2017
DOI: 10.1007/s00158-017-1777-2
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Orthotropic material orientation optimization method in composite laminates

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Cited by 27 publications
(5 citation statements)
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“…To obtain smoothly varying layer orientation θ n fields within Ω , many different methods exist: Greifenstein and Stingl [36] considered slope constraints to prevent large changes in orientation. Nomura et al [37],Petrovic et al [38] and Schmidt et al [39] considered vector-based angle representations based on Euler angles. In a different approach, Allaire et al [8] also used vectors to represent the microstructure orientation, where the orientation was regularized by penalizing the Euclidean norm of the curvature.…”
Section: Regularization Of Orientationsmentioning
confidence: 99%
“…To obtain smoothly varying layer orientation θ n fields within Ω , many different methods exist: Greifenstein and Stingl [36] considered slope constraints to prevent large changes in orientation. Nomura et al [37],Petrovic et al [38] and Schmidt et al [39] considered vector-based angle representations based on Euler angles. In a different approach, Allaire et al [8] also used vectors to represent the microstructure orientation, where the orientation was regularized by penalizing the Euclidean norm of the curvature.…”
Section: Regularization Of Orientationsmentioning
confidence: 99%
“…The applications involving thermal-composite metamaterials for heat flow control presented in this paper are centered at the macroscale electronics circuit board level. Additional macroscale applications of the method are emerging including the design optimization of multifunctional structural composites [44] and cases for electronics [45,46], where the control of the flow of heat between source and sink is important; refer to Fig. 15 for a representative image of an electronics enclosure.…”
Section: New Research Directionsmentioning
confidence: 99%
“…Aiming at taking full advantage of both material anisotropy and exploiting the powerful manufacturing capability of FFF method, an adequate answer is by combining TO to optimise the material distribution with structural optimisation to adjust the local fibre orientation. On the one hand, the material distribution can be optimised using SIMP; on the other hand, the fibre angle can be locally optimised with gradient-based algorithms, in which the fibre angle can be treated as a design variable [23].…”
Section: Introductionmentioning
confidence: 99%