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1·By using finite difference method, the derived equation was solved coupling with energy conservation equations.

利用有限差分法将该方程与能量守恒方程进行了耦合求解。

2·The finite element method is applied to solve the radiative heat transfer equation and energy conservation equation discretely.

利用有限单元法离散求解辐射传递方程和能量控制方程。

3·The mass conservation equation, energy conservation equation, flow equation and heat transfer equation are described in this paper.

列出了描述蒸汽发生器模型的质量、能量守恒方程以及流量方程和传热方程。

4·Based on this model, the one-dimensional energy conservation equation with a special term of inner heat source is applied to solve the temperature profile.

根据此模型，应用带有特殊内热源项的一维能量守恒方程求解了温度场。

5·The equation for the evolution of the pulse width is obtained, which is analogues to the energy conservation equation for a classical particle moving in a potential well.

给出了脉宽演化的方程，它类似于在势阱中运动的经典粒子的能量守恒方程；估算了脉宽压缩对应的等离子体波振幅阈值。

6·This method can detect and diagnose sensor fault with fixed deviation by establishing linear equations utilizing the residual characteristics of energy conservation equation and solving them.

该方法利用能量守恒方程的残差特征建立线性方程组，通过求解方程来完成多个具有固定偏差的传感器故障的检测和诊断。

7·In this paper not only the equation based on the conservation of energy is derived, but also the flow profile and the states of flow are analyzed.

本文不但基于能量守恒原理推得了变量流的基本微分方程序，而且对其水流剖而形式及流态作了分析。

8·This model is based on a one - dimensional heat conduction equation, an equilibrium press- temperature relation, energy and mass conservation relations.

喷墨过程的数值建模是建立在一维热传导公式，温度-压强关系式和能量、物质转换关系的平衡的基础上的。

9·A multi-phase field model coupled with mass, momentum, energy and solute conservation equation was introduced to apply for macro simulation.

宏观部分着重介绍了一种耦合质量、 动量、能量及溶质平衡方程的多相模型。

10·This result explains that the energy conservation is the intrinsic attributes of the Maxwell's equation set.

这一结果说明了能量守恒是麦克斯韦方程组的固有性质。