Sentence examples for by minimising the difference from inspiring English sources

Exact(7)

In the second approach, we directly optimise the null space projection matrix by minimising the difference between the projected and the desired vector of the secondary task increment.

For the development of reliable models suitable model candidates and related model parameters have to be identified by minimising the difference between the model outcome and available measurement data.

In this work, we present a method to design prediction (P) and update (U) filters of two-channel lifting structures by minimising the difference between Block Wavelet Transform (BWT) matrix of the wavelet and the Karhunen Loéve Transform (KLT) of a stochastic process with certain autocorrelation.

The optimal upper threshold T PRR = mean + a × SD was iteratively adapted by minimising the difference between the average PRR time-activity curve (TAC) of RRMS patients and the average FC TAC of HC. Specific binding relative to non-displaceable uptake can be derived directly from compartmental model parameters (binding potential BPND = k3/k4).

Alternatively, simple search algorithms can be utilised that find the solution by minimising the difference between Z t i and Z t + 1 i.

Goodness-of-fit was optimized by minimising the difference by age group between the observed and average rates in simulated outbreaks.

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Similar(53)

We estimated the optimum development of the ventral median shell depression, which is called the sulcus, by minimising the pressure difference along the gape.

The technique involves minimising the difference between an experimentally measured and a numerically determined material response by varying the interlaminar shear modulus in the numerical model.

The main component of the technique involves minimising the difference between an experimentally measured and a numerically determined creep response at various elevated temperatures by varying the interlaminar shear modulus terms in the numerical model.

The optimal shift for each year's data was determined by minimising the sum of squares for the difference between the weekly notifications and the average number of notifications for the same week, using only data from weeks 51 to 27 (peak transmission season) in the sums of squares calculation.

(2) Fit by minimising the sums of squares of differences between the actual and estimated survival probabilities S t) at times t = 0, ½, 1, 1½, 2, 2½, etc, up to 10. (3) Fit by regression of log -log(S(t))) against log -logwith S t) againstt time points 0, ½, 1, 1½, 2, 2½, etc, up to 10.

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