专业释义英英释义
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可微 - 引用次数：46
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.
在第三章中讨论了定义于Rn中的有界域上取值于Clifford代数C(Vn,0)的r次连续可微函数的Cauchy-Pompeiu公式及k-正则函数的高阶Cauchy积分公式,平均值定理,Cauchy不等式等。
参考来源 - Clifford分析中的k可辨的可微分的
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differentiable [ ,difə'renʃiəb ]
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adj.
- possessing a differential coefficient or derivative
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capable of being perceived as different
"differentiable species"
以上来源于: WordNet
柯林斯英汉双解大词典
differentiable /ˌdɪfəˈrɛnʃɪəbəl/
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1.
ADJ capable of being differentiated 可辨的
双语例句原声例句权威例句
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OK, so most of the functions we'll see are differentiable.
因此大多数我们会遇到的函数都是可微的。
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You will see why. It is defined and differentiable in r.
你们会明白为什么的，它在R上有定义，且是可微的。
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Now Isaac Newton and/or Joseph Raphson figured out how to do this kind of thing for all differentiable functions.
既然牛顿和拉复生已经,指数了如何解这种可导函数,因此我们就不用太担心了。
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