• Nie Znaleziono Wyników

Topology optimization with overhang filter considering accessibility of supports

N/A
N/A
Protected

Academic year: 2021

Share "Topology optimization with overhang filter considering accessibility of supports"

Copied!
2
0
0

Pełen tekst

(1)

Delft University of Technology

Topology optimization with overhang filter considering accessibility of supports

van de Ven, Emiel; Langelaar, Matthijs; Ayas, Can; Maas, Robert; van Keulen, Fred

Publication date 2018

Document Version Final published version Citation (APA)

van de Ven, E., Langelaar, M., Ayas, C., Maas, R., & van Keulen, F. (2018). Topology optimization with overhang filter considering accessibility of supports. Abstract from ESMC 2018: 10th European Solid Mechanics Conference, Bologna, Italy.

Important note

To cite this publication, please use the final published version (if applicable). Please check the document version above.

Copyright

Other than for strictly personal use, it is not permitted to download, forward or distribute the text or part of it, without the consent of the author(s) and/or copyright holder(s), unless the work is under an open content license such as Creative Commons. Takedown policy

Please contact us and provide details if you believe this document breaches copyrights. We will remove access to the work immediately and investigate your claim.

This work is downloaded from Delft University of Technology.

(2)

Topology optimization with overhang filter considering accessibility

of supports.

Emiel van de Ven1,2, Matthijs Langelaar1, Can Ayas1, Robert Maas2, Fred van Keulen1

1Structural Optimization and Mechanics, TU Delft, Delft, The Netherlands

E-mail:e.a.vandeven@tudelft.nl,m.langelaar@tudelft.nl,c.ayas@tudelft.nl,a.vankeulen@tudelft.nl

2Collaborative Engineering Systems Department, NLR, Amsterdam, The Netherlands

E-mail:robert.maas@nlr.nl

Keywords: Topology Optimization, Additive Manufacturing, Accessibility of supports

Topology Optimization and additive manufacturing complement each other well. Additive man-ufacturing is often the only manman-ufacturing technique capable of producing the complex topology optimized parts. Concurrently, topology optimization is one of the few design tools that fully uti-lizes the new design freedom that comes with additive manufacturing, and in part justifies additive manufacturing as a production tool.

In reality, additive manufacturing is not free of manufacturing constraints, one of the most no-table being the overhang constraint. Recently, a significant effort has been made to incorporate the overhang constraint into topology optimization, such that a directly printable topology is obtained [1,2,3]. This saves machine time, material, and post-processing cost.

However, the addition of a (manufacturing) constraint almost always leads to a decrease in per-formance. With an overhang constraint incorporated in topology optimization, one often finds some fraction of material that does not serve the main objective, but merely supports overhanging regions of the topology. In a practical setting, it is unlikely that a designer would choose to decrease the performance of a part, if a support can be removed easily, especially considering that parts that are additively manufactured are usually expensive, high-performance parts, as also highlighted in [4].

Therefore, we present an algorithm that will enforce the overhang constraint only in regions that are difficult to access. For example, in internal channels it would be impossible to remove supports, therefore, it should be free of overhang. However on the outside of a part, support is easily removed and is thus allowed. The algorithm is based on a propagating front to mark areas as difficult or easy to access for support removal. A front propagation based overhang constraint [3] is then enforced in the difficult to access regions. Numerical examples will be presented of 3D topologies, where the limited reduction in performance of these designs compared to fully overhang free designs will be highlighted.

References

[1] Gaynor, A.T., Guest, J.K., Topology optimization considering overhang constraints: Eliminat-ing sacrificial support material in additive manufacturEliminat-ing, Structural and Multidisciplinary Optimization, 54.5: 1157-1172 (2016)

[2] Langelaar, M., An additive manufacturing filter for topology optimization of print-ready de-signs, Structural and Multidisciplinary Optimization, 55.3: 871-883 (2017)

[3] van de Ven, E.A., Maas, R., Ayas, C., Langelaar, M., van Keulen, F., Continuous front propagation-based overhang control for topology optimization with additive manufacturing, submitted to: Structural and Multidisciplinary Optimization

[4] Mirzendehdel, A.M., Suresh, K., Support structure constrained topology optimization for addi-tive manufacturing. Computer-Aided Design 81: 1-13 (2016)

Cytaty

Powiązane dokumenty

In October 2004 I had the opportunity to visit Frank Becker at the Cornell University in Ithaca for a couple of weeks, to learn more about the International Workplace Studies

Według Bralczyka, podstawową cechą manipulacji jest jej niejawność, co znacz- nie utrudnia, a wręcz uniemożliwia stwierdzenie jej istnienia. Manipulacja ujawnio- na

Autorzy artykułów zgromadzonych w to- mie koncentrują się na wieloaspektowych problemach, tekstach, praktykach kultu- rowych, ale także na charakterystyce i analizie

by the following arguments: 1) the term oi` a[gioi in early Christianity denoted all Christians regardless of their origin; 2) in 1 Clem. 21:7, the expression oi` fobou,menoi

Exploring the Structure, Properties, and Applications of Highly Ordered Bionanocomposites Zlopaša, Jure DOI 10.4233/uuid:e47bfa54-4d58-4c82-829f-3cb2ceb6cfc7 Publication date

Alcune particolarità delle cattedrali del consumo, definite dai sociologi, le troviamo nelle descrizioni dei centri commerciali o degli ipermercati che appa‑ iono come

[r]

Этот вопрос (или уточнение?) автора словаря, можно полагать, отражает, по его мнению, специфику концепта «истина», то есть — «то, что есть».