Modeling Cumulative Damage Processes in Composite Laminates

Abstract

Procedures for analysis of composite laminates are investigated with a view to modeling cumulative damage. Methods for stress and deformation analysis are examined and new methods necessary to model the behavior are developed. Two approaches, one based on modeling a thin laminate as a two- dimensional body and the other consisting of reducing the three-dimensional problem to a pseudo-two-dimensional one by utilizing the symmetries and the special loading conditions of a free-edge delamination specimen are explored. In the first approach, existing theories of combined bending and stretching of composite laminates based on assumed displacement or assumed stress variation patterns are carefully evaluated in respect of proper two-dimensional approximation of the three-dimensional problem. The existing theories, including the recently developed layerwise or discrete laminate theories are seen to be inadequate in properly allowing for shear deformation and free-edge effects as factors in damage by delamination. A new class of constitutive relationships between force resultants of the individual layers of layers is proposed. Three different a laminate and the deformations of the of stresses in versions, based on different assumptions regarding patterns equilibrium, are investigated.

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Document Details

Document Type
Technical Report
Publication Date
Jun 27, 1991
Accession Number
ADA251534

Entities

People

  • R. S. Sandhu
  • W. E. Wolfe

Organizations

  • Ohio State University

Tags

Communities of Interest

  • Air Platforms

DTIC Thesaurus Topics

  • Boundary Value Problems
  • Civil Engineering
  • Composite Materials
  • Computer Programs
  • Constitutive Equations
  • Delamination
  • Finite Element Analysis
  • Geometry
  • Laminates
  • Materials
  • Materials Laboratories
  • Mechanics
  • Stress Strain Relations
  • Stresses
  • Structural Engineering
  • Three Dimensional
  • Two Dimensional

Readers

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