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SUMMER INTERNSHIP
Sreyas Sriram,
M2D2 Laboratory,
IISC Bangalore,
May 23rd, 2016 to July 20th, 2016.
Guide: Prof G.K Ananthasuresh
GOALS
Studying the Compliant Mechanisms Kit , modelling the failure of the existing CM kit
and discovering possible intervention points for further development.
Devise an analytical Model for beam bending of beams with Fillet radii.
THE COMPLIANT MECHANISMS KIT
Rigid Connectors
Flexural Beams
ANALOGICAL MODEL
ABAQUS: MESH CONVERGENCE STUDY
Quad mesh and Non
linear geometry were
incorporated in the
analysis
Inferences:
The values of
deflection converged
whereas the values of
the maximum Von
Mises Stress did not
converge on mesh
refinement
Stress and Deflection plots for the 3 cm beam
Stress and Deflection plots for the 5 cm beam
STRESS CONCENTRATION AT NODAL POINTS
TETRA ELEMENTS
CUBOIDAL SLAB
THE PRINCIPLE OF SUPERPOSITION !
T MODEL
PLOTS
1.39E-02
1.39E-02
1.39E-02
1.39E-02
1.39E-02
1.39E-02
1.39E-02
1.40E-02
1.40E-02
1.40E-02
1.40E-02
0 50000 100000 150000 200000 250000 300000
Deflection vs Node Size (3cm)
Deflection vs Node Size (3cm)
0.00E+00
5.00E+06
1.00E+07
1.50E+07
2.00E+07
2.50E+07
3.00E+07
3.50E+07
4.00E+07
4.50E+07
5.00E+07
0 50000 100000 150000 200000 250000 300000
Von Mises Stress Vs Node size (3cm)
Von Mises Stress Vs Node size (3cm)
PLOTS (CONTD)
3.60E-02
3.60E-02
3.60E-02
3.61E-02
3.61E-02
3.61E-02
3.61E-02
3.61E-02
0 50000 100000 150000 200000 250000 300000 350000 400000
Deflection Vs Node Size (5cm)
Deflection Vs Node Size (5cm)
3.70E+07
3.80E+07
3.90E+07
4.00E+07
4.10E+07
4.20E+07
4.30E+07
4.40E+07
4.50E+07
4.60E+07
0 50000 100000 150000 200000 250000 300000 350000 400000
Von Mises Stress Vs Node Size (5cm)
Von Mises Stress Vs Node Size (5cm)
Von Mises Stress did not
Converge for the 5 cm
beam
VALIDATION
Validated the Deflection value from FEA with the deflection values with modified
Sivanagendra’s Code for beam bending.
Sivanagendra’s code does not work with T shaped beams
Modified the code to handle T beams
PLOTS FROM SIVANAGENDRA’S CODE
FEA VS SIVANAGENDRA’S CODE
Deflection (FEA/ABAQUS) (m) Deflection( Code) (m) Deviation (%)
0.01397 0.01658 15.741 %
0.03612 0.03844 6.035 %
DMA
BEAM WITH FILLET RADIUS (FEA)
PLOTS
y = -0.245x + 0.014
R² = 0.9161
1.28E-02
1.30E-02
1.32E-02
1.34E-02
1.36E-02
1.38E-02
1.40E-02
1.42E-02
0 0.0005 0.001 0.0015 0.002 0.0025 0.003 0.0035 0.004 0.0045
Deflection
Fillet radius
Average Deflection Vs Fillet Radius 34mm
CONTD
y = -2E+09x + 4E+07
R² = 0.8607
y = -2E+09x + 4E+07
0.00E+00
5.00E+06
1.00E+07
1.50E+07
2.00E+07
2.50E+07
3.00E+07
3.50E+07
4.00E+07
0 0.0005 0.001 0.0015 0.002 0.0025 0.003 0.0035 0.004 0.0045
