Challenge

Week 10 Bullet penetrating a Bucket Challenge

AIM:

  • To perform an explicit dynamic analysis on a bullet penetrating a bucket using ansys workbench with three different materials with the same velocity.

PROCEDURE:

  • Open ansys workbench and drop an explicit dynamics analysis system and rename it as bullet penetrating a bucket.

  • Add the required materials for the simulation.

  • Import geometry by browsing to the file location.

  • Open geometry in Spaceclaim and check for abnormalities.

  • Close Spaceclaim and open ansys mechanical to set up the simulation.
  • For case-1 assign bucket material as aluminum alloy NL.

  • For case-2 assign bucket material as Stainless steel NL.

  • For case-3 assign bucket material as titanium alloy NL.

  • Change the behavior of the bullet to rigid.

  • Delete the automatically created contacts.
  • Under mesh insert sizing and select the two edges as shown below and insert an element size of 6mm

  • Insert body sizing fr bullet with 10 mm of element size and for the bucket with an element size of 35 mm.
  • Generate mesh.

  • The above graph represents mesh metrics which gives a clear idea of mesh quality and the type of elements used for the simulation.
  • Under analysis, settings change end time to 0.01 and change the maximum energy error to 5.

  • Insert fixed support to the bucket.
  • Give a velocity of -139000. mm/s.
  • List the outputs required and simulate the model for the results.

RESULTS:

CASE-1: ALUMINIUM ALLOY NL:

TOTAL DEFORMATION:

EQUIVALENT STRESS:

CASE-1: STAINLESS STEEL NL:

TOTAL DEFORMATION:

EQUIVALENT STRESS:

CASE-3: TITANIUM ALLOY NL:

TOTAL DEFORMATION:

EQUIVALENT STRESS:

SL.NO MATERIAL TOTAL DEFORMATION EQUIVALENT STRESS
1 ALUMINIUM ALLOY NL 1145.6 MPa 1390 mm
2 STAINLESS STEEL NL 4652.7 MPa 1440 mm
3 TITANIUM ALLOY NL 2128.2 MPa 1948.5 mm

CONCLUSIONS:

  • Explicit dynamic analysis of a bullet penetrating on a bucket is performed successfully using ansys workbench with three different materials.
  • The total deformation and equivalent stress under three cases are obtained.
  • The equivalent stress developed in the case of stainless steel Nl is much higher compared to the stress developed in case of aluminium alloy NL and titanium alloy NL.
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