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Exact(20)
Let u ( x ) be a smooth function.
Let (z(t)inmathbb {R}) be a smooth function.
Let f be a smooth function with compact support.
Corollary 1 Let u ( x ) be a smooth function.
Lemma 1 Let u ( x ) be a smooth function.
Let,, and let be a smooth function such that for each the derivative is surjective.
Similar(40)
If the solution were a smooth function, one could carry out a Taylor expansion, which is a way of approximating the function by polynomials of increasingly higher degree.
where is a smooth function.
Suppose that ϕ is a smooth function.
The Green's function constructed below is a smooth function.
It is obvious that is a smooth function.
More suggestions(15)
be a Young function
be a deterministic function
be a smooth journey
be a smooth adoption
be a smooth transition
be a smooth velouté
be a continuous function
be a smooth flow
be a smooth coronation
be a nonsmooth function
be a suitable function
be a smooth change
be a nonnegative function
be a real function
be a smooth map
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com