Sentence examples for I evaluated at from inspiring English sources

Exact(5)

Marshall (1975) and Johnson and Kotz (1975) interpreted r i (x 1,x 2) as the conditional failure rate of X i evaluated at x i under condition that X j >x j for i=1,2, i≠j.

As shown in the analytical power derivations presented in Additional file 3, an improvement in power for M R gluc max, P m, relative to the power for K i, P k, occurs whenever the coefficient of variation (CV) in K i evaluated at the mean glucose level is less than 1.

The estimation of the continuous curves x i (t) from data points y i (t j ) is based on the measurement model (1) y i t j = x i t j + ϵ ij, where x i (t j ) is x i evaluated at time t j and ϵ ij  ~ N 0,  σ) is an error term.

The time-point expression patterns were modelled as follows, (2) y ij = μ i t j + ϵ ij where μ i t j = log 2 x ¯ D t j / x ¯ C t j is the population average time curve for gene i evaluated at time t j and where ϵ ij is the random deviation from this curve.

The wild-type data and the TF-knockout data were organized in different columns of the E matrix (expression data matrix where E ij corresponds to the log of gene expression ratio of gene i evaluated at experiment j, see Methods).

Similar(52)

"It's something I evaluate at the end of each season as far as where I'm at and what it all means".

The kernels K i are evaluated at the model grid knots by integrating over the neighboring integration-grid knots.

The sensitivity kernels K i are evaluated at a global triangular grid of knots with an approximately equal interknot spacing of, on average, 5 km (Lebedev and Van Der Hilst 2008; Lebedev et al. 2006; Wang and Dahlen 1995).

where ( {mathrm{mathcal{L}}}_{I_{FB}}(s) ) and ( {mathrm{mathcal{L}}}_{I_{MB}}(s) ) are the Laplace transform of random variables I FB and I MB evaluated at s ( left(s=frac{m_{d,M}}{varOmega_{d,M}}frac{gamma {r_M}^{alpha }}{P_M}right) ), respectively.

Where ( {mathrm{mathcal{L}}}_{I_{FB}}(s) ) and ( {mathrm{mathcal{L}}}_{I_{MB}}(s) ) are the Laplace transform of random variables I FB and I MB evaluated at ( sleft(s=frac{m_{d,F}theta {r_F}^{alpha }}{varOmega_{d,F}{P}_F}right) ) respectively.

In the next step, anticipatory update FIMs for all candidate experiments i = 1,..., nϵ and j = 1,..., n y i are evaluated at the current MLE.

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