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We draw attention to a useful geometric lemma which bounds the maximal radius of a ball contained in a convex body.
This last constant can be estimated without difficulties in terms of the maximal radius of balls contained in the given subset.
(i) ξ ∈ S : M f > t ⊂ ⋃ j Q t, j, (ii) σ ( Q t, j ) ≤ t - 1 f ( Q t, j ), where each Q t,j has the maximal radius of all the balls that satisfy (ii) in the sense that if Q is a ball that contains some Q t,j as its proper subset, then σ(Q) > t-1 ʃ Q |f| dσ holds.
Rh is experimentally the measure of the maximal radius of a hydrated object (assuming it rotates along all directions).
For calculation of root maximal conductivity, ImageJ software was used to measure the maximal radius of the 4 to 5 larger xylem vessels.
Most nuclei had a nearly round shape with a maximal radius of 1.9+/−0.2 µm giving a volume of 29+/−7 µm3.
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By default 20% of the range is cut from both minimal and maximal radius values.
The blue disk shows the disk with maximal radius R that can be inscribed in the two fundamental domains.
Indeed, when the spatial resolution is insufficient relatively to the maximal curvature radius of fiber bundles, tracts that cross in reality may kiss in the tractography reconstruction and vice versa, thus creating aberrant solutions.
In a recent study, the maximal tip radius of curvature R A is predicted to scale as 1/ P while the cell radius is predicted to scale as (a/ P 1/3, where a is the size of the region in which new material is secreted.
When L is the unit ball, r ( K, L and R R ( K, L ) are the radius of maximal inscribed and minimal circumscribed balls of K, respectively.
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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