入耦合振动偏微分方程中,将复杂的偏微分方程转化为变系数非线性常微分方程组,用Runge-Kutta方法获得方程的数值解。

The present study focuses on some important aspects of LES technology. It includes review of LES development, fundamental theory and equations and numerical implementation. The procedure of LES consists of filtering Navier-Stokes equation, modeling subgrid scale, closuring the set of equations and solving the numerical equations.

本文对大涡模拟的研究集中在以下几个方面:首先回顾了大涡模拟技术发展的历程,它的理论基础与滤波方程组,以及它在CFD程序中的数值模拟实现:包括滤波NS方程,模化亚网格量,封闭滤波方程,求解滤波方程。

The classical one and its basic equations should be included in the general different moduli theory.

研究表明,不同模量弹性理论与经典的同模量弹性理论之间是协调的,经典弹性理论及基本方程包含在最一般的不同模量弹性理论中。

On the basis of normal model transfer, secondary model transfer makes the second model transfer, therefore the line equation is easier.

二次模方法是在常规相模变换的基础上进行第二次模变换,使线路方程更加简化。

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