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1)  self-power geometric mean
自幂几何平均
2)  α-power geometric mean
α-幂几何平均
1.
The α-power geometric mean gα(a,b) and generalized spectral geometric mean Eα(a,b) of two positive definite elements a and b in a C*-algebra is introduced.
引入并研究了C*-代数中两个正定元a与b的α-幂几何平均gα(a,b)与广义谱几何平均Eα(a,b),且由此证明了一系列相关的性质和定理。
3)  geometric average
几何平均
1.
Pricing of geometric average Asian options under time-dependent parameters;
依赖时间参数下几何平均亚式期权的定价
2.
The comparison between continuos random variables and power function distribution and some strong limit theorems of geometric average;
随机变量序列几何平均的一个强极限定理
3.
The pricing formulas of default geometric average asian option with stochastic liabilities;
债务随机时的有信用风险几何平均亚式期权的定价公式
4)  geometric means
几何平均
1.
Properties of weighted geometric means combination forecasting model based on L_1 norm;
基于L_1范数的加权几何平均组合预测模型的性质
2.
Weighted geometric means combination forecasting method based on L_1 norm;
基于L_1范数的加权几何平均组合预测方法
5)  geometric mean
几何平均
1.
On a mixed arithmetic-geometric mean inequality;
关于混合算术平均-几何平均不等式
2.
Two-stage BCC model for cooperative efficiency evaluation using a geometric mean method;
基于BCC模型的几何平均最优意义下的两阶段合作效率
3.
For multi-component signals,Wigner distribution(WD) is well energy-concentrated but holds cross-terms,while spectrogram,the magnitude-squared STFT,has no cross-terms but bad energy-concentration,thus a time-frequency representation based on geometric mean of WD and Spectrogram(GMWS),which is simple and easy to be realized,was introduced to integrate both advantages.
对于多分量信号,Wigner分布的时频能量集中但存在交叉项,而由短时傅立叶变换模的平方得到的谱图无交叉项但时频聚集性较差,因而引入Wigner分布与谱图几何平均这种思想简单且易于实现的时频表示综合了二者的优势。
6)  geometric mean
几何平均数
1.
The practical usage of weighted mean in cotton had been expounded through calculated method of circular cone position in cotton bolls and mean of boll weight,and the practical usage of geometric mean,the growth per cent of plant height a day had been expounded through analysing exponential increasing phase of plant height in cotton.
以棉株结铃的平均圆锥体部位、平均铃重的计算方法 ,阐明了加权平均法在棉花上的实际应用及注意事项 ;通过对棉花株高指数增长阶段的分析 ,阐明了棉花株高日生长率作为几何平均数的实际应
补充资料:幂平均
设a1,a2,…,an为n个正数,则mr(a1,a2,…,an)=ar1+ar2+…+arnn1r称为这n个正数的r次幂平均。当r=1时,即为算术平均;当r→0时,mr(a)的极限存在,即为几何平均;当r=-1时,即为调和平均。
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