例句與造句

1. exist and are continuous for all in the domain, has differentiability class.
2. One can classify functions by their "'differentiability class " '.
3. All functions are assumed to be of differentiability class " C " 1 unless otherwise noted.
4. If is of differentiability class, has continuous partial derivatives of all order and is called " smooth ".
5. Another way to put this is that the possible differentiability class of does not matter : the group axioms collapse the whole gamut.
6. It's difficult to find differentiability classes in a sentence. 用differentiability classes造句挺難的
7. The transition maps on this atlas are defined from the transition maps on the original manifold, and retain the original differentiability class.
8. Differentiability class # Examples has an example of such a function .-- talk ) 01 : 01, 6 May 2009 ( UTC)
9. Stated another way, if is a compact [ [ differentiability class | ] ] manifold of dimension, then for each, there is an isomorphism
10. If is an " analytic function " and equals its Taylor series about any point in the domain, the notation denotes this differentiability class.
11. exist and are continuous, where, and are as above, for all in the domain, then is differentiable to order throughout the domain and has differentiability class.
12. His results are even more general and specify differentiability class of the conjugating map for " C " " r " diffeomorphisms with any " r " e " 3.
13. A stronger notion of smoothness is that of differentiability ( because functions that are differentiable are also continuous ) and a yet stronger notion of smoothness is that the derivative also be continuous ( these functions are said to be of class " C " 1 & mdash; see Differentiability class ).