2018
DOI: 10.1016/j.ijsolstr.2017.10.017
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Hydro-mechanical network modelling of particulate composites

Abstract: Differential shrinkage in particulate quasi-brittle materials causes microcracking which reduces durability in these materials by increasing their mass transport properties. A hydro-mechanical three-dimensional periodic network approach was used to investigate the influence of particle and specimen size on the specimen permeability. The particulate quasi-brittle materials studied here consist of stiff elastic particles, and a softer matrix and interfacial transition zones between matrix and particles exhibitin… Show more

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Cited by 12 publications
(11 citation statements)
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“…All of the input parameters for the analyses are presented in Table 2. The input parameters related to the network generation are used as part of a parametric investigation of the present network model in [22]. Although there is no direct connection to the material structure of bentonite measured in experiments, it is assumed that these input parameters are also suitable for the present qualitative study.…”
Section: Analyses and Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…All of the input parameters for the analyses are presented in Table 2. The input parameters related to the network generation are used as part of a parametric investigation of the present network model in [22]. Although there is no direct connection to the material structure of bentonite measured in experiments, it is assumed that these input parameters are also suitable for the present qualitative study.…”
Section: Analyses and Resultsmentioning
confidence: 99%
“…In [22], it was attempted to model the restrained swelling-induced change of conductivity by means of a transport network alone by reducing the radii of pipes and spheres if they are filled with water. However, with the transport network alone, it was not possible to reproduce the non-monotonic conductivity evolution.…”
Section: Analyses and Resultsmentioning
confidence: 99%
“…Periodicity with respect to cell boundaries is introduced for both network geometry and boundary conditions. This is achieved by using a method that was originally proposed in Grassl and Jirásek (2010) for two-dimensional analyses and then extended to three dimensions in Athanasiadis et al (2018) for hydro-mechanical problems. For every random point placed in the cell, 26 periodic image points in the adjacent cells are created.…”
Section: Periodic Network Modellingmentioning
confidence: 99%
“…Furthermore, in alternative formulations of periodic boundary conditions, in which the elements close to the boundary are aligned so that the nodes are located on the boundary, the periodicity of the spatial arrangement of the network is not maintained. A detailed description of the present periodic formulation can be found inGrassl and Jirásek (2010) andAthanasiadis et al (2018). This approach is applied to both the background network and the frame and link elements.…”
mentioning
confidence: 99%
“…The aim of this study is to investigate the influence of cell size on degree of saturation and conductivity for varying capillary suction representing varying unsaturated conditions. The response will be predicted with a network model based on three-dimensional Voronoi tessellations developed in Athanasiadis et al (2016); Athanasiadis (2017); Athanasiadis et al (2018).…”
mentioning
confidence: 99%