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Fig. 1 Histogram of Lorentz to Coriolis force ratios on a point-by-point basis.
Lorentz to Coriolis force ratios as a function of Rayleigh number for five Ekman numbers and five magnetic Prandtl numbers.
The Lorentz to Coriolis force ratios in Fig. 2 have distinct minima for cases with E≥10−4.
This study evaluates mechanical force ratios transmitted to the bone while broaching with curved vs straight handles.
Noticeable intersex differences were observed for maximal force with average female/male force ratios of 0.5 for neck flexion and 0.6 for neck extension.
Moreover, the points with Lorentz to Coriolis force ratios greater than unity tend to have relatively low kinetic energies, denoted by coloration of the bins.
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Figure 12 Force ratio to each subject weight at seat and armrest.
The value of the force ratio is between 0.33 and 0.50 at CHF for all cases.
Figure 2 shows force ratio to a subject weight at seat and foot using no device.
where the volume-integrated force ratio is (Lambda ^{I} = {F_{L}^{I}} / {F_{C}^{I}}).
Fig. 6 Lorentz to Coriolis force ratio predictions for planetary cores.
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