Abstract
A novel Bayesian optimisation framework is proposed for the design of stronger stacking sequences in composite laminates. The framework is the first to incorporate high-fidelity progressive damage finite element modelling in a data-driven optimisation methodology. Gaussian process regression is used as a surrogate for the finite element model, minimising the number of computationally expensive objective function evaluations. The case of open-hole tensile strength is investigated and used as an example problem, considering typical aerospace design constraints, such as in-plane stiffness, balance of plies and laminate symmetry about the mid-plane. The framework includes a methodology that applies the design constraints without jeopardising surrogate model performance, ensuring that good feasible solutions are found. Three case studies are conducted, considering standard and non-standard angle laminates, and on-axis and misaligned loading, illustrating the benefits of the optimisation framework and its application as a general tool to efficiently establish aerospace design guidelines.
Original language | English |
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Article number | 109347 |
Journal | Composites Part B: Engineering |
Volume | 226 |
Early online date | 27 Sept 2021 |
DOIs | |
Publication status | Published - 1 Dec 2021 |
Bibliographical note
Funding Information:T.R.C. Chuaqui is funded by GKN Aerospace and EPSRC , United Kingdom. C. Scarth, A.T. Rhead and R. Butler are supported by EPSRC research grant Certification for Design - Reshaping the Test Pyramid (CerTest, EP/S017038/1 ). R. Butler holds a Royal Academy of Engineering/GKN Aerospace Research Chair.
Funding Information:
T.R.C. Chuaqui is funded by GKN Aerospace and EPSRC, United Kingdom. C. Scarth, A.T. Rhead and R. Butler are supported by EPSRC research grant Certification for Design - Reshaping the Test Pyramid (CerTest, EP/S017038/1). R. Butler holds a Royal Academy of Engineering/GKN Aerospace Research Chair.
Keywords
- Damage mechanics
- Finite element analysis (FEA)
- Optimisation
- Strength
- Stress concentrations
ASJC Scopus subject areas
- Ceramics and Composites
- Mechanics of Materials
- Mechanical Engineering
- Industrial and Manufacturing Engineering