Week 7-Long Piston With Cam
In this following long piston cam mechanism we will be discussing three different cases for the simulation based on the frictionless and frictional contact between the cam follower and barrel and piston cam and barrel respectively viz:
Objective:To analyze the deformation on cam and barrel and corresponding stress generated with different frictional co effecient
i) Frictionless
ii) Frictional Contact 0.1
iii) Frictional Contact 0.2
GEOMETRY:
The Geometry for the following transient analysis are as given below:
Fig.Long piston cam Mechanism
In the following geometry the shaft will drive the piston through which the inner barrel is supposed to move inside out due to which there will be frictional or frictionless contact
CASE 1: Frictionless Contact
For the following case here is the contact as below:
Fig.Long Piston Cam Contact
JOINTS:
Fig. Joints defined for the long piston
MESH:
The mesh above is the combination of tetrahedron mesh and hexahedral mesh respectively and the critical contact areas where there is contact between barrel and cam with face sizing of 2mm respectively.
Fig. Mesh Generation
Fig.Element quality
Fig.Skewness of the mesh generated
BOUNDARY CONDITIONS:
Fig.Boundary Conditions
In he following figure above the Cam is made to rotate with an angle of 140 degrees respectively in 7 corresponding substeps basically.
SOLUTION:
CASE I:
Fig.Total Deformation for CASEI
Fig.Directional Deformation
Fig.VOn-Mises Stress for CASE I
Fig. Equivalent Strain for CASE I
CASE II: FRICTIONAL COEFFICIENT OF 0.1 INDUCED BETWEEN THE CONTACTS
Since the Boundary Conditions and the mesh is going to remain the same in the following simulation therefore the direct simulatios results wi be discussed for the following 2 cases
SOLUTION CASE II:
Fig. Directional Deformation in X direction
Fig. Von Mises Stress for CASE II
Fig.Equivalent Strain CASE II
SOLUTION CASE III: For Frictional Co-Efficient 0.2
Fig.Directional Deformation Case III
Fig.Von Mises Stress For Case III
Fig.Equivalent Strain CASE III
| Sr No | Case | Directional Deformation in X dirn (mm) | Von mises stress(MPa) | Equivalent Strain |
| 1 | 1 | 17.992 | 966.53 | 0.0048 |
| 2 | 2 | 17.924 | 430.43 | 0.0021 |
| 3 | 3 | 17.917 | 1367.5 | 0.0068 |
Conclusion: From the above table it is confirmed that the max deformation occurs in CASE I and max Correspnding stress occurs in CASE III having highest frictional resistance co-effecient