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The space (operatorname {AC}^{n}([0,1])) denotes the set of all functions (f(t)) which have the continuous derivatives up to order ((n-1)) on ([0,1]) and (f^{ n-1)}(t)) is absolutely continuous on ([0,1]); i.e. there exists (almost everywhere) a f^{ n-1n (g inmathrm{L}^{1}([0,1])) such that f^{(n-1)}(t) = f ^{(n-1)}(0)+ ist_{0}^{t} g(tabsolutely
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There exist almost 30 radio transmission microwave sensors along the 2.Ring Road.
Based on this fact, we conjecture that there exist almost periodic functions r 1, s 1, r 2, s 2 satisfying (4.1) such that Eq. (4.3) determined by the coefficients r 1, s 1 and γ = Γ (see (4.2)) is oscillatory and Eq. (4.3) with the coefficients r 2, s 2 and γ = Γ is non-oscillatory.
In the US, the medical profession was ridiculed, bleeding people was the answer to pretty much everything, and there existed almost no centers of medical learning.
Meanwhile there exist almost as many studies about vitamin D and rheumatoid arthritis (RA) as with Diabetes type 1.
It was found that with a long PEG linker (ca. 80 repeat units were used in simulations), there existed almost endless energetically favorable geometries between the vancomycin moiety and the attached PEG chain.
If is an a.p. sequence, then there exists an almost periodic function such that for.
(a) If is an a.p. sequence, then there exists an almost periodic function such that for.
Since is an almsot -mapping, there exists an almost companion mapping such that.
Assume that the time-varying connectivity graph Laplacian L j) is independent of communication noise ϕn,l(j) for 1 ≤ n, l ≤ N. If L ( j ) = L ¯ + L ̃ ( j ) with mean L ¯ = E [ L ( j ) ] is such that λ 2 ( L ¯ ) > 0, and if p l, n) > 0 for {l, n} ∈ E j), then there exists an almost sure finite real random vector Θ such that ℙ lim j → ∞ X ¯ ( j ) = 1 N ⊗ Θ = 1.
In such connections there exists an almost unbearable happiness.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com