| Literature DB >> 34947222 |
Izabela Rojek1, Dariusz Mikołajewski1, Piotr Kotlarz1, Krzysztof Tyburek1, Jakub Kopowski1, Ewa Dostatni2.
Abstract
3D printing of assistive devices requires optimization of material selection, raw materials formulas, and complex printing processes that have to balance a high number of variable but highly correlated variables. The performance of patient-specific 3D printed solutions is still limited by both the increasing number of available materials with different properties (including multi-material printing) and the large number of process features that need to be optimized. The main purpose of this study is to compare the optimization of 3D printing properties toward the maximum tensile force of an exoskeleton sample based on two different approaches: traditional artificial neural networks (ANNs) and a deep learning (DL) approach based on convolutional neural networks (CNNs). Compared with the results from the traditional ANN approach, optimization based on DL decreased the speed of the calculations by up to 1.5 times with the same print quality, improved the quality, decreased the MSE, and a set of printing parameters not previously determined by trial and error was also identified. The above-mentioned results show that DL is an effective tool with significant potential for wide application in the planning and optimization of material properties in the 3D printing process. Further research is needed to apply low-cost but more computationally efficient solutions to multi-tasking and multi-material additive manufacturing.Entities:
Keywords: 3D printing; artificial neural network; deep learning; material; process optimization
Year: 2021 PMID: 34947222 PMCID: PMC8707385 DOI: 10.3390/ma14247625
Source DB: PubMed Journal: Materials (Basel) ISSN: 1996-1944 Impact factor: 3.623
Figure 1Key attributes used to classify the ML paradigm [1,2,3].
Figure 2Traditional vs. Deep Learning workflow [4].
Figure 3Building blocks of a CNN [4].
Figure 4Main architectures: (a) ANN, (b) CNN, (c) DBNN [4].
Figure 5Tested parts of exoskeleton.
Optimized parameters for 3D printing.
| Parameter | Unit |
|---|---|
| Material choice (PLA/PLA+) | - |
| Layer height | mm |
| Shell thickness | mm |
| Bottom thickness | mm |
| Top thickness | mm |
| Fill density | % |
| Print speed | mm/s |
| Bed temperature | °C |
| Printing temperature | °C |
| Second nozzle temperature | °C |
Figure 6Traditional ANN structure.
MLP network model for diagnostic measures.
| NS | AH | AO |
|---|---|---|
| 5-20-10 | Sigmoid | Sigmoid |
where: NS—structure of ANN; AH—activation function in the hidden layer; AO—activation function in the output layer.
Figure 7CNN structure.
CNN network model for diagnostic measures.
| NS | AH1 | AH2 | AO |
|---|---|---|---|
| 5-20-20-10 | Sigmoid | Sigmoid | Linear |
where: NS—CNN structure; AH1—activation function in hidden layer 1; AH2—activation function in hidden layer 2; AO—activation function in the output layer.
Figure 8Values of MSE during learning for traditional ANN.
Figure 9Values of MSE during learning for CNN.
Selected ANNs quality assessment.
| Network Name | Quality | QUALITY |
|---|---|---|
| MLP 5-20-10 | 0.9471 | 0.9676 |
| CNN 5-20-20-10 | 0.9577 | 0.9721 |
(R)MSE values for used neural networks.
| Network Name | (R)MSE |
|---|---|
| MLP 5-18-10 | 0.01 |
| CNN 5-20-20-10 | 0.001 |
Optimal parameters for 3D printing.
| Parameter | Optimal Value |
|---|---|
| Layer height [mm] | 0.2 |
| Shell thickness [mm] | 1.2 |
| Bottom thickness [mm] | 2 |
| Top thickness [mm] | 2 |
| Fill density [%] | 40 |
| Print speed [mm/s] | 70 |
| Bed temperature [°C] | 55 |
| Printing temperature [°C] | 215 |
| Second nozzle temperature [°C] | 220 |
| Maximum tensile force [N] | 2112.2 |
Figure 10Optimal tensile force of the selected exoskeleton part.