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Eigenfrequency-based topology optimization using cooperative coevolutionary strategies and moving morphable components
by
Rostami, Pooya
, Taghavi Parsa, Mohammad Hossein
, Marzbanrad, Javad
in
Algorithms
/ Composite materials
/ Constraints
/ Design optimization
/ Genetic algorithms
/ Heuristic
/ Maximization
/ Methods
/ Monte Carlo simulation
/ Parameterization
/ Resonant frequencies
/ Sensitivity analysis
/ Strategy
/ Topology optimization
2022
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Eigenfrequency-based topology optimization using cooperative coevolutionary strategies and moving morphable components
by
Rostami, Pooya
, Taghavi Parsa, Mohammad Hossein
, Marzbanrad, Javad
in
Algorithms
/ Composite materials
/ Constraints
/ Design optimization
/ Genetic algorithms
/ Heuristic
/ Maximization
/ Methods
/ Monte Carlo simulation
/ Parameterization
/ Resonant frequencies
/ Sensitivity analysis
/ Strategy
/ Topology optimization
2022
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Do you wish to request the book?
Eigenfrequency-based topology optimization using cooperative coevolutionary strategies and moving morphable components
by
Rostami, Pooya
, Taghavi Parsa, Mohammad Hossein
, Marzbanrad, Javad
in
Algorithms
/ Composite materials
/ Constraints
/ Design optimization
/ Genetic algorithms
/ Heuristic
/ Maximization
/ Methods
/ Monte Carlo simulation
/ Parameterization
/ Resonant frequencies
/ Sensitivity analysis
/ Strategy
/ Topology optimization
2022
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Eigenfrequency-based topology optimization using cooperative coevolutionary strategies and moving morphable components
Journal Article
Eigenfrequency-based topology optimization using cooperative coevolutionary strategies and moving morphable components
2022
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Overview
This paper aims to present and investigate a derivative-free design optimization methodology for continuum structures to maximize the eigenfrequencies with different constraints. The recently developed moving morphable component method is used as the parameterization technique which is so suitable for non-gradient optimization algorithms due to the lower numbers of design variables. Two objective functions are considered in this paper. In the first point of view, the aim is to maximize multiple eigenfrequencies. For the second strategy, the maximization of multiple frequency gaps is considered. Multiple constraints are considered in the problem definition. Instead of virtual mass, static stress and compliance are defined. Previous papers presented optimal designs only for eigenfrequency maximization and used a virtual mass to prevent discontinuity in the design domain. Herein, the topological design is performed for both static (stress and compliance) and eigenfrequency targets. Based on the results, the cooperative coevolutionary strategy coupled with MMC has a very good potential in solving eigenfrequency-related problems while needing no sensitivity analysis. Since this algorithm is so easy to implement and very successful in benchmark problems, industries can use it even for more complex cases. Also, it is observed that the algorithm can produce diverse and competitive outputs due to non-deterministic behavior. So it can be categorized as generative design tools.
Publisher
Springer Nature B.V
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