条件方程

First, response model in time domain of pile under the transient state of stimulated vibration is reduced according to damping wave equation, initial condition and boundary condition.

首先，从桩-土系统共同作用的阻尼波动方程入手，结合初始条件、边界条件，推导了完整桩瞬态激振下的时域响应模型。

By analyzing phases velocity profiles and resistance lawv resulted from gas slug in the pipe center,the condition that the secondary flow occurs,phases velocity profiles,formula of drag reduction and a curve of drag reduction have been obtained.

以流体力学基本方程为基础，通过对气体在管道中心形成段塞流的相速度分布和阻力规律分析，得到了二次流发生的条件、各相流体速度分布、减阻率关系式以及减阻率曲线。

We first use the method similar with that in EL.karoui[1] to get the comparison theorem of K in the case of one reflecting barrier,At last,we use the idea of penalization to prove one existence result of the solution for the multi-dimensional RBSDE where the coefficient is continuous and has the linear growth,this also help us to give the comparison theorem of K~+ and K~- in the case of two reflecting barriers.

最后，用惩罚方法证明了当多维双边界反射倒向随机微分方程的生成元满足连续和线形增长条件时解的存在性，并同时得到了双边界情形下，K~+和K~-的多维比较定理。

And it is set up the regression equation which displays the effect of driver's relative length to ETC, while the pair fit is invariable.

在运动副配合不变的条件下，利用蒙特卡洛方法进行模拟试验，并利用多元线性回归方法建立了机构主动件相对杆长对误差传递系数影响的回归方程。

A regression equation for forecasting results was established by the multiple regression of experimental data.

对实验数据的多元回归分析得到了可对不同实验条件所得产品絮凝效果进行预测的回归方程。

Non-linear regression technique was used to estimate the parameters k and n of semi-empirical Page s equation Eq.

非线形回归技术被用来估计参数K和N的半经验一页S方程（等式（ 1 ））对于给定干燥条件（表1 ）和健身显示在图。

The regression equation of response surface method to evaluate experiment factors is: Y=-196.226+16.740A+0.853B+1.783C+0.320D, the optimum extraction conditions is: pH6, solution to material 25 mL/g, temperature 80 and time 1 h.

响应面优化设计试验中各因素的回归方程为：Y=-196.226+16.740A+0.853B+1.783C+0.320D，即较优提取条件为pH13、液料比为25mL/g、温度为80℃、时间为1h。

According to analysis of relation of heat island intensity and meteorological conditions, the multiple regressive formulas are established.

在统计分析城市热岛强度与气象条件关系的基础上，建立了热岛强度与气象要素的多元回归方程。

We developed the theories and methods founded by C.S.Wen at low Knudsen number, gain the relative velocity and relative Brownian diffusivity tensor of the particles, and the pair-distribution equation at high Knudsen number is established.

首先，从C.S.Wen已经建立了的低Knudsen数下连续介质体系中碰并理论一系列方法出发，得出了高Knudsen数下的粒子间的相对重力速度和相对Brown扩散系数，并得到了高Knudsen数条件下的对分布方程。

It has considered the effect of the relative velocity on the mass transfer in the same time.

针对炭的燃烧或气化反应，本文在Stefan流和温度边界层存在的条件下分析求解了描述气固反应的扩散方程，同时还考虑了相对运动速度对传质的影响。

The split between the two groups can hardly be papered over.

这两个团体间的分歧难以掩饰。

This approach not only encourages a greater number of responses, but minimizes the likelihood of stale groupthink.

这种做法不仅鼓励了更多的反应，而且减少跟风的可能性。