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This part is dedicated to numerical calculation results obtained with first-order approximation.
We will begin with second-order approximation schemes for (-Delta u).
An extension of Newton's method is also given and proved to solve Euler equation with second-order approximation data.
We also provide an extension of Newton's method to solve an Euler equation with second-order approximation data.
This insensitivity to concentration is consistent with first-order behaviour.
These are reasonable first-order approximations but only with much more data can these assumptions be validated.
While first-order approximation is largely inadequate, second-order approximation is sufficient for the model systems studied.
First, in construction of the schemes, in contrast to traditional first-order approximations, asymmetric second-order accurate spatial approximations are devised for flux-limiters on boundary, and discrete schemes with second-order accuracy on global spatial domain are acquired consequently.
Dotted lines are the first-order approximations.
Both studies, however, were first-order approximations, because the (second-order) effect of mislocated fixations on fixation probabilities was neglected.
Since dissimilar PFMs do not strongly overlap, the corresponding first-order approximations yield more accurate results.
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