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Exact global optimization of frame structures for additive manufacturing
by
Vinel, Alexander
, Silva, Daniel F.
, Toragay, Oguz
, Shamsaei, Nima
in
Computational Mathematics and Numerical Analysis
/ Continuity (mathematics)
/ Engineering
/ Engineering Design
/ Frame structures
/ Global optimization
/ Integer programming
/ Linear programming
/ Load bearing elements
/ Manufacturability
/ Mathematical programming
/ Mixed integer
/ Nonlinear programming
/ Research Paper
/ Stiffness matrix
/ Theoretical and Applied Mechanics
2022
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Exact global optimization of frame structures for additive manufacturing
by
Vinel, Alexander
, Silva, Daniel F.
, Toragay, Oguz
, Shamsaei, Nima
in
Computational Mathematics and Numerical Analysis
/ Continuity (mathematics)
/ Engineering
/ Engineering Design
/ Frame structures
/ Global optimization
/ Integer programming
/ Linear programming
/ Load bearing elements
/ Manufacturability
/ Mathematical programming
/ Mixed integer
/ Nonlinear programming
/ Research Paper
/ Stiffness matrix
/ Theoretical and Applied Mechanics
2022
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Exact global optimization of frame structures for additive manufacturing
by
Vinel, Alexander
, Silva, Daniel F.
, Toragay, Oguz
, Shamsaei, Nima
in
Computational Mathematics and Numerical Analysis
/ Continuity (mathematics)
/ Engineering
/ Engineering Design
/ Frame structures
/ Global optimization
/ Integer programming
/ Linear programming
/ Load bearing elements
/ Manufacturability
/ Mathematical programming
/ Mixed integer
/ Nonlinear programming
/ Research Paper
/ Stiffness matrix
/ Theoretical and Applied Mechanics
2022
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Exact global optimization of frame structures for additive manufacturing
Journal Article
Exact global optimization of frame structures for additive manufacturing
2022
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Overview
We consider the problem of designing lightweight load-bearing frame structures with additive manufacturability constraints. Specifically, we focus on mathematical programming approaches to finding exact globally optimal solutions, given a pre-specified discrete ground structure and continuous design element dimensions. We take advantage of stiffness matrix decomposition techniques and expand on some of the existing modeling approaches, including exact mixed-integer nonlinear programming and its mixed-integer linear programming restrictions. We propose a (non-convex) quadratic formulation using semi-continuous variables, motivated by recent progress in state-of-the-art quadratic solvers, and demonstrate how some additive-specific restrictions can be incorporated into mathematical optimization. While we show with numerical experiments that the proposed methods significantly reduce the required solution time for finding global optima compared to other formulations, we also observe that even with these new techniques and advanced computational resources, discrete modeling of frame structures remains a tremendously challenging problem.
Publisher
Springer Berlin Heidelberg,Springer Nature B.V
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