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As in the most practical problems, decisions have to be made sequentially at different points in time, place, and levels, dynamic programming as a mathematical technique is well suited for the optimization of these problems.
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Thereafter, a constrained optimization problem is formulated for the optimization of the component reliabilities.
One of the possible solutions for this problem is the optimization of the linker used to separate the two proteins.
It provides a unified model of several classes of problems, for example, optimization problems, problems of Nash equilibrium, fixed point problems, variational inequalities, and complementarity problems.
Problems in the optimization of culture conditions in microtiter plates.
Since genetic algorithms are particularly suitable for optimization of combinatorial problems, we have used one here.
Equation (1) is the objective function for the optimization problem, which consists of three terms.
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Algorithm 1 gives a summary of the projected gradient method for the optimization problem in Equation (3).
Thus, they are not suitable for the optimization problem here.
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