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Such solutions are called characteristic solutions corresponding to.
In Section 4 we give solutions corresponding to each phases.
Solutions corresponding to translational and rotational symmetries are obtained.
In the two following subsections, we shall briefly consider some solutions corresponding to the possibilities 1 and 2 mentioned above.
The optimal solution is compared with suboptimal solutions corresponding to the other two candidate coupling schemes.
The Pareto optimal solutions (corresponding to a given set of weight vectors) are obtained.
Also, we have obtained a set of solutions corresponding to different objectives in the metabolic framework.
Multiple stable chaotic solutions corresponding to distinct but extremely close initial conditions are revealed.
Pareto optimal solutions corresponding to UTS and ductility and appropriate ranges of design variables were obtained.
Then we conclude that the problem (1.1) has at least two positive solutions corresponding to μ. □.
Owing to better solutions corresponding to larger recruiting probability, they obtain more chance to be optimized.
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