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The flattening degrees were estimated using the average diameter of splats and spray particles for different spray conditions.
For all previous cases we assumed the maximum microbial density to be 1 cell/μm2 using the average diameter of bacterial cell of 1 μm.
The estimated number of cells per fat pad was calculated using the average diameter, a density conversion factor (0.915 g/cc), and the mass of the fat pads, as previously described [22],[22].
The degree of hydration was calculated using the average diameter measured at three positions along the length of the fibre using digital calipers.
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By focusing on the structure and dynamics of the centers-of-mass of the rings, we use the average diameter of gyration at infinite dilution, Dg0, to normalize the density of the ring solution.
Using the same assumptions, the collision rate constant β can be estimated using the average particle diameter for the size-independent system and is given by a simplification of Eq. 3 for the monodisperse case: β N = 4 3 d ¯ 3 γ ¯ (7).
The body masses of individuals were estimated from femur head diameter, using the average of results obtained from Grine et al. (1995) and Ruff et al. (1997).
These weights were determined by calculating the volume of the breast using the average underwire size and cup diameter of common bra brands.
Using this technique, the average diameter of the RBCs was measured to be 6.6 ± 0.7 μm (Fig. 5(b)), in agreement with ex vivo cell size measurements [ 1].
We then applied the Abercrombie formula (Abercrombie 1946), which uses the average measured diameter of the germ cell nuclei and the thickness of sections to correct for any double counting due to single cells appearing in two successive sections.
We then used the Abercrombie formula (Abercrombie 1946), which uses the average measured diameter of the germ cell nuclei (D) and the thickness of sections (S) to correct for any double counting due to single cells appearing in two successive sections, to obtain the true count (TC): TC = CC × S/(S+ D).
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