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This important idea – that there are some problems that just cannot be solved using brute force computation – was brought home to me forcefully many years ago when I was trying to solve a problem posed in a Scrabble newsletter.
Hence, Example 2.5 cannot be solved using the mentioned methods in [6, 7].
The longest path problem cannot be solved using the divide and conquer method.
In general, the optimization problem with varying unit load demand cannot be solved using a fixed nonlinear mapping.
These problems, which one comes face to face with in life, cannot be solved using classical mathematic methods.
Therefore, L n is not a numeric and it cannot be solved using Φ-1 1- u k )+SL n ).
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However, there are many problems encountered in practice that cannot be solved by using the method provided in Section 3.
Since the formulated optimization problem is a nonlinear integer optimization problem which cannot be solved conveniently using traditional optimization tools, we apply Lagrange partial relaxation and McCormick envelopes method and transform the original optimization problem equivalently into three convex subproblems, which can then be solved by a proposed iterative algorithm.
The problem cannot be solved without using multi-choice programming and stochastic programming approaches.
Since the CSIs are imperfectly known, Q 1 cannot be solved by using zero-gradient (ZG) algorithm [16].
The optimization problem formulated in (18) is a nonlinear integer optimization which cannot be solved conveniently using traditional optimization tools.
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CEO of Professional Science Editing for Scientists @ prosciediting.com