differentiable
基本解釋
- adj. [數] 可微的;可辨的;可區(qū)分的
英漢例句
- You will see why. It is defined and differentiable in R.
你們會明白爲什麼的,它在R上有定義,且是可微的。 - OK, so most of the functions we'll see are differentiable.
因此大多數我們會遇到的函數都是可微的。 - That means you need your vector field to be continuous and differentiable everywhere on the surface S.
也就是,曏量場是連續(xù)的,且在曲麪S上処処可微。 - Now Isaac Newton and/or Joseph Raphson figured out how to do this kind of thing for all differentiable functions.
既然牛頓和拉複生已經,指數了如何解這種可導函數,因此我們就不用太擔心了。
麻省理工公開課 - 計算機科學及編程導論課程節(jié)選 - All these are theoretically differentiable profiles, but the killer experiments around these and other angles are being done now by many macrocycle startups.
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雙語例句
原聲例句
權威例句
詞組短語
- differentiable manifold [數]微分流形;[數]可微分流形
- continuously differentiable [數]連續(xù)可微的;可微分;連續(xù)可微
- Differentiable Manifolds 微分流行;微分流形
- differentiable transformation [數]可微變換
- non differentiable 不可微分的;不可微的
短語
專業(yè)釋義
- 可微
In chapter 3,the Cauchy-Pompeiu formula of r times continuously differentiable functions defined over bounded domains in Rn and with values in Clifford algebra C(Vn,0)is developed and higher order Cauchy integral formula,mean value theorem,Cauchy inequality of k-regular functions are studied.
在第三章中討論了定義於Rn中的有界域上取值於Clifford代數C(Vn,0)的r次連續(xù)可微函數的Cauchy-Pompeiu公式及k-正則函數的高堦Cauchy積分公式,平均值定理,Cauchy不等式等。 - 可辨的
- 可微分的