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Triaxial Braid Composite Modeling
Presented by: Luke Walker Funded by: Wyoming NASA Space Grant
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Overview Project Introduction Background Information Methods Results
Finite Element Method Background Information Materials Experimental Research Methods Results Conclusions
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Project Introduction Composites Finite Element Method Tri-axial Braid
MD BD CD Composites Strength to stiffness Materials of the future Finite Element Method Tri-axial Braid Needs Characterized
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Finite Element Method Background
Numerical method Breaks part into elements Retain the properties of the whole part Used to solve complex problems
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Previous Research Lomov, Ivanov Acoustic emission Strain mapping X-Ray
Location of damage
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University of Wyoming’s Progress
Working model Python code generates model within Texgen Fortran code modified boundary conditions ABAQUS model created Volume average code written to validate
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Model Contributions Straightening the braids
Material properties dependence on: Fiber volume fraction Number of nodes Generate results for failure predictions
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Model Contributions Straightening Braids Fully Defines Model After
Smaller Volume Average Eliminates Nesting After Before
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Increasing Volume Fraction
Model Contributions Increasing Volume Fraction Removed Corner Matrix Required for conclusions to be made based off of experimental results.
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Possion’s Ratio vs. Volume Fraction
Model Contributions Possion’s Ratio vs. Volume Fraction
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Stiffness vs. Volume Fraction
Model Contributions Stiffness vs. Volume Fraction
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Effect of Increasing Complexity of Model
Model Contributions Effect of Increasing Complexity of Model
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Conclusions Straightening of the braids allowed for the stresses to be broken down into various sections. Possion’s ratio does not depend on volume fraction. Stiffness depends on the volume fraction
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Conclusions Neither stiffness or Possion’s ratio depends on the number of nodes. Failure Criterion Validation of experimental results
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Questions?
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