Average StressVsFillet_Radius_34mm
CONTD
3.46E-02
3.48E-02
3.50E-02
3.52E-02
3.54E-02
3.56E-02
3.58E-02
3.60E-02
3.62E-02
0 0.0005 0.001 0.0015 0.002 0.0025 0.003 0.0035 0.004 0.0045
Average Deflection vs Fillet Radius 54mm
Average Deflection vs Fillet Radius Linear (Average Deflection vs Fillet Radius)
CONTD
y = -2E+09x + 5E+07
R² = 0.9789
0.00E+00
5.00E+06
1.00E+07
1.50E+07
2.00E+07
2.50E+07
3.00E+07
3.50E+07
4.00E+07
4.50E+07
5.00E+07
0 0.0005 0.001 0.0015 0.002 0.0025 0.003 0.0035 0.004 0.0045
Stress Vs fillet Radius 54mm
Stress Vs fillet Radius 54mm Linear (Stress Vs fillet Radius 54mm)
ANALYTICAL MODEL : MODEL1
ASSUMPTIONS
The Material is in the Linear-Elastic region of the Stress-Strain Curve
Small Displacements
THE DEFLECTION EQUATION (MAX DEFLECTION)
MODEL 2 : REFINEMENT
THE DEFLECTION EQUATION
DEF=0.1846153846e-4*sqrt(5)*ln(0.2e-2+2*r)*r+.2215076924*r+0.2291538462e-2-.1846153846*r^2*ln(3)-0.2953846154e-2*r*ln(3)+0.9230769228e-4*ln(0.2e-
2+2*r)*r+6.892307694*r^2-0.2769230769e-5*ln(3)+0.9230769228e-2*sqrt(5)*ln(0.2e-2+2*r)*r^2+0.5759999999e-
2*sqrt(5)*r*ln(3)+.2030769231*sqrt(5)*r^2*ln(3)+5.538461538*10^(-8)*sqrt(5)*ln(0.2e-2+2*r)-0.5759999999e-2*sqrt(5)*r*ln(-2*sqrt(5)*r+0.6e-2+6*r)-
.2030769231*sqrt(5)*r^2*ln(-2*sqrt(5)*r+0.6e-2+6*r)+0.4441846154e-4*sqrt(5)*ln(3)+(0.6410256410e-2*(14.820*r+780*r^2+1.080*sqrt(5)*r*ln(-2*sqrt(5)*r+0.6e-2+6*r)-
456*ln(-2*sqrt(5)*r+0.6e-2+6*r)*sqrt(2)*r^2+0.288e-3*ln(-2*sqrt(5)*r+0.6e-2+6*r)*sqrt(5)*sqrt(2)-4.560*sqrt(5)*sqrt(2)*r-1.728*ln(-2*sqrt(5)*r+0.6e-2+6*r)*sqrt(2)*r+0.14040e-1-
432*r^2*ln(-2*sqrt(5)*r+0.6e-2+6*r)+0.1080e-2*ln(-2*sqrt(5)*r+0.6e-2+6*r)*sqrt(5)-1.368*r*ln(-2*sqrt(5)*r+0.6e-2+6*r)-0.1728e-2*ln(-2*sqrt(5)*r+0.6e-
2+6*r)*sqrt(2)+276*sqrt(5)*r^2*ln(-2*sqrt(5)*r+0.6e-2+6*r)-2870*sqrt(5)*r^2-81.240*sqrt(5)*r+4540*sqrt(2)*r^2-0.4320e-2*sqrt(5)*sqrt(2)+128.640*sqrt(2)*r-
240*sqrt(5)*r^2*sqrt(2)-.532440*sqrt(5)+.844560*sqrt(2)-0.936e-3*ln(-2*sqrt(5)*r+0.6e-2+6*r)+144*sqrt(5)*r^2*ln(-2*sqrt(5)*r+0.6e-2+6*r)*sqrt(2)+.432*sqrt(5)*r*ln(-
2*sqrt(5)*r+0.6e-2+6*r)*sqrt(2)))/(-329+104*sqrt(5)*sqrt(2))+0.5641025642e-1*sqrt(5)*r^2+0.923076923e-3*sqrt(5)*r-(0.6410256410e-2*(14.664*r+624*r^2+276*ln(-
4*sqrt(2)*r+0.6e-2+6*r)*r^2*sqrt(5)-456*ln(-4*sqrt(2)*r+0.6e-2+6*r)*r^2*sqrt(2)+0.288e-3*ln(-4*sqrt(2)*r+0.6e-2+6*r)*sqrt(5)*sqrt(2)+1.080*ln(-4*sqrt(2)*r+0.6e-2+6*r)*r*sqrt(5)-
1.728*ln(-4*sqrt(2)*r+0.6e-2+6*r)*r*sqrt(2)-4.512*sqrt(5)*sqrt(2)*r+0.14040e-1-432*ln(-4*sqrt(2)*r+0.6e-2+6*r)*r^2+0.1080e-2*ln(-4*sqrt(2)*r+0.6e-2+6*r)*sqrt(5)-0.1728e-2*ln(-
4*sqrt(2)*r+0.6e-2+6*r)*sqrt(2)-1.368*ln(-4*sqrt(2)*r+0.6e-2+6*r)*r-2528*sqrt(5)*r^2-80.544*sqrt(5)*r+4000*sqrt(2)*r^2-0.4320e-2*sqrt(5)*sqrt(2)+127.536*sqrt(2)*r-0.936e-
