Effectsofdiffusecracking around amaincohesivecrackindiagonalsplittingtests

1.Arbilla, J. Planas (2001). "Effectsofdiffusecracking around amaincohesivecrackindiagonalsplittingtests." In Proceedings of FraMCoS 4, Cachan, France.

1.Arbilla, J. Planas. "Effectsofdiffusecracking around amaincohesivecrackindiagonalsplittingtests." Paper presented at FraMCoS 4, Cachan, France, 2001.

1.Arbilla, J. Planas, "Effectsofdiffusecracking around amaincohesivecrackindiagonalsplittingtests," in Proc. FraMCoS 4, Cachan, France, 2001.

@inproceedings{1-arbilla2001,
  title     = {Effectsofdiffusecracking around amaincohesivecrackindiagonalsplittingtests},
  author    = {1.Arbilla, J. Planas},
  year      = {2001},
  booktitle = {Proceedings of FraMCoS 4},
  address   = {Cachan, France},
}

TY  - CPAPER
TI  - Effectsofdiffusecracking around amaincohesivecrackindiagonalsplittingtests
AU  - 1.Arbilla
AU  - J. Planas
PY  - 2001
T2  - Proceedings of FraMCoS 4
CY  - Cachan, France
UR  - https://framcos.org/wp-content/uploads/framcos-papers/Effectsofdiffusecracking_around_amaincohesivecrackindiagonalsplittingtests.pdf
AB  - The cohesive crack model is a relatively simple and accurate means of describing fracture in con- crete and other quasibrittle materials. In its standard application, it is assumed that all the material surrounding the cohesive crack remains linear elastic. However, detailed analyses show that the tensile strength is exceeded within the supposedly elastic region, which means that secondary cracking must occur. This paper briefly sum- marizes the basic features of a simple extension of the cohesive crack to include secondary cracking. It also discusses previous computations for unnotched beams subjected to three-point-bend beams, and explores the effect of secondary cracking…
ER  -