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The phrase "a reasonable functioning" is not correct in standard written English.
It may be intended to describe something that operates effectively or adequately, but the phrasing is awkward.
Example: "The system is designed to ensure a reasonable functioning of all components."
Alternatives: "adequate operation" or "effective functioning."
Exact(1)
On the other hand, the resterilized devices showed a reasonable functioning time/battery life, suggesting a proper device selection before reuse to be feasible and useful.
Similar(59)
The ideal bio-adaption of the Mg alloy stent, once implanted into the blood vessel, needs to be a reasonable function of the time and the space/dimension.
Thus, a reasonable function g should lead to a frame ({E_{mb}T_{na}g }_{m,n in mathbb {Z}}) for values ((ab)^{-1}) that are reasonably close to one.
Now, given a reasonable function ω : (0,1] → [0,∞), the weighted Bloch space ℬ ω Open image in new window (see[10]) is defined as the set of all analytic functions f on Δ satisfying ( 1 − | z | ) | f ′ ( z ) | ≤ Cω ( 1 − | z | ), z ∈ Δ, Open image in new window.
This TF inhibits expression of two catabolism enzymes upon binding X, a reasonable function which stabilizes [X].
The total score therefore can be interpreted as a reasonable function of the latent construct of dental anxiety.
In such a case, the operation might reduce the tendency to shortening of the limb and give a reasonable function until osteoarthritis develops.
That's a general property of any reasonable function.
Now, we introduce the following definitions: For a given reasonable function ω:(0,1] → [0,∞) and for 0 < α < ∞. An analytic function f on Δ is said to belong to the α -weighted Bloch space ℬ ω α Open image in new windowif ∥ f ∥ ℬ ω α = sup z ∈ Δ ( 1 − | z | ) α ω ( 1 − | z | ) | f ′ ( z ) | < ∞. Open image in new window. For a given reasonable function ω:(0,1] → [0,∞) and for 0 < α < ∞.
For a given reasonable function ω : ( 0, 1 ] → ( 0, ∞ ), the weighted Bloch space B ω of several complex variables is defined as the set of all analytic functions f on B n satisfying ( 1 − | z | ) α | ∇ f ( z ) | ≤ C ω ( 1 − | z | ), z ∈ B n, where α ∈ ( 0, ∞ ), for some fixed C = C f > 0. In the special case where ω ≡ 1, B ω reduces to the classical Bloch space ℬ in C n.
(c) Potential to regain reasonable functioning and integration in society.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com