3*ln(-4*sqrt(2)*r+0.6e-2+6*r)-192*sqrt(5)*r^2*sqrt(2)-.532440*sqrt(5)+.844560*sqrt(2)+144*ln(-4*sqrt(2)*r+0.6e-2+6*r)*r^2*sqrt(5)*sqrt(2)+.432*ln(-4*sqrt(2)*r+0.6e-
2+6*r)*r*sqrt(5)*sqrt(2)))/(-329+104*sqrt(5)*sqrt(2))-0.4441846154e-4*ln(-2*sqrt(5)*r+0.6e-2+6*r)*sqrt(5)+.1846153846*r^2*ln(-2*sqrt(5)*r+0.6e-2+6*r)+0.2953846154e-
2*r*ln(-2*sqrt(5)*r+0.6e-2+6*r)+(0.6410256410e-2*(-.156*r-156*r^2+98.280*sqrt(5)*r*ln(-2*sqrt(5)*r+0.6e-2+6*r)-3912*ln(-2*sqrt(5)*r+0.6e-2+6*r)*sqrt(2)*r^2-0.8928e-2*ln(-
2*sqrt(5)*r+0.6e-2+6*r)*sqrt(5)*sqrt(2)+0.48e-1*sqrt(5)*sqrt(2)*r-156.384*ln(-2*sqrt(5)*r+0.6e-2+6*r)*sqrt(2)*r+1440*r^2*ln(-2*sqrt(5)*r+0.6e-2+6*r)+1.003320*ln(-
2*sqrt(5)*r+0.6e-2+6*r)*sqrt(5)+30.456*r*ln(-2*sqrt(5)*r+0.6e-2+6*r)-1.591488*ln(-2*sqrt(5)*r+0.6e-2+6*r)*sqrt(2)+2436*sqrt(5)*r^2*ln(-2*sqrt(5)*r+0.6e-2+6*r)-
1166*sqrt(5)*r^2-21.576*sqrt(5)*r+1852*sqrt(2)*r^2+34.224*sqrt(2)*r+48*sqrt(5)*r^2*sqrt(2)+0.29016e-1*ln(-2*sqrt(5)*r+0.6e-2+6*r)-432*sqrt(5)*r^2*ln(-2*sqrt(5)*r+0.6e-
2+6*r)*sqrt(2)-9.360*sqrt(5)*r*ln(-2*sqrt(5)*r+0.6e-2+6*r)*sqrt(2)))/(-329+104*sqrt(5)*sqrt(2))+0.2307692308e-2*ln(0.2e-2+2*r)*(-1.320*r+0.19224e-1*sqrt(5)+84*sqrt(5)*r^2-
0.1240e-2+2.488*sqrt(5)*r-80*r^2)+9.230769228*10^(-8)*ln(0.2e-2+2*r)-(0.5769230769e-1*(176.2198713*r+3450.984807*r^2+2.338880187-124.6009941*sqrt(2)*r-
2440.090267*sqrt(2)*r^2-1.653781791*sqrt(2)))/(408*sqrt(2)-577)-(0.6410256410e-2*(-146.904*r-3564*r^2*ln(3)-6336*r^2-2520*ln(-4*sqrt(2)*r+0.6e-2+6*r)*r^2*sqrt(2)-
155.376*ln(-4*sqrt(2)*r+0.6e-2+6*r)*r*sqrt(2)-219.744*r*ln(3)+3564*ln(-4*sqrt(2)*r+0.6e-2+6*r)*r^2-2.395008*ln(-4*sqrt(2)*r+0.6e-2+6*r)*sqrt(2)+219.744*ln(-4*sqrt(2)*r+0.6e-
2+6*r)*r+155.376*sqrt(2)*r*ln(3)+4480*sqrt(2)*r^2+103.872*sqrt(2)*r+3.387168*ln(-4*sqrt(2)*r+0.6e-2+6*r)+2520*sqrt(2)*r^2*ln(3)+2.395008*sqrt(2)*ln(3)-
3.387168*ln(3)))/(408*sqrt(2)-577)-(0.6410256410e-2*(-.312*r-312*r^2+2436*ln(-4*sqrt(2)*r+0.6e-2+6*r)*r^2*sqrt(5)-3912*ln(-4*sqrt(2)*r+0.6e-2+6*r)*r^2*sqrt(2)-0.8928e-
2*ln(-4*sqrt(2)*r+0.6e-2+6*r)*sqrt(5)*sqrt(2)+98.280*ln(-4*sqrt(2)*r+0.6e-2+6*r)*r*sqrt(5)-156.384*ln(-4*sqrt(2)*r+0.6e-2+6*r)*r*sqrt(2)+0.96e-1*sqrt(5)*sqrt(2)*r+1440*ln(-
4*sqrt(2)*r+0.6e-2+6*r)*r^2+1.003320*ln(-4*sqrt(2)*r+0.6e-2+6*r)*sqrt(5)-1.591488*ln(-4*sqrt(2)*r+0.6e-2+6*r)*sqrt(2)+30.456*ln(-4*sqrt(2)*r+0.6e-2+6*r)*r-2216*sqrt(5)*r^2-
43.152*sqrt(5)*r+3520*sqrt(2)*r^2+68.448*sqrt(2)*r+0.29016e-1*ln(-4*sqrt(2)*r+0.6e-2+6*r)+96*sqrt(5)*r^2*sqrt(2)-432*ln(-4*sqrt(2)*r+0.6e-2+6*r)*r^2*sqrt(5)*sqrt(2)-9.360*ln(-
4*sqrt(2)*r+0.6e-2+6*r)*r*sqrt(5)*sqrt(2)))/(-329+104*sqrt(5)*sqrt(2))+0.2769230769e-5*ln(-2*sqrt(5)*r+0.6e-2+6*r)
DOES IT WORK?
0.016838225
0
0.005
0.01
0.015
0.02
0.025
