Implementation of a Nonisothermal Unified Inelastic-Strain Theory for a Titanium Alloy into ABAQUS 5.4 User Guide

Abstract

Simulations with many modern aerospace materials require realistic mechanical response models for use in isothermal and non-isothermal applications. One such model is a unified inelastic-strain theory which has been applied to capture the strain-rate sensitivity and time dependent behavior of the titanium alloy Timetal21S. The Bodner-Partom form of unified theory satisfactorily describes the Timetal 21S stress-strain response for a range of temperatures from 23 deg C to 815 deg C and strain rates from 10-3/s to 1 .X10-7/s. Practical use of the theory in finite element applications depends on advanced numerical algorithms that rapidly solve the inherently "stiff' constitutive equations. Special "user-defined" subroutines provide the framework for the incorporation of these numerical algorithms into ABAQUS 5.4, a general purpose finite element package. This user-guide contains a brief over-view of the theory, the Timetal21S material parameters, subroutine structure, variable nomenclature, and numerical algorithms. Test cases are described to illustrate the numerical integration schemes and provide guidance for error management. The appendices contain source code of the subroutines and other related input files

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Document Details

Document Type
Technical Report
Publication Date
May 01, 1996
Accession Number
ADA368761

Entities

People

  • Joseph L. Kroupa

Organizations

  • University of Dayton

Tags

Communities of Interest

  • Air Platforms
  • Space

DTIC Thesaurus Topics

  • Air Force Research Laboratories
  • Computer Programs
  • Computers
  • Constitutive Equations
  • Differential Equations
  • Elastic Properties
  • Equations
  • Governments
  • Materials
  • Modulus Of Elasticity
  • Numerical Integration
  • Procedures (Computers)
  • Simulations
  • Strain Rate
  • Three Dimensional
  • Titanium
  • Titanium Alloys

Readers

  • Computer Science.
  • Finite Element Method (FEM) for solving Partial Differential Equations (PDEs)
  • Structural Health Monitoring of Composite Structures.

Technology Areas

  • Space