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1)  complex vector equation
复极矢量
1.
A kind of effective design method based on complex vector equation was put forward for conjugate parallel index cams mechanism.
由于在共轭盘形分度凸轮机构中参与啮合的零件多,设计较复杂,文章提出了一种基于复极矢量函数的简便设计方法,建立了数学模型,给出了设计实例并分析了不同参数对凸轮廓线的影响,为相关机械的设计和研究提供了参考。
2)  polar complex vector method
复极矢量法
1.
This thesis introduces the essential principle of polar complex vector method, and introduces its application in the mechanism motion analysis through two examples——crank-slider mechanism and planar cam mechanism.
介绍了复极矢量法的基本原理,并通过对曲柄滑块机构和直动滚子从动件平面回转凸轮机构的运动分析,介绍了复极矢量法在机构运动分析中的应用。
2.
The essential principle of polar complex vector method was presented.
介绍了复极矢量法的基本原理 ,通过实例讨论了该方法在机构运动分析中的应用。
3)  complex vector function
复极矢量函数
1.
The mathematical model for calculating rotor s theoretical profile and actual profile is established with complex vector function.
阐述了凸轮泵的结构和工作原理,分析了转子型线的设计要求,应用复极矢量函数建立了转子理论型线和实际型线的数学模型。
4)  polar vector
极矢量
1.
In this paper, was discussed an important difference between polar vector and axis vector, introduced the definition of polar vector and axis vector, proved some rules of multiplication on polar vector and axis vector.
论述了极矢量与轴矢量一个重要方面的差异 ,介绍极矢量与轴矢量的判别方法 ,证明极矢量与轴矢量的一些矢量乘法规则 。
5)  polarization vector
极化矢量
1.
On the Solution of Spin 1/2 Particle Polarization Vector in Schrodinger Representation and Heisenberg Representation in Magnetic Field;
磁场自旋1/2粒子极化矢量在两种表象中的求解
2.
We investigate the properties of polarization vectors for gauge bosons,including their forms with arbitrary polarization direction in laboratory frame,their different sum rules,and the projection operators they constitute.
对规范粒子的极化矢量做了较为系统的论述。
3.
The statistical average value of electronic polarization vector, magnetic moment, energy and paramagnetic susceptibility, which are proceeded under constant magnetic field, is discussed.
研究均匀磁场中电子的极化矢量、磁矩、能量和顺磁磁化率的统计平均值,以及在低温、强磁场极限和高温、弱磁场极限下的统计行为。
6)  polar vector
极性矢量
补充资料:复极电流


复极电流


心肌细胞上由K+携带的离子电流。存在于慢反应自律细胞,4期内呈进行性衰减,构成4期自动去极化。也存在于快反应非自律细胞,在复极2期和复极3期起作用,所以称复极电流。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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