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We can sketch the following diagram in terms of applications or corollaries: FP results in CMSs ⟹ ( v i a P C M S s ) FP of higher order results, FP of higher order results ⟹ ( v i a T h e o r e m 4.1 ) FP of lower order in CMSs, FP of lower order in CMSs ⟹ ( v i a T h e o r e m 4.1 ) FP results in CMSs.
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The approaches were evaluated in terms of the ability to create mutants of higher order resulting in higher efficacy and less effort when compared with first order mutants.
It is not suitable for large data sets as the kernel matrix is of higher order resulting in large processing time.
The methods are applied to equations for convection diffusion reactions and we obtain higher-order results.
A comparison with the present high-order results, available experimental data and micromechanical estimations demonstrates that the first-order approximation formula is a good engineering closed-form formula.
Accuracy differences between the two dealiasing strategies considered were, however, observed for the low-order cases, which also yielded reduced solution quality compared to high-order results.
However, most of the obtained results are concerned with second-order dynamic equations whereas for higher order equations results are very seldom.
The numerical results at the (complex) sub-step locations are combined linearly to give higher order accurate results at the end of the time step.
It is observed that for all the code rates considered, higher order modulation results in lower power consumption.
In the micrite/marly units, sheared pressure solution seams may form splays in closing mode or opening mode (joints) and their subsequent higher order shearing results in fault development.
The results suggest that reducing the angle of the winglets leads to fewer higher order harmonics resulting in better performance of the device in extracting the energy of the incoming waves.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com