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1)  Lipschitz regularity distribution
Lipschitz正则性分布
1.
Multi-fractal singular spectrum and Lipschitz regularity distribution were used to analyze the fractal parameters of abnormal flow, trying to identify the relationship between the changes of these parameters and the emergence of anomalies.
利用多分形奇异谱和Lipschitz正则性分布分析流量异常的分形参数,试图找出这些参数的变化轨迹与异常出现的对应关系。
2)  Lipschitz regularity
Lipschitz正则性
1.
Use Lipschitz regularity to detect some aberrant phenomena;
利用Lipschitz正则性对网络几类异常的分析
3)  canonical distribution
正则分布
1.
Considering the interaction of practical gas, using the canonical distribution and statistical interpretation of gas pressure, this paper derives a pressure formula of practical gas directly.
考虑到实际气体分子之间的相互作用,利用正则分布,按照气体压强的统计解释,得到了实际气体的压强方程。
2.
We take them as examples for listing the microcanonical distribution,the canonical distribution and thegrand canonical distribution for illustrating the idea.
本文根据刘维方程讨论了经典系统和量子系统处于平衡态时分布函数和统计算符应当具有的普遍函数形式,并以常用的微正则分布、正则分布和巨正则分布予以印证。
4)  microcanonical distribution
微正则分布
1.
The initial microcanonical distribution is modified by using eleven different ionization thresholds of electrons in tht target.
基于使用多个系统总能量U值,对初始电子的微正则分布进行了优化,使其更接近于量子力学的径向空间分布。
2.
We take them as examples for listing the microcanonical distribution,the canonical distribution and thegrand canonical distribution for illustrating the idea.
本文根据刘维方程讨论了经典系统和量子系统处于平衡态时分布函数和统计算符应当具有的普遍函数形式,并以常用的微正则分布、正则分布和巨正则分布予以印证。
5)  regularized spectral distribution
正则谱分布
1.
For C a bounded, injective with dense range, we define a C regularized smooth distribution group, and show the equivalence between an operator A generating a C regularized smooth distribution group of order k and ( iA) admitting a certain type of C regularized spectral distribution.
对单的有界线性算子C,本文定义了C—正则光滑分布群并证明A生成—k阶光滑分布群的充要条件是存在某种以iA为动量的C—正则谱分布。
6)  grand canonical distribution
巨正则分布
1.
We take them as examples for listing the microcanonical distribution,the canonical distribution and thegrand canonical distribution for illustrating the idea.
本文根据刘维方程讨论了经典系统和量子系统处于平衡态时分布函数和统计算符应当具有的普遍函数形式,并以常用的微正则分布、正则分布和巨正则分布予以印证。
补充资料:[3-(aminosulfonyl)-4-chloro-N-(2.3-dihydro-2-methyl-1H-indol-1-yl)benzamide]
分子式:C16H16ClN3O3S
分子量:365.5
CAS号:26807-65-8

性质:暂无

制备方法:暂无

用途:用于轻、中度原发性高血压。

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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