compactly supported造句

for all continuous compactly supported functions " f ".
for every compactly supported continuous function " f ".
The space of continuous and compactly supported functions is dense in.
when ? is a smooth function compactly supported in some coordinate patch.
Suppose first that " ? " is a compactly supported smooth function.
It's difficult to find compactly supported in a sentence. 用compactly supported造句挺难的

Real-valued compactly supported smooth functions on a Euclidean space are called bump functions.
This basic wavelet is not compactly supported.
Then for any smooth, compactly supported function \ psi on S we have"
If the initial is itself smooth and compactly supported then the sequence is called a mollifier.
Strong homology is not compactly supported.
Let be the space of all real-valued compactly supported continuous functions of !.
for all, the space of all smooth compactly supported functions on " U ".
For ? > 1 there are compactly supported functions in the class that are not identically zero.
It can be shown that the convolution of a compactly supported function and a distribution is a smooth function.
If " f " is smooth and compactly supported then, using integration by parts, we have

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