Failure of brittle polymers by slow crack growth View Full Text


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Article Info

DATE

1977-04

AUTHORS

R. J. Young, P. W. R. Beaumont

ABSTRACT

The mechanical properties of a silica particle-filled epoxy resin composite system have been investigated in air as a function of volume fraction of particles for volume fractions ranging from 0 to 0.52. The Young's modulus and the compressive yield stress both increase as the volume fraction of silica particles is increased and various models of particle strengthening have been used to explain this behaviour. Slow crack growth in the various particulate composites has been studied using a fracture mechanics approach. The variation of crack velocity (V) with stress intensity factor (KI) has been measured for each of the compositions investigated. In each case, a unique relationship between V and KI has been found with KI increasing with volume fraction of particles at a given value of V. The failure mechanisms and the variation of other fracture mechanics parameters, for example, crack opening displacement and plastic zone size with increasing particle volume fraction have been discussed. More... »

PAGES

684-692

References to SciGraph publications

  • 1971-10. The mechanical properties of an epoxy resin with a second phase dispersion in JOURNAL OF MATERIALS SCIENCE
  • 1968-11. The strength of two-phase ceramic/glass materials in JOURNAL OF MATERIALS SCIENCE
  • 1974-09. Temperature effects in the fracture of PMMA in JOURNAL OF MATERIALS SCIENCE
  • 1971-09. Fracture energy of an epoxy composite system in JOURNAL OF MATERIALS SCIENCE
  • 1975-08. Failure of brittle polymers by slow crack growth in JOURNAL OF MATERIALS SCIENCE
  • 1974-07. Determination of the K, v diagram of epoxide resins in JOURNAL OF MATERIALS SCIENCE
  • 1975-08. Failure of brittle polymers by slow crack growth in JOURNAL OF MATERIALS SCIENCE
  • 1976-04. Crack propagation and arrest in epoxy resins in JOURNAL OF MATERIALS SCIENCE
  • Identifiers

    URI

    http://scigraph.springernature.com/pub.10.1007/bf00548158

    DOI

    http://dx.doi.org/10.1007/bf00548158

    DIMENSIONS

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