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1)  surface charge density
电荷面密度
1.
Surface chemical properties of magnetite were investigated by measuring Zeta potential and surface charge density.
以Zeta电位和电荷面密度为定量指标,研究了不同分散剂如十二烷基硫酸钠、聚乙二醇及柠檬酸对Fe3O4 表面化学特性的影响。
2.
The surface charge density of the infinite conductor and wedge-shaped conductor as well as the gibbous surface of the half-columniform conductor is calculated in detail.
对无限大导体表面,楔形导体表面,半圆柱形凸起表面电荷面密度进行了具体的计算,结果表明在静电平衡的条件下导体表面虽曲率相同,但表面电荷面密度却可以不同。
3.
Applying the finite difference method,the numerical simulation of the surface charge density of a finite conductor stick is presented.
利用有限差分法对有限长导体棒电荷面密度进行了数值模拟。
2)  charge surface density
电荷面密度
1.
This paper analyzed the suitability of the interrelated current standard methods used on the test of antistatic property for fabric containing conductive fiber, then made the conclusion that the charge surface density is the most suitable means for measurement.
通过我国现行相关测试方法标准对含导电纤维纺织品抗静电性能测试的适应性分析比较 ,认为电荷面密度法是现行标准中的最适宜的测试方法。
3)  plane density of charge
电荷面密度
4)  surface density of charge
电荷面密度
5)  Electric Charge Surface Density
电荷面密度
1.
Distribution of electromagnetic field between plates and electric charge surface density and current surface density on plates of a parallel plate capacitor in alternating current circuit are calculated by Maxwell′s equations and boundary conditions, the results are discusse
应用麦克斯韦方程和边界条件,计算了交流电路中平行板电容器极板间的电磁场、极板电荷面密度和电流面密度的分布,并对结果进行了讨
6)  surface charge density
面电荷密度
1.
The relationship between the surface charge density and curvature for an ellipsoidal conductor;
导体椭球的面电荷密度和曲率的关系
2.
The relation between the surface charge density of a charged ellipsoidal conductor and its principal radii
带电导体椭球的面电荷密度与主曲率半径的关系
3.
By using a new method, the surface charge density, electric capacity, electric potential and electric field intensity will be calculated of the isolated revolving spheroid with the relevant expression of solution obtained.
用一种新方法,计算了孤立导体旋转椭球的面电荷密度、电容、电势和电场强度,并得出相应的解析表达式。
补充资料:电荷密度
分子式:
CAS号:

性质:原子或分子中某特定点的电荷密度或分子中某一特定原子所带的电荷。如果已经知道了体系的波函数ψ(r),则在原子或分子中某点r处的电荷密度为-e|ψ(r)|2dτ。而分子中某一特定原子所带的电荷通常是根据原子轨道Ф线性组合而成的分子轨道φi=∑ciμφμ计算得到的,例如分子中某原子所带电荷为∑ni|C|2,其中ni为占据轨道中的电子数。

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