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The formula presented here provides a more robust and reliable method of calculation of BSA from weight alone.
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The asymptotic results and formulas presented here are useful for determining an upper bound on conversion and a lower bound on the Sherwood number for a given set of flow conditions and physical dimensions of the monolith.
The resulting formulas presented here include the previous results for a no-slip rigid sphere, a perfect-slip fluid sphere, and a no-slip circular cylinder as special cases.
Based on the field trial results, it is also expected that the formulas presented here could be applied to other network operators with few modifications.
It is interesting that none of the subclasses of the class in (1) has been previously treated in our papers on product-type systems, so that all the formulas presented here should be new.
The formulas presented here are intended to assist in the estimation of the economic impact of STI programs.
Various handy formulae are presented here to describe the particle motion, with these applications in mind.
Compact recursive formulae are presented here to compute the correct coefficients, up to the cubic term, in cases where the feedrate depends on: (i) elapsed time; (ii) curve arc length; or (iii) local path curvature.
Lastly, the formula for prosperity presented here is under threat: highly homogeneous societies face challenges in dealing with immigration, with some responding in ways that threaten their success.
The shortcut formulae and methods presented here will be useful in the design and troubleshooting of industrial beef chillers.
The differences in hue values between the original formulas and those presented here depend on the quadrant in which a spectrum appears.
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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