• 电力电容器元件电场数值计算电容器设计主要依据

    Electric field numerical calculation is the main foundation for the design of power capacitor.

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  • 进行等离子体反应器电场分布计算等离子体反应器设计提供数值模拟

    The calculation of electrostatic distribution has been carry out for the plasma actuator, which provide numerical value simulation for the design of actuator.

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  • 采用有限差分低频磁场分层生物媒质中诱发电场进行数值计算

    Using finite difference method, we carry out the numerical calculation of the electric field induced by a low frequency magnetic field in a two dimensional stratified biological medium.

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  • 然后电场连续统一体力学理论关于各向异性的生物学媒介里的数值计算引进

    Then, the theory of electric fields and continuum mechanics is introduced with respect to numerical calculations in anisotropic biological media.

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  • 利用数值计算方法求解了一方程,讨论了外加电场温度生色取向稳态动态特性影响

    The effect of electric field and operation temperature onthe steady and transient state properties of chromophore orientation were discussed.

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  • 理论计算研究表明对于复杂条件下任意形状的充电矿体的研究,边界单元一种经济有效数值计算方法

    Theoretical and computational research show that the Boundary Element method (BEM) is an economical and efficient numerical method for computing complex field of the charged ore body.

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  • 根据电位法向导数可用数值方法计算地面的电位和电场强度

    According to the potential and its normal derivative on the surface, the potential and field intensity on the ground can be calculated by a numerical method.

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  • 得到了作用机制转变时分布以及载流子电场分布等数值计算结果

    Some numerical results of the gate voltage, potential distribution, carriers and electrical field distribution in the channel et. al. were obtained.

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  • 讨论计算正交有限差分算法,给出了数值计算公式

    A finite difference method in non orthogonal curvilinear coordinate is used for the simulation of two dimensional electrostatic field. The computational formula is derived.

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  • 第四中,通过电子相对论运动方程进行数值计算,研究超强激光电场的纵向分量对电子运动产生的影响。

    In chapter 4, we solved the relativistic electron motion equation numerically to find the relation between the electron motion and the longitudinal component of the electric field.

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  • 第四中,通过电子相对论运动方程进行数值计算,研究超强激光电场的纵向分量对电子运动产生的影响。

    In chapter 4, we solved the relativistic electron motion equation numerically to find the relation between the electron motion and the longitudinal component of the electric field.

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