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A solution for the polynomial radial basic eigenstrains approximation is found.
The model as a first approximation is found to be applicable for coverages up to 20%.
The approximation is found to be satisfactory over a wide range of parameters for case (1).
A closed form approximation is found which is valid in a very broad materials parameter window.
The second-order Magnus approximation is found to be a significant improvement over the first-order approximation regardless of method.
For the current model biases, the linear approximation is found suitable for precipitation, but for temperature it is not able to correct the whole distribution.
Similar(47)
For the DM interaction, the NN approximation was found to be sufficient to fit the results from the DFT.
Furthermore, the necessary and sufficient conditions for this approximation are found.
The results from thick viscous boundary layer approximation are found to be in good agreement with the prediction from a Navier Stokes model.
The plasma fractions were measured in the first four patients, and the approximation was found to be reasonable.
The deviation due to this approximation was found to be negligible, because the error induced by the use of a yearly step was in the worst case < 3% compared with using 1 day as the time step.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com