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As shown by a variety of examples, the efficiency and versatility of the method are particularly promising.
We have shown using several numerical examples the efficiency of the obtained equilibrium compared to the exhaustive (optimal) solution and a fixed full frequency reuse pattern.
Through numerical examples, the efficiency and accuracy of the proposed semi-analytic sensitivity scheme in the adjoint variable method are demonstrated.
Through several analysis and design examples, the efficiency and reliability of the model reduction schemes for topology optimization are compared and validated.
In several examples, the efficiency of the oxidation process is only determined by acid decomposition of the diazo compound and measurement of the quantity of evolved nitrogen[ 20, 27, 31] or isolation of the ester produced (decomposition by a carboxylic acid),[ 18, 23– 26, 32] neither of which are worthwhile if one requires the diazo compound itself for further synthetic transformations.
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In the end, via a simulation example, the efficiency of our proposed estimator design scheme is explored.
For example, the efficiency of energy conversion for water under atmospheric pressure and room temperature is calculated at 2.8%.
For example, the efficiency of polycrystalline silicon (poly-Si) photovoltaic cells is critically dependent on the nature of the grain boundaries and foreign metal impurities in the bulk.
For example, the efficiency of Brazil (2006) increased to 100% after the adjustment.
For example, the efficiency of H2O2 scavenging in Arabidopsis plants depends on the peroxisomal Ca2+ concentration (Costa et al. 2010).
For example, the efficiency saving (see Table 4) that could have been realized is US$73, 357, 53.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com