Finite Element Analysis of Cantilever Beam(II)

deformed structure

Maximum displacement in y direction is -0.3752×10e-4m and in x direction is 0.102×10e-4m.

 

 

Matlab Result (16 element)

Matlab Result (16 element)

 

Gauss Point maximum stress in X direction is 288.83Pa

Gauss Point minimum stress in X direction is -259.6Pa

Maximum stress in X direction is 335.77 Pa

Minimum stress in X direction is –245.89 Pa

 

 

Matlab Result (64 elements)

Matlab Result (64 elements)

 

Maximum displacement in y direction is -0.4124×10-4m and in x direction is 0.1117×10-4m.

 

 

Matlab Result (64 elements)

Matlab Result (64 elements)

 

Gauss Point maximum stress in X direction is 387.23Pa

Gauss Point minimum stress in X direction is -294.74Pa

Maximum stress in X direction is 430.85 Pa

Minimum stress in X direction is –298.61 Pa

ABAQUS RESULT (16 ELEMENTS)

 

 

X directiondisplacement (16 elements)

X direction displacement (16 elements)

 

 

Y direction displacement (16 elements)

Y direction displacement (16 elements)

 

 

Stress in X direction

Stress in X direction

 

 

X direction stress at Gauss Point

X direction stress at Gauss Point (16 elements)

 

ABAQUS RESULT (64 ELEMENTS)

 

X direction displacement (64 elements)

X direction displacement (64 elements)

 

 

Y direction displacement

Y direction displacement (64 elements)

 

 

Stress in X direction (64 elements)

Stress in X direction (64 elements)

 

 

X direction Stress at Gauss Point (64 elements)

X direction Stress at Gauss Point (64 elements)

 

ABAQUS RESULTS (10,000 ELEMENTS)

 

 

X direction displacement

X direction displacement (10,000 elements)

 

 

Y direction displacement

Y direction displacement

 

Discussion and Conclusion

discuss1discuss2

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1 Response to “Finite Element Analysis of Cantilever Beam(II)”


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