Sentence examples for approximation indicates that from inspiring English sources
An analysis by the Hill approximation indicates that low c′ and c44 caused the low Young's modulus, and thus it is probable that the softening in c′ and c44 is the origin of the low Young's modulus.
The effective diffusivity estimated using Vermeulen's approximation indicated that the interactions between arsenic ions (either As III) or As V)) and GAC/MnFe2O4 composite were chemical in nature.
The Hill approximation indicated that the low c′ and c44 values caused by softening gave rise to the low Young's modulus, which is common to some Ti Nb-based alloys wiTi Nb-basedalloysf ∼4.24.
Accurate electronic structure calculations based on the Heyd, Scuseria, and Ernzerhof approach and GW approximation indicate that the h-carbon is a semiconducting material with a band gap of 2.20 2.56 eV.
However, the Root Mean Square Error of Approximation indicated that there is still about 10% of variance unexplained in the model (RMSEA = .10) [ 7- 11].> -wrap-foot> Note.
In general, items had high loadings on their own factors and the comparative fit indices were high, but for the majority of the scales, the root means square error of approximation indicated that a simple unidimensional model was not fitting the data sufficiently well.
Our in-depth analysis of both approximations indicates that they in fact provide smart and efficient rationalizations of the currently known intermediate rare earth oxides structures.
The root mean square error of approximation (RMSEA) indicates that 0% of the information is not accounted for by the model.
However, our initial experiments in this direction indicate that image level approximation approach lowers the performance both in security perspective (evaluated through EERs) and privacy perspective (evaluated through visual inspection of the reconstructed face images) due to the fact that the number of dimensions to be approximated is higher for images.
The statistical results indicated that estimated statures were in good approximation with true statures.
A Fourier technique is used to estimate the accuracy of the first- and second-order approximations and indicates that for even small perturbations, second-order terms are significant.
