Abstract

The mechanical properties of a class of cellular material were measured. The composition of the material was progressively modified, while its pore structure was kept unchanged. Rigid foam, prepared from a thermoset resin, was gradually converted into reticulated vitreous carbon foam by pyrolysis at increasingly higher heat-treatment temperatures (HHT). The corresponding changes in the Young's modulus $Y$ and the compressive strength $\ensuremath{\sigma}$ of the materials were measured over a wide range of porosities. The materials exhibit a percolation behavior with a zero percolation threshold. At very low densities the Young's modulus and the compressive strength appear to follow the power laws predicted by percolation theory near the percolation threshold. But, whereas the exponent $\ensuremath{\tau}$ associated with the power-law behavior of $Y$ appears to vary significantly with the material's density and the HHT, the exponent associated with $\ensuremath{\sigma}$ does not change much. The possible cause of the apparent and surprising nonuniversality of $\ensuremath{\tau}$ is discussed in detail, in the light of the fact that only the materials' composition varies, not the structure of their pore space that could have caused the nonuniversality.

Highlights

  • There are currently several models that may be used for explaining and predicting the physical properties of two-phase disordered materials

  • We first present and discuss the results, and analyze them based on percolation theory

  • Extensive data were reported for the elastic moduli of a cellular material whose composition was progressively varied while holding its pore structure unchanged

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Summary

Introduction

There are currently several models that may be used for explaining and predicting the physical properties of two-phase disordered materials. The percolation model [1,2] has been invoked extensively in order to study various phenomena in such materials. Experimental measurements, carried out with materials that are used in various applications, remain the most accurate way of testing a given theory or model, provided that their structure and composition are controlled precisely. This has motivated experimentalists to test the predictions of various theories [3,4] for the properties of heterogeneous materials

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