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Convergence results are shown for benchmark solutions of the advection, Euler, and Navier Stokes equations that demonstrate exponential convergence of the new method.
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Results are shown for linear and nonlinear 1-D benchmark problems and a 2-D linear benchmark problem.
Comparative benchmarks are shown for system sizes up to 11,520 atoms (172,800 basis functions) on distributed memory supercomputing architectures.
Two fourth-order schemes are described, and results are shown for three linear and nonlinear CAA benchmark problems.
Examples of the valid and reliable performance in comparison to established benchmark methods are shown for a set of synthetic time series and for the ESTSP'08 competition dataset, where the proposed methodology obtained second place.
These benchmark hazard or risk ratios are shown for each of the four age groups.
Verification of the formulation and the method of solution are shown using benchmark solutions available for particular problems in the literature.
The CCR results of all CS labels for each benchmark are shown in Fig. 9.
Relative displacement with respect to KUCG and uncertainty of baseline length by Leica Geo Office for each benchmark are shown in Table 1.
The comparison results of the proposed hybrid approach with the current existing approach for different benchmarks are shown and the speedups obtained are also presented.
The cancer benchmark risk ratios are shown in Figure 2 and indicate that the benchmarks were exceeded by all five contaminants for which there was a cancer benchmark (arsenic, dieldrin, DDE, PCCD/PCDFs and chlordane), in school-aged and preschool children.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com