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Due to the laminar flow in microfluidic devices, geometrical adaptations are required to enhance the transport across the center line of a microreactor.
These cycles combined with appropriate geometrical adaptations and with advanced, temperature resistant ceramics, alloys and other materials have the potential to further optimize the waste heat management exploitation in aero engines.
Overall, structurally, the binding mode of the inhibitors is conserved; however, small but significant geometrical adaptations are observed as a consequence of the spatial and electronic changes at the mutation site.
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A geometrical model of adaptation towards a single fitness peak was first developed by Fisher's geometrical model (FGM).
We find that Fisher's geometrical model of adaptation, extended to allow for small random environmental variations, is able to explain several features made recently in experimentally evolved populations.
Fisher's geometrical model of evolutionary adaptation has recently been used in a variety of contexts of interest to evolutionary biologists.
Here, this identification, or adaptation, procedure rests on a geometrical interpretation of the acoustic holography in the objective space (here the radiated pressure space equipped with the L2-norm) and on a genetic algorithm.
Numerical results for two-dimensional linear elasticity problems suggest that the proposed adaptation provides smooth convergence of the objective function and a more robust, smoother geometrical description of the optimal design.
Big geometrical shadows.
Large geometrical shapes appear, floating.
Adaptations follow.
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