Sentence examples for coefficients we consider from inspiring English sources

Among the various hypotheses involving discontinuous coefficients, we consider here those of Miranda type, referring to the classical paper [2] where the a i j have derivatives in L n.

In order to use the truncation method for evaluating the singular coefficients, we consider a very small parameter eps > 0 to reduce the domain of integration by eliminating the singularity.

Given the predictability of the qualitative response and the relatively small change in response coefficients, we consider the reference steady state to be a reasonable representation of the metabolism being explored.

For selection coefficients, we considered a uniform Dirichlet distribution with the same prior weight for each selection class.

In merging of groups with each other and selection of groups that have a highest value of proximity coefficient, we consider the centroid of groups and calculate the Euclidean distance between the centroid of two groups.

Thus, the smallest selection coefficient we consider is s = 0.0005, for which approximately 10 20% of individuals carry a causal variant, resulting in a prevalence of approximately 2 3% for the disease.

The correlation between PI4KIIα and EGFR expression was analyzed by Pearson correlation coefficient, we considered the strength of association between the variables is high when r > 0.6 and data statistically significant when P < 0.05.

In order to examine the accuracy of the reconstruction, as the number of DCT coefficients varies, we consider two examples.

Let zj:= efj with fj∈(−∞,0]+i[−π,π) be distinct nodes for j= 1,…,M. With complex coefficients cj≠0, we consider a nonincreasing exponential sum h(x):="c1ef1x+⋯+cMefMx (x⩾0).

The BayesDiallel model includes a few coefficients that we consider "fixed"—that is, not appropriate for grouped modeling.

But in the case of steady compressible MHD flows, the equations for the magnetic field are governed by an elliptic system and we cannot get the bound of (|mathbf{H}|_{L^{2}}) and in turn (|mathbf{H}|_{H^{1}}) in terms of the velocity coefficient u directly since here the coefficient u we consider is an arbitrary data.