Memory-Efficient Modeling and Slicing of Large-Scale Adaptive Lattice Structures

Journal Article (2021)
Author(s)

Shengjun Liu (Central South University China)

Tao Liu (Central South University)

Qiang Zou (The University of Manchester)

W. Wang (Dalian University, TU Delft - Materials and Manufacturing)

EL Doubrovski (TU Delft - Mechatronic Design)

Charlie C.L. Wang (The University of Manchester)

Research Group
Mechatronic Design
Copyright
© 2021 Shengjun Liu, Tao Liu, Qiang Zou, W. Wang, E.L. Doubrovski, Charlie C.L. Wang
DOI related publication
https://doi.org/10.1115/1.4050290
More Info
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Publication Year
2021
Language
English
Copyright
© 2021 Shengjun Liu, Tao Liu, Qiang Zou, W. Wang, E.L. Doubrovski, Charlie C.L. Wang
Research Group
Mechatronic Design
Bibliographical Note
Accepted Author Manuscript@en
Issue number
6
Volume number
21
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Abstract

Lattice structures have been widely used in various applications of additive manufacturing due to its superior physical properties. If modeled by triangular meshes, a lattice structure with huge number of struts would consume massive memory. This hinders the use of lattice structures in large-scale applications (e.g., to design the interior structure of a solid with spatially graded material properties). To solve this issue, we propose a memory-efficient method for the modeling and slicing of adaptive lattice structures. A lattice structure is represented by a weighted graph where the edge weights store the struts' radii. When slicing the structure, its solid model is locally evaluated through convolution surfaces in a streaming manner. As such, only limited memory is needed to generate the toolpaths of fabrication. Also, the use of convolution surfaces leads to natural blending at intersections of struts, which can avoid the stress concentration at these regions. We also present a computational framework for optimizing supporting structures and adapting lattice structures with prescribed density distributions. The presented methods have been validated by a series of case studies with large number (up to 100 M) of struts to demonstrate its applicability to large-scale lattice structures.

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