模拟了向列相液晶相位光栅的指向矢分布。
Director profiles of nematic liquid crystal phase gratings are simulated.
研究悬浮在向列相液晶中带电胶粘引起的指向矢形变。
The director deformation caused by a charged colloidal particle suspended in a nematic liquid crystal is studied.
计算了典型向列相液晶的指向矢偏转角随场强和位置的变化。
The variation of rotation Angle of director of classic nematic liquid crystals with field strength and position is calculated.
本文提出了对液晶盒内液晶指向矢分布非常敏感的全反射光波导方法。
The total reflection guided modes method which can he very sensitive to the director configuration in the liquid crystal cell was presented.
应用差分迭代方法进行了数值求解，得到了液晶指向矢随不同的参数变化的曲线。
Finite-difference iterative method is used for numerical solution, and some curvatures varied with different parameters are obtained.
在液晶指向矢计算的基础上，得到了向列相液晶在电场下折射率分布和相位延迟。
The refractive indices and phase delay of NLC in electric field was presented on the basis of the calculation of liquid crystal director distributions.
通过计算液晶盒中的瞬时指向矢分布 ，得到响应时间参数与扭曲角之间的关系 。
The relation of the responding time and the twist angle is obtained by calculating the instantaneous distribution of the director in this mode.
通过计算液晶盒中的瞬时指向矢分布，得到光透过率随时间变化与扭曲角之间的关系。
The relation of the transient transmittance and the twist Angle is obtained by calculating the instantaneous distribution of the director in this mode.
在液晶连续体弹性形变理论的基础上，提出差分迭代方法求解液晶指向矢的空间分布。
Basing on the continuum theory of liquid crystal, a new finite-difference iterative method is proposed to calculate the distribution of liquid crystal directors under an applied voltage.
利用液晶指向矢分布计算模型和光在液晶中传播规律计算模型，优化设计了液晶光阀参数。
Ir LCLV parameters is designed by using the calculating models of director configuration and light transfer in liquid crystal.
基于液晶弹性理论研究了这一效应，通过变分理论得到了液晶指向矢满足的微分方程及边界条件。
Based on the elastic theory of liquid crystal and variation theory, the effect was studied, and the differential equation and boundary condition about the director of liquid crystal were obtained.
基于液晶弹性理论研究了这一效应，通过变分理论得到了液晶指向矢满足的微分方程及边界条件。
Based on the elastic theory of liquid crystal and variation theory, the effect was studied, and the differential equation and boundary condition about the director of liquid crystal were obtained.
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