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Finite Element Analysis of 6061-T6 Aluminum Tensile Specimens Using ANSYS

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Priscilla X. Vazquez

Project Timeline

Jan 2025 - Jan-2025

OVERVIEW

This project uses finite element analysis (FEA) in ANSYS to study tensile loading behavior in 6061-T6 aluminum specimens. Both 2D and 3D dog-bone geometries were analyzed with refined meshing to capture stress concentration and deformation accurately. Simulations identified maximum displacement, rupture loads, and plastic deformation patterns. The results validate the FEA approach and provide insight into how geometry affects stress distribution in aluminum alloys.

HighlightS

  1. Built 2D and 3D ASTM-standard tensile specimens in ANSYS
  2. Identified maximum displacement and rupture loads for each geometry
  3. Analyzed stress concentration around geometric discontinuities
  4. Generated von-Mises stress, strain, and displacement contour maps
  5. Demonstrated accurate modeling of elastic–plastic material behavior

SKILLS

Finite Element AnalysisANSYS MechanicalSolid ModelingNonlinear Material ModelingStress AnalysisData InterpretationContour Plot AnalysisEngineering Simulation Workflows

Additional Details

This project investigates the tensile behavior of 6061-T6 aluminum using finite element analysis (FEA) in ANSYS. Three specimen geometries were modeled according to ASTM E8/E8M standards: a 2D dog-bone, a 2D dog-bone with a central hole, and a 3D dog-bone. Material properties including Young’s modulus, Poisson’s ratio, yield strength, and true plastic stress–strain data were implemented to ensure accurate nonlinear behavior.

Each specimen was meshed using quadrilateral elements with refinement focused on the neck and hole regions to capture high-gradient stress fields. Mesh convergence was validated by comparing von-Mises stress across coarse, intermediate, and refined meshes. Displacement or force boundary conditions were applied depending on the geometry, and maximum displacement and rupture loads were extracted using force-reaction and stress–displacement curves.

Simulation results showed expected necking behavior in the 2D dog-bone and strong stress concentrations around the hole in the modified specimen. Across all geometries, contour plots of von-Mises stress and displacement fields provided insight into failure modes, structural limits, and the impact of geometric features on stress concentration. These results demonstrate how FEA can effectively model material behavior and validate experimental tensile testing principles. A compiled final report can be found here.

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