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The composite element efficiency is numerically proven.
The advantage of the new efficiency metrics is manifested by comparison with carbon element efficiency, energy efficiency, and exergy efficiency.
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In addition to A-rich sequence elements, further upstream elements, designated efficiency elements in yeast or far upstream elements in plants, the cleavage site, and the downstream U-rich element flanking the cleavage site have been described.
But because these bills have politically controversial elements, efficiency policy languishes.
Like most spectral-element codes, GASpAR combines finite-element efficiency with spectral-method accuracy.
Based on this model, the temperature profiles and heat fluxes along the thermo-elements, efficiency, and heat leakage through the filling gap material are analyzed.
Trace element retention efficiency of VFS may thus be higher or lower than the SRE depending on the distribution of trace elements among particle size classes.
We then demonstrate the generality of this algorithm by presenting three distinct applications that respectively find an element whose efficiency, accuracy or completeness is nearly optimal.
Comparison with reference solution (Elasticity or high-fidelity FE model) demonstrates the remarkable accuracy of the proposed model, both in terms of displacements and stresses distributions, as well as the finite element implementation efficiency.
In this analysis the most important elements are efficiency and profitability.
Since this vector is valid 6048 times out of 8192 and a complete vector contains 8 elements, the efficiency is equal to approximately.
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