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After data integrity check, we carried out a meta-analysis using combing rank orders algorithm, with 100 times of permutation tests.
To address this, we applied the combing rank orders algorithm based on the RankProd package [ 6], which is robust facing outliers and variations among studies, to carry out the meta-analysis.
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The result of the sixth-order algorithm is now added.
However, we also observe that the fourth-order DAC algorithm has negligible improvement compared to the third-order algorithm.
It is observed that, when (c_{2}) is null, the rectifying second-order algorithm (5) degenerates to the rectifying first-order algorithm (4).
In view of Figures 7 and 8, we see that, for the same value L=1, the second order algorithm outperforms the first order algorithm as it should.
However, as shown in the figures, the powerful second order algorithm with only L=3 can easily compete with the above two cases of first order algorithm.
A robust high-order algorithm is proposed to solve steady Euler equations on unstructured grids.
An efficient and high-order algorithm for three-dimensional bounded obstacle scattering is developed.
We present an O(n2) order algorithm to an n-Tokyoites' loop-line commuter problem.
This time, the first-order algorithm fails to deliver an acceptable result.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com