0.03
0.035
0.00E+00 1.00E-03 2.00E-03 3.00E-03 4.00E-03 5.00E-03 6.00E-03
Deflectioninmetre
Fillet radius in metre (log scale)
Deflection Vs Fillet Radius (linear scale)
F=0.25 N F=0.3 N F=0.3674 N
WAIT ,ISN’T THAT SUPPOSED TO HAVE A NEGATIVE SLOPE??
Inferences:
Stiffness decreases with increase in fillet radius.
What could possibly cause this ?
Geometric linearity
Coordinate System
RESULTS
0.00E+00
5.00E-03
1.00E-02
1.50E-02
2.00E-02
2.50E-02
3.00E-02
3.50E-02
4.00E-02
4.50E-02
0 0.001 0.002 0.003 0.004 0.005 0.006
Average Deflection Vs Fillet Radius 34mm
Deflection Vs Filet radius
Deflection vs Fillet radius (Model 1)
Deflection vs Fillet Radius (Model 2)
FEM with Geometric Linearity
Geometric
Linearity is not
responsible for the
decreasing
stiffness of the
beam
EUREKA!
CORRECTED PLOT
0.00E+00
5.00E-03
1.00E-02
1.50E-02
2.00E-02
2.50E-02
3.00E-02
3.50E-02
4.00E-02
4.50E-02
0 0.001 0.002 0.003 0.004 0.005 0.006
Average Deflection Vs Fillet Radius 34mm (Corrected)
Deflection Vs Filet radius
Deflection vs Fillet Radius (Model 2)
Deflection vs Fillet radius (corrected)
USER ANALYSIS…
SCOPE FOR FURTHER RESEARCH
User research : Conducting a large scale survey to better understand the product and
to identify improvement directions
Development of a beam bending equation( beam with fillets) for Non Linear
Geometry
Development of a deflection equation for a general n-line circular segment
interpolation.
Attempt to understand the pre-stressed nature of the beams ( Studying the existing
Manufacturing process)
WHAT I LEARNT FROM THE INTERNSHIP
 I was introduced to FEA
 FEA in ABAQUS
 Basics of MATLAB and Maple
 Learnt to operate the DMA Machine
 Research is iterative in nature and requires a great investment of time and a
systematic approach.
 I got a feel of how research is carried out in Academia
ACKNOWLEDGEMENTS
I would really like to thank Professor Ananthasuresh for giving me an opportunity to
be a part of versatile and diverse research community.
Nitish and Hari for helping me both in and beyond the confines of the project, their
suggestions were very valuable.
Navneet for helping me modify Sivanagendra’s code and for helping me with the
Mesh convergence plots.
Ramesh for helping me with DMA machine and with understanding the nitty-gritties
of ABAQUS.
ACKNOWLEDGEMENTS
Niharika and Akshay for helping me realise the Analytical equations.
Vineet and Mayank for helping me get acquainted with the lab.
Santosh for ever complying to my demand for new beams.
Sivanagendra for his program on the bending of Cantilever beams.
The entire M2D2 and Biomechanics Lab groups for participating in the survey.

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