relative luminous efficiency function

精品项目网 2024-05-18 07:06:09

基本释义:

相对视见函数

网络释义

1)relative luminous efficiency function,相对视见函数

2)visible function,视见函数

3)luminous efficacy of radiant flux,视见函数,光见度

4)relative visibility factor,相对可见度因数;相对明视因数

5)spectral luminous efficiency,光谱光视效率(视见函数)

6)Relative function germ,相对函数芽

用法和例句

The Relative Finite Determinacy of Function Germs and the Versality、Stability of Multiparameter Equivariant Bifurcation Problems;

相对函数芽的有限决定性与多参数等变分歧问题开折的通用性及稳定性

On relative universal deformation and universal deformation of function germs

关于函数芽的相对通用形变与通用形变

The Criterion of Relative S-C~0-Sufficaiency of Jets of Complex Function Germs

复函数芽截断的相对S-C~0-充分性的判定

Relative S-C~0 Sufficiency and Relative S-V Sufficiency of Jets of Function Germs;

函数芽截断的相对S-C~0充分性和相对S-V充分性

relative parameter sensitivity function

相对参数灵敏度函数

phase contrast transfer function

相位对比度传递函数

Symmetric partial derivative of a binary function and interrelated theory;

二元函数的对称偏导数及其相关理论

A measure for the strength of statistical dependence is the correlation function and the correlation coefficient, respetively.

对统计关系的度量即是相关函数和相关系数。

Computation of Finite Codimensional Ideals for the Ring of Gearms of C~∞ Functions;

C~∞函数芽环有限余维理想的计算

Symmetrical Curve and Function Operation and Their Correlation;

对称的曲线和函数的求法及相关性质

Credibility Premium Under Relative Loss Function;

相对损失函数下的倍度保费(英文)

Classification of Germs of C~∞ Real Functions with Corank 2 and Codimension 6;

余秩是2余维数为6的C~∞实函数芽的分类

The logarithmic function is defined as the inverse of the exponential function.

对数函数是作为指数函数的反函数来定义的。

The autocorrelation function is an even function.

自相关函数是一个偶函数。

Some Studys on Bent Functions and Correlation Immune Functions;

Bent函数及相关免疫函数的若干研究

Properties of k-Hypermonogenic Functions and Their Relative Functions

k-超正则函数及其相关函数的性质

Of, relating to, or being a logarithmic function with a normal distribution.

对数正态呈正态分布的对数函数的或与其相关的

The Normal form and Finite determinancy of Semiquasihomogeneous Function Germs

半拟齐次函数芽的正规型和有限决定性

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