1. Metaheuristic to Optimize Computational Convergence in Convection-Diffusion and Driven-Cavity Problems
- Author
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Juana Enriquez-Urbano, Martín H. Cruz-Rosales, Marco Antonio Cruz-Chávez, Yainier Labrada-Nueva, Marta Lilia Eraña-Díaz, and Rafael Rivera-López
- Subjects
Work (thermodynamics) ,Mathematical optimization ,Computer science ,General Mathematics ,resource allocation ,010103 numerical & computational mathematics ,02 engineering and technology ,01 natural sciences ,neighborhood structure ,overlaps ,perturbations ,Convergence (routing) ,Computer Science (miscellaneous) ,0101 mathematics ,Engineering (miscellaneous) ,Metaheuristic ,lcsh:Mathematics ,paper waste ,amorphous shapes ,Numerical models ,021001 nanoscience & nanotechnology ,lcsh:QA1-939 ,Simulated annealing ,Resource allocation ,Relaxation (approximation) ,0210 nano-technology ,Convection–diffusion equation - Abstract
This work presents an optimization proposal to better the computational convergence time in convection-diffusion and driven-cavity problems by applying a simulated annealing (SA) metaheuristic, obtaining optimal values in relaxation factors (RF) that optimize the problem convergence during its numerical execution. These relaxation factors are tested in numerical models to accelerate their computational convergence in a shorter time. The experimental results show that the relaxation factors obtained by the SA algorithm improve the computational time of the problem convergence regardless of user experience in the initial low-quality RF proposal.
- Published
- 2021
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