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The modulus of continuity may take a continuous concave function by (omega(t)=inf{lambda(t):lambda(t) text{ concave and continuous with }lambda(t gealpha(t text{ for any modulus of continuity } alpha(t)}).
Which means that the first partial derivatives are continuous with modulus of continuity (nu _1 varepsilon )=nu (varepsilon )varepsilon ^{-1}).
This characterization is done in terms of the modulus of continuity of the functions.
Let (omega ) be a modulus of continuity.
be the usual modulus of continuity of.
Now, we recall the notion of modulus of continuity.
Thus the modulus of continuity of is a function (3.10).
These estimates were obtained by the usual modulus of continuity.
Here the modulus of continuity is nondecreasing and satisfies (1.6).
for some modulus of continuity function ρ 1.
Now let ρ denote the modulus of continuity of ξ.
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