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Exact(1)
In the limit p → 1, we note that (24) becomes the approximate solution for the problem of (15 - 17 15 - 17 given by H n ( x, s ) = ∑ j = 0 n Φ j ( x, s ).
Similar(59)
It can easily be noted that with increase of scale level, that the approximate solution becomes more and more accurate, and at scale level (N=11), the approximate solution is accurate up to the seventh digit.
In other words, the calculation continues with the GA for a specific number of generations or a user-specified number for stall generation during which the approximate solution becomes closer to the real solution.
This indicates that, even negligible errors in the approximate solution of the linear problem, can propagate to become significant when analyzing the nonlinear problem further reinforcing the importance of the exact solution.
Step 5. Convergence of the approximate solution.
Setting results in the approximate solution (3.2): (3.2).
for the approximate solution of problem (2.2).
We obtain the approximate solution (4.7).
Therefore, the approximate solution can be obtained.
We also compare the approximate solution with the exact solution.
And the approximate solution of the power distribution is obtained.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com