In this paper, a simple rule for the harmonic mean and the arithmetic mean was given.
给出了应用调和平均数与算术平均数的简单规则。
After analysing, it is found that the harmonic mean method is a simple and quick method for strain calculation when the strain is great enough.
经分析发现当应变足够大时，调和平均值法是一种简单快速的应变计算法。
Based on the measurement of the contact Angle of differently treated ITO, the surface energy and polarity were calculated using the harmonic mean method.
在测量ito接触角的基础上，应用调和平均法计算了不同表面处理ITO阳极的表面能和极性度。
Then, formulate a general weight function based on weight arithmetic, weight geometric and weighted harmonic mean, which provides math mean for the study.
然后根据算术均值方法、几何均值方法和调和均值方法，构造一个综合权重均值函数，为本文的研究提供了数学方法。
Some Matrix version of Geometric-Arithmetic mean inequality and Geometric-Harmonic mean inequality are obtained.
得到了几何—算术平均不等式和几何—调和平均不等式的一些矩阵形式。
Some Matrix version of Geometric-Arithmetic mean inequality and Geometric-Harmonic mean inequality are obtained.
得到了几何—算术平均不等式和几何—调和平均不等式的一些矩阵形式。
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