1) ε-Subdifferential
ε-次微分
1.
The concepts of ε-subdifferential and ε-conjugate mapping in linear topological spaces are in- troduced.
在线性拓扑空间中引入ε-次微分和ε-共轭映射的概念,系统地讨论了它们的若干性质,建立了一般向量极值问题的ε-共轭对偶定理。
2.
We first study the subdifferential of the dually marginal functions and then present their solutions by using the ε-subdifferential.
借助ε-次微分讨论一类对偶边际函数的次微分,并得到此类函数解集的特征。
2) ε weak subdifferental
ε-弱次微分
3) ε-subdifferential bundle
ε-次微分向量丛方法
5) Quadratic differential
二次微分
1.
Using the method of quadratic differential,we obtain that the Affine transformation in angle region is not an extremal mapping with its boundary values,and give explicitly an unique extremal Teichmller mapping with the same boundary values as the Affine transformation.
采用二次微分的方法，得到了角形区域Ω１的Ａｆｆｉｎｅ变换关于其边界值不是极值映照。
6) 1.5-Differential
1.5次微分
1.
1.5-Differential cathodic stripping voltammetric determination of trace selenium in water;
1.5次微分阴极溶出伏安法测定水样中痕量硒(Ⅳ)
补充资料：次微分
次微分
subdifferential
次微分阵由山场，图血l;cy6及一帅epe。”“幼] 定义在与空间Y对偶的空间X上的凸函数f:X卜R在点x。的次微分是Y中由下式定义的点集: 刁f(x‘、)={夕EY二f(x)一f(x。)) )
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条