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USTC-LEHIGH EXCHANGE
Summer 2015
Project Details
o Investigate the structural properties of the octet-truss lattice material.
o Literary review to gain basic understanding of how octet-truss handles load
o Find critical ratio between Euler buckling and plastic yield failure modes
o Model lattice using SolidWorks CAD software
o Import model into FEA software COMSOL and conduct finite element compression test
o 3D-Print models into solid objects
o Use MTS machine and perform compression test on printed models
o Compare experimental and simulation results
Critical Ratio
o (1)
o
o Using values taken from data sheets found online I was able to determine a
range of values for
o
sbuckle =
p2
EI
(kl)2
Astrut
® p2
E(
a
l
)2
p2
E(
a
l
)2
=sF.S. Þ (
a
l
)crit. =
1
p
sF.S.
E
(
a
l
)crit.
0.03076 £ (
a
l
)crit. £ 0.05468 Þ 0.4350mm £ a £ 0.7733mm
SolidWorks
o Models were created in SolidWorks by utilizing the Weldments feature
o 5 cross-sectional profiles were sketched for the 5 different sets of lattices
o a=0.5mm, a=0.7mm, a=0.9mm, a=1.1mm, and a=1.3mm
o These profiles were then extruded along a 3D sketch and then using a variety
of mirror and cutting features were reduced to the final model shown below
Predicted Behavior
o I was able to calculate the force required to initiate Euler buckling and plastic
yield for each lattice set.
o (2) (2)
o By comparing these two values for each lattice set I was able to determine what failure
mode to expect for each set.
o These equations predict that all but Set 5 (a=1.3mm) will exhibit Euler buckling
o Using COMSOL I was able to simulate a compression test for each set then
visually determine what failure mode to expect for each set
o COMSOL simulations give the same results as the equations
o Only Set 5 (a=1.3mm) was predicted to exhibit plastic yielding
PE =
n2
p3
Esa4
4l2
PY = pa2
sY
Set 1: COMSOL (a=0.5mm, Front View)
Set 2: Compression Test
Set 3: COMSOL (a=0.9mm, Front View)
Set 3: Compression Test
Set 4: COMSOL (a=1.1mm, Front View)
Set 4: Compression Test
Set 5: COMSOL (a=1.3mm, Front View)
Set 5: Compression Test
Results Comparison
o From compression test you can see that for Sets 2 and 3 there are several
struts that exhibit some Euler buckling.
o The corner struts on the top and bottom display buckling.
oFrom compression test, Sets 4 and 5 do not exhibit Euler buckling but instead
exhibit plastic yield/fracture.
o Horizontal struts stretch in tension and fracture before other struts are able to buckle
o There are possible sources of error to account for the discrepancy in the
predictions and results
o Material properties (E, yield strength, density) were taken from a data sheet online and not
from specific manufacturer
o 3D-printed structures made of ABS were not smooth and had many imperfections on the
struts for each set
Possible Project Improvements
o Wasted time on hollow, elliptical cross-section octet-truss lattice (2-3 weeks)
o Guided tutorials for software (COMSOL)
o 3D-Printer resolution and accuracy
o Deadlines for specific tasks (make a schedule)
o Having software in English (Excel, MATLAB)
o More Chinese language classes
Works Cited
1. L. R. Meza, S. Das, J. R. Grier, Science 3 1322-1326 (2014)
2. V. S. Deshpande, N. A. Fleck, M. F. Ashby, J. Mech. Phys. Solids
13, 1747–1769 (2001)

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USTC Presentation-Project Only

  • 2. Project Details o Investigate the structural properties of the octet-truss lattice material. o Literary review to gain basic understanding of how octet-truss handles load o Find critical ratio between Euler buckling and plastic yield failure modes o Model lattice using SolidWorks CAD software o Import model into FEA software COMSOL and conduct finite element compression test o 3D-Print models into solid objects o Use MTS machine and perform compression test on printed models o Compare experimental and simulation results
  • 3. Critical Ratio o (1) o o Using values taken from data sheets found online I was able to determine a range of values for o sbuckle = p2 EI (kl)2 Astrut ® p2 E( a l )2 p2 E( a l )2 =sF.S. Þ ( a l )crit. = 1 p sF.S. E ( a l )crit. 0.03076 £ ( a l )crit. £ 0.05468 Þ 0.4350mm £ a £ 0.7733mm
  • 4. SolidWorks o Models were created in SolidWorks by utilizing the Weldments feature o 5 cross-sectional profiles were sketched for the 5 different sets of lattices o a=0.5mm, a=0.7mm, a=0.9mm, a=1.1mm, and a=1.3mm o These profiles were then extruded along a 3D sketch and then using a variety of mirror and cutting features were reduced to the final model shown below
  • 5. Predicted Behavior o I was able to calculate the force required to initiate Euler buckling and plastic yield for each lattice set. o (2) (2) o By comparing these two values for each lattice set I was able to determine what failure mode to expect for each set. o These equations predict that all but Set 5 (a=1.3mm) will exhibit Euler buckling o Using COMSOL I was able to simulate a compression test for each set then visually determine what failure mode to expect for each set o COMSOL simulations give the same results as the equations o Only Set 5 (a=1.3mm) was predicted to exhibit plastic yielding PE = n2 p3 Esa4 4l2 PY = pa2 sY
  • 6. Set 1: COMSOL (a=0.5mm, Front View)
  • 8. Set 3: COMSOL (a=0.9mm, Front View)
  • 10. Set 4: COMSOL (a=1.1mm, Front View)
  • 12. Set 5: COMSOL (a=1.3mm, Front View)
  • 14. Results Comparison o From compression test you can see that for Sets 2 and 3 there are several struts that exhibit some Euler buckling. o The corner struts on the top and bottom display buckling. oFrom compression test, Sets 4 and 5 do not exhibit Euler buckling but instead exhibit plastic yield/fracture. o Horizontal struts stretch in tension and fracture before other struts are able to buckle o There are possible sources of error to account for the discrepancy in the predictions and results o Material properties (E, yield strength, density) were taken from a data sheet online and not from specific manufacturer o 3D-printed structures made of ABS were not smooth and had many imperfections on the struts for each set
  • 15. Possible Project Improvements o Wasted time on hollow, elliptical cross-section octet-truss lattice (2-3 weeks) o Guided tutorials for software (COMSOL) o 3D-Printer resolution and accuracy o Deadlines for specific tasks (make a schedule) o Having software in English (Excel, MATLAB) o More Chinese language classes
  • 16. Works Cited 1. L. R. Meza, S. Das, J. R. Grier, Science 3 1322-1326 (2014) 2. V. S. Deshpande, N. A. Fleck, M. F. Ashby, J. Mech. Phys. Solids 13, 1747–1769 (2001)