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Physical parameter substitutes for phase-changing latent heat, then critical temperature of thermal conductivity welding is determined, so finite difference equation can be solved by MATLAB software.

改变热物性参数替代相变潜热确定了热传导焊接的临界温度值,利用自编的MATLAB程序对有限差分方程进行求解,数值模拟了焊件的温度场。

The results show that the experimental results are in good agreement with the values of viscosity in a part of temperature range that has been reported, with the relative error of less than 2.5%; In the process of ascent and descent temperature, the irreversible phenomenon of the curve of viscosity versus temperature V presents interzone characteristic, and the break of viscosity at critical temperature reflects jump change of melt structural information; It is one to one correspondence between viscosity and atomic size, and this relation is consistent with the Hall-Petch formula in expression way.

结果表明:实验结果与已报道的部分温度区间内的黏度值基本一致,相对误差低于2.5%;升温和降温过程中,黏度-温度关系曲线V的不可逆现象具有区间特征,临界温度时黏度的突变反映出熔体结构信息的跳跃变化;黏度与原子集团尺寸之间存在一一对应关系,该关系在表达上符合Hall-Petch公式。

The effects of lamination angle,number of layers and radius-to-thickness ratio on the buckling pressure are analyzed.

分析了壳体的几何参数、铺层数、铺层角、半径厚度比值对失稳临界荷值的影响。

This equation is changed into the standard form of the Mathieu equation by using Galerkin method.

应用Galerkin原理将该屈曲方程整理为Mathieu方程的标准形式,并利用Mathieu方程解的稳定区域与非稳定区域的分界,即方程系数的本征值关系,得出磁弹性问题屈曲临界状态的判别方程。

The criterion equation of the magneticelasticity kinetic problem was gotten by the eigenvalue relation of Mathieu equation's coefficient λ and η.

利用Mathieu方程系数λ和η的本征值关系,得出了载流薄板磁弹性动力屈曲临界状态的判别方程。

The criterion equation of the magnetic-elasticity kinetic problem was gotten by the eigenvalue relation of Mathieu equation's coefficient λ and η.

利用Mathieu方程系数λ和η的本征值关系,得出了载流薄板磁弹性动力屈曲临界状态的判别方程。

Then, use Galerkin principle to put the stability equation in order for the special function the Mathieu standard form, and utilize the boundary of the Mathieu solves' steady area and unsteady area , namely special relationships of and,draw the discrimination equation of losing the magnetoelastic steady critical state.

然后,应用Galerkin原理将稳定性方程整理为特殊函数马丢方程的标准形式,并利用马丢方程的稳定解区域与非稳定解区域的分界,即系数和的本征值关系得出了磁弹性最低失稳临界状态的判别方程。

Special emphasis was on the exploration of surface tension and critical micelle concentration, and the effects of pH, inorganic salt and temperature were also evaluated.

本文着重对RNB的表面张力及临界胶团浓度进行研究,并考察了pH值、无机盐和温度对其影响。

The basic idea was to discrete the structure and find the load function according to the energy criterion of buckling and the principle of random displacement method. As the critical load is the minimum of the load function, a problem of frame buckling can be transformed into an optimization problem. Therefore, the critical load can be found through solving the optimization problem.

先将结构离散为一个有限自由度系统;然后根据有限自由度系统平衡稳定性的能量准则和随机位移法的基本原理,建立符合能量准则的载荷函数,该函数不为零的最小值即为临界载荷,由此将稳定问题转化为无约束的多维优化问题;最后应用遗传算法求出相应于最优解的目标函数值。

By measuring the instantaneous value of short-wave spectrum, we can get an important parameter of the local ionosphere, foF2, and then work out the MUF of the electrocircuit.

通过对测试结果进行统计分析可以得出:短波频谱的一阶矩ICF和电离层F2层临界频率f0F2具有很好的相关特性,通过测量短波频谱的瞬时值可以得到本地电离层的重要参量f0F2,进而可以计算出电路的最高可用频率。

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However, as the name(read-only memory)implies, CD disks cannot be written onorchanged in any way.

然而,正如其名字所指出的那样,CD盘不能写,也不能用任何方式改变其内容。

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