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1)  phase displacement method
相位移波动方程
2)  wave equation migration
波动方程偏移
1.
Stability analysis in wave equation migration using finite element method.;
有限元法解波动方程偏移过程中的稳定性分析
3)  displacemental dynamical equations
位移型动力方程
1.
The paper established the displacemental dynamical equations of the middle-thick shells by transverse shearing deformation,based on the geometric equations,physical equations,and middle surface equilibrium equations,concerning five independent variables,i.
本文基于考虑横向剪切变形的中厚壳的几何方程、物理方程及中面平衡方程 ,建立关于五个中面位移为五个独立变量的中厚壳的位移型动力方程 。
4)  displacement equation
位移方程
1.
At first, a rotational displacement equation for geometrically nonlinear structures is derived; and then the inner forces and lateral displacements of a sway frame are calculated by the displacement equation; an example has been given for comparing the inner forces and displacements between the second-order and firs.
首先推导了基于几何非线性框架的转角位移方程,然后在算例中运用该方程求解有侧移框架的内力及侧移,并将其结果同该框架的一阶内力及位移进行比较,最后得出相应的结论。
2.
This paper present the accurate displacement equation of beam subject to bending distortion, the error between accurate solution and approximation solution is analyzed.
给出了求解高梁弯曲变形的精确位移方程 ,分析了精确解与材料力学近似解的误差 ,这一算法对于求解工程问题中的高梁受弯情形具有现实意义。
5)  Phase shift
相位移动
1.
A precise formula for the phase shift is declared,and the envelope equation of the fiber-optic soliton is deduced in a distinctive form,with the unique feature of original envelope function and the mechanism of the formation of fiber-optic soliton is analyzed.
从经典唯象观点出发,提出了相位移动的精确公式,严格推导出光纤孤子包络方程,揭示了原包络函数的唯一性,并合理分析了光纤孤子的形成机制。
2.
User can easily program to control clock multiplication,division and phase shift.
用户可以编程控制时钟任意倍频和分频及任意相位移动,使用非常方便可靠。
6)  common-azimuth wave equation
共方位角波动方程
1.
This paper briefly introduces the developing trend of wave equation pre-stack depth migra-tion technology, discuses p-gather wave equation velocity analysis technology, and educes the calculate formula ofcommon-azimuth wave equation pre-stack depth migration method.
简要介绍了波动方程叠前深度偏移技术的发展趋势,讨论了P道集波动方程速度分析技术,推导出了共方位角波动方程叠前深度偏移方法的计算公式。
补充资料:波动方程
      见双曲型偏微分方程。
  

说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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