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consistent system of equations相关的网络例句

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与 consistent system of equations 相关的网络例句 [注:此内容来源于网络,仅供参考]

The key components in laser gyro is He-Ne ring laser, and the reciprocal action theory between light and medium is the base in studying the ring laser, use the Lamb half classical theory, and on the base of density matrix theory, the optical Brounch equation was established, which described the movement of amplifying medium atom in the ring syntonic cavity, and according to the medium polarize theory the self consistent equations was deduced, which describe the light intensity and phasic of the counter-propagating wave. On the basis of this equations, adopted the simulation software MATLAB and virtual instrument programming language LabWindows/CVI, we can do some simulated experiments in study the phenomenas such as amplify and dispersive characteristic of medium, mode pushing effection, burned hole effection and pattern competition, lock-in of frequency and the characteristic of light intensity and phasic of the counter-propagating wave in laser gyro.

激光陀螺的核心部件为He-Ne环形激光器,而掌握光与介质的相互作用理论是研究激光器的关键,采用拉姆半经典理论为主,在密度矩阵理论的基础上,推导环形谐振腔中描述He-Ne气体增益介质原子运动的光学布洛赫方程,运用介质极化理论得出描述激光陀螺反向行波的光强、位相所满足的自洽场方程组,在此基础上,运用MATLAB仿真软件和虚拟仪器编程语言LabWindows/CVI,对激光陀螺中的介质增益色散特性、频率牵引效应、烧孔效应及模竞争、闭锁效应及环激光的光强和相位特性进行仿真试验研究,并且运用全量子理论,对激光工作原理进行分析,得出二能级系统单模辐射场的光子数密度分布,得出激光场的光子统计分布,仿真激光场的动态建立过程。

The basic idea is to set a continuous solution of the region with a finite number of discrete points instead of a grid consisting of, these discrete points called grid nodes the solution of a continuous area on a given function of continuous variables used in the definition of discrete grid variable function approximation the original equation and boundary conditions in the micro-business operators to approximate differential, integral with the points and to approximate, so the original differential equations and boundary conditions are replaced by algebraic equations near Side, that is, finite difference equations , solve this equation group can get the original problem in discrete points on the approximate solution.

基本思想是把连续的定解区域用有限个离散点构成的网格来代替,这些离散点称作网格的节点;把连续定解区域上的连续变量的函数用在网格上定义的离散变量函数来近似;把原方程和定解条件中的微商用差商来近似,积分用积分和来近似,于是原微分方程和定解条件就近似地代之以代数方程组,即有限差分方程组,解此方程组就可以得到原问题在离散点上的近似解。

It can be extended to solve partial differential equations with higher order such as KdV equations and biharmonic equations.

该方法可以推广到更高阶的方程,如Korteweg-de Vries方程、重调和方程等。

Derive the equations of continuity by using the method of infinitesimal based on the mass balance equations and the differential equations of gas and oil phase fluid flow.

再根据物质平衡原理,利用微元法分析凝析油气渗流规律,建立连续性方程,从而导出凝析油气渗流微分方程。

This course offers advanced topics for students who have learned ordinary differential equations. The course includes linear algebra which has topics as matrices, linear systems of equations, eigenvalue problems, vector differential and integral calculus. Fourier series, orthogonal functions, Fourier transforms and partial differential equations will also be introduced.

本课程为提供已有常微分方程式基础的同学修习,内容包括线性代数,矩阵运算,特徵值问题,向量的微分与积分,一阶线性微分方程组,傅力叶级数和正交函数,傅力叶转换,并将对椭圆,抛物线,双曲线型式的偏微分方程式作概略介绍。

Initial boundary value problem of two dimensional unsteady diffusion equations is solved in this paper. By using time-dependent fundamental solution of two dimensional diffusion equations and the extension of double layer potential, we establish virtual boundary integral expression of diffusion equations. Then virtual boundary element method is used to implement the numerical computation.

本文在求解二维非定常扩散方程的初边值问题时,利用二维扩散方程与时间有关的基本解,基于双层位势的延拓,建立二维扩散方程的虚边界积分表达式,然后利用虚边界元法进行数值计算。

Due to equivalent transformation during the simplification procedure of equations, the solution set of equations can neither expand and nor contract, and also the transformed equations for four displacement functions are compact in the form and easy to find their solutions.

由于方程化简过程是等价变形,从而可以保证方程的解集既不会扩大也不会缩小,而位移势函数便给出了一维六方准晶中弹性解的一个通解公式。

For the long composite cylindrical panels, including the influences of the transverse shear deformation, rotatory inertia and initial geometric imperfections, the nonlinear dynamic equations of the long composite cylindrical panels were derived from Hamilton's philosophy. The nonlinear partial differential equations were transformed to ordinary differential equations by expansion in series and solved numerically by fourthorder Runge-Kutta method.

针对含初始几何缺陷的复合材料圆柱曲板,考虑横向剪切变形、转动惯量、初始几何缺陷以及非扁壳等诸多因素,利用Hamilton原理导出复合材料长圆柱曲板的非线性动力方程;用级数展开把非线性偏微分方程组转化为二阶常微分方程组,并由四阶Runge-Kutta方法数值求解。

This paper is the continuance of that of Lewalle (2001). Lewalle has made use of Gaussian wavelet to obtain the N-S equations with flexion as fundamental quantity in the infinite domain. In that work, Lapalace operator has been degraded to one-order operator. Moreover the resulted N-S equations take the form of diffusion equations with local bilinear mutual interaction kernel.

本文是Lewalle工作的继续,Lewalle利用高斯子波,得到了以弯曲度为基本量的无穷域中N-S方程,此时Lapalace算子降低为一阶导数,并且N-S方程变形为具有局部化双线性相互作用的扩散方程的形式。

The nonlinear dynamic equations including the initial geometric imperfections of laminated composite cylindrical shells were derived from Hamilton's philosophy. Assuming the transverse displacements to be composed of axially symmetrical part and axially asymmetrical part, the governing equations expressed as displacement forms of dynamic buckling were obtained by Galerkin method. The equations were solved by finite difference method. The effects of impact velocity, lamination angle, initial geometric imperfection on the axial dynamic buckling of laminated composite cylindrical shells were discussed.

由Hamilton原理导出包含初始几何缺陷的复合材料层合圆柱壳的非线性动力方程;将横向位移设为对称及非对称两部分,由Galerkin方法得到以位移形式表达的动力屈曲控制方程,通过有限差分方法求解;讨论了冲击速度、铺层角度、初始几何缺陷等各种因素对复合材料圆柱壳轴向冲击动力屈曲可能产生的影响。

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