Internal Failures in Model Elastomeric Composites

Abstract

Finite element methods have been used to calculate the rate of release of strain energy caused by growth of an internal crack in some model elastic composites under tension. A layer of a linearly-elastic material was considered, bonded between two flat or two spherical rigid surfaces. The reduction in strain energy caused by a small circular crack at the interface was found to be only about one-half of that due to a similar crack in the center of the layer, in accord with the conjecture of Andrews and King. Cracks in the center of a thin layer bonded between flat surfaces caused about the same release of energy as a crack in the center of a thick specimen under the same tensile stress. On the other hand, a crack in a thin layer bonded between two spherical surfaces caused a much larger rate of energy release, depending on the radius of the layer relative to its minimum thickness. Growth of an initial crack would thus occur at a small applied stress. For thin layers between both flat and spherical surfaces, the rate of release of energy decreased as the crack grew, indicating that the crack would stabilize at a finite size. These conclusions are in accord with some observations of cracks in thin elastic layers. Keywords: Elastomers, Rubber, Failure mechanics. (aw)

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Document Details

Document Type
Technical Report
Publication Date
Nov 01, 1989
Accession Number
ADA215923

Entities

People

  • Alan Neville Gent
  • Y. C. Hwang

Organizations

  • University of Akron

Tags

Communities of Interest

  • Energy and Power Technologies
  • Weapons Technologies

DTIC Thesaurus Topics

  • Air Force
  • Air Force Facilities
  • Biological Sciences
  • Chemistry
  • Composite Materials
  • Elastic Materials
  • Engineering
  • Finite Element Analysis
  • Materials
  • Materials Science
  • Mechanics
  • Military Research
  • Modulus Of Elasticity
  • Physics
  • Physics Laboratories
  • United States
  • Weapons

Fields of Study

  • Materials science

Readers

  • Fluid Dynamics.
  • Materials Science (Mechanical Engineering).
  • Structural Health Monitoring of Composite Structures.