Die-filling performance can be predicted when the individual maldistribution index (Di) is combined with blend flowability (gravity-normalized cohesivity) on a regime map.
The gravity model predictions show normalized RMSE of 7.67, 6.99, and 14.18 % when compared against annual, winter, and summer observational data, respectively.
However, with the Fixed Static Intervals algorithm, there was no correlation with the partial gravity level of exposure, as the normalized MFI varied between 176.53 ± 25.19% at 0.2 g, 183.46 ± 4.58% at 0.4 g, and 161.23 ± 7.74% at 0.6 g.
Global responses of the structure are evaluated in terms of peak roof drift ratios, peak interstory drift ratios (IDRs), IDR envelopes, normalized roof displacements relative to motion of the centre of gravity of the roof, and dissipated energy.
As a modified theory of gravity, mimetic gravity [14] has been proposed, where a normalized scalar derivative term is also used for the dynamical metric.
Normalized distribution of the wildfire hazard predicted by: d road-density, e Gravity, and f CDM models.
LV mass was calculated using the specific gravity of cardiac muscle (1.05 mg/mL) and functional parameters were normalized to BW (g/kg or mL/kg), respectively, to account for the variations in BWs at different time points.
The results show that the two traditional solutions cannot describe the gravity effect well while the linear relationship between the peak (stable) normalized cone tip resistance and the reciprocal of gravity level can quantitatively describe the gravity effect on the penetration resistance.
