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ARUP; ISBN: 978-0-9562121-5-3 - CMBBE 2012 - Cardiff University

ARUP; ISBN: 978-0-9562121-5-3 - CMBBE 2012 - Cardiff University

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ENUM (MPa)<br />

100<br />

90<br />

80<br />

70<br />

60<br />

50<br />

40<br />

30<br />

20<br />

10<br />

0<br />

Fig. 6 - Correlation of experimental and numerical Young Modulus (linear regressions).<br />

5. DISCUSSION<br />

As seen in figure 6, consistency between predicted and measured results for all sizes is<br />

most clearly seen in design B (dashed line is ideal). On the contrary, design C with<br />

smaller geometric details presents experimental Modulus (EEXP) more dependent on the<br />

unit-cell size due to the feature size limitations of the SLS machine. The EEXP values<br />

more closely match the numerical ones (ENUM) as the unit-cell size increases. Geometry<br />

B is comparatively simpler and thicker and thus easier to manufacture, i.e., it fits better<br />

the machine resolution that is around 500μ. Besides these size effects, all the<br />

experimental values are below the numerical ones (on average this means -20% for<br />

design A, -10% for B and -40% for C). This demand for further research work on "solid"<br />

PCL characterization and modeling taking into account the directionality introduced by<br />

the fabrication process, SLS.<br />

6. REFERENCES<br />

y = 1,181x + 10,084<br />

R 2 = 0,8453<br />

y = 1,7306x + 8,9596<br />

R 2 = 0,6436<br />

y = 1,0788x + 3,0799<br />

R 2 = 0,9689<br />

Design A<br />

Design B<br />

Design C<br />

0 20 40 60 80 100<br />

E EXP (MPa)<br />

1. Hollister S.J. and Lin C.Y., Computational design of tissue engineering scaffolds.<br />

Comput Methods Appl Mech Engrg, 2007, 196: 2991-2998.<br />

2. Kang H., Lin C-Y and Hollister S.J., Topology optimization of three dimensional<br />

tissue engineering scaffold architectures for prescribed bulk modulus and<br />

diffusivity. Struct Multidisc Optim, 2010, 42: 633-644.<br />

3. Coelho, P.G., Fernandes P.R., Rodrigues H.C., Cardoso J.B. and Guedes J.M.,<br />

Numerical modeling of bone tissue adaptation-A hierarchical approach for bone<br />

apparent density and trabecular structure. J of Biomechanics, 2009, 42: 830-837.<br />

4. Coelho, P.G., Fernandes P.R., Rodrigues H.C., Multiscale modeling of bone tissue<br />

with surface and permeability control. J of Biomechanics, 2011, 44: 321–329.

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