4.7 Article

Design of Triaxial Tests with Polymer Matrix Composites

Journal

POLYMERS
Volume 14, Issue 4, Pages -

Publisher

MDPI
DOI: 10.3390/polym14040837

Keywords

triaxial testing; finite element method; polymer-based composites

Funding

  1. Ministry of Economy and Competitiveness of Spain
  2. European Regional Development Fund [DPI2016-77715-R]
  3. MCIN/AEI [PDC2021-121154-I00]
  4. European Union NextGenerationEU/PRTR
  5. Government of Castilla-La Mancha [SBPLY/19/180501/0000170]

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This study is based on triaxial testing machine for designing triaxial composite experiments and numerical simulations to evaluate the triaxial response of composites under complex loading conditions. The finite element method is used to define specimen geometry, achieve homogeneous stress and strain in the triaxially loaded region, and analyze strain tensor to assess susceptibility to failure. However, experimental failure may occur in the arms of the specimen loaded uniaxially.
Multiaxial testing in composites may generate failure modes which are more representative of what occurs in a real structure submitted to complex loading conditions. However, some of its main handicaps include the need for special facilities, the correct design of the experiments, and the challenging interpretation of the results. The framework of this research is based on a triaxial testing machine with six actuators which is able to apply simultaneous and synchronized axial loads in the three space directions. Then, the aim was to design from a numerical point of view a triaxial experiment adapted to this equipment. The methodology proposed could allow for an adequate characterization of the triaxial response of a polymer-based composite with apparent isotropic behaviour in the testing directions. The finite element method (FEM) is applied in order to define the geometry of the triaxial specimen. The design pursues to achieve homogeneous stress and strain states in the triaxially loaded region, which should be accessible for direct measurement of the strains. Moreover, a fixing system is proposed for experimentally reproducing the desired boundary conditions imposed on the numerical simulations. The procedure to determine the full strain tensor in the triaxially loaded region is described analytically and with the help of FEM virtual testing. The hydrostatic component and the deviatoric part of the strain tensor are proposed for estimating the susceptibility of the polymer-based composite to fail due to the triaxial strain state imposed. Then, the loading scenarios that cause higher values of the deviatoric components in the triaxially loaded region are considered to be more prone to damage the region of interest. Nevertheless, the experimental failure is expected to be produced in the arms of the specimen which are uniaxially loaded, since in all of the loading cases the simulations show higher levels of stress concentration out of the triaxially loaded region. Thus, although the triaxial strength could not be accurately determined by the proposed tests, they can be utilized for observing the triaxial response before failure.

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