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Electronic computers have been used for the solution of such problems.
Progressives have not yet come up with a solution of such seductive simplicity.
Thus, the solution of such problems reduces to finding which extreme point (or points) yields the largest value for the objective function.
Although some irrational numbers, such as √2, can be expressed as the solution of such a polynomial equation (in this case, x2 = 2), many cannot.
The solution of such a problem is extremely difficult.
Various methods for solution of such equations have been proposed.
Then there exists a feasible solution of such that.
For the solution of such coupled problems, numerical techniques are generally adopted.
In this paper we propose an efficient algorithm for the solution of such coupled problems.
The solution of such PDE-constrained optimization problems is usually a major computational task.
However, the solution of such integrals will not be optimal for the harmonic coefficients.
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