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Newton applied this approximation to test models of the force causing the apsidal precession of the Moon's orbit.
We applied this approximation in our hypothesis-testing phase.
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But when applying this approximation method, the center position will be (5; 6).
Iteratively applying this approximation progress until the deviation between the nominal and real toolpath satisfies the given tolerance.
Also, by utilizing this distance, we propose an approximation of a fuzzy semi-number with given height and apply this approximation method in a medical case study.
Applying this approximation, a computationally efficient and flux-preserving iterative computer algorithm has been designed which allows the reconstruction of focal series recorded over a large focal range and arbitrary degrees of spatial coherence.
However, applying this approximation results in discrete values of Dk(t) rather than a continuous curve (results not shown).
The key advantage of applying this approximation is that cell motion in these spatially uniform subregions does not contribute to any temporal changes in cell density.
We explore the relationship between k hap and accuracy in the results that follow, and we provide practical suggestions for applying this approximation in the Discussion.
Again, we can apply this successive approximations on Eq. (14) and so on.
We then use this approximation to apply boundary conditions by defining incoming characteristic waves at the domain boundary.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com