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Developments in Ceramic Materials Research

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200<br />

M. A. Sheik<br />

In spite of the big advantage of computational economy of the structured ‘brick’ elements<br />

<strong>in</strong> ABAQUS/CAE over the tetrahedral ones, the complexity of the weave and presence of<br />

sharp <strong>in</strong>tricate curves and edge slivers between the fibre tow and matrix regions forced the<br />

only option as the tetrahedral elements. In order to reduce the problem size, some local mesh<br />

coarsen<strong>in</strong>g has been suggested at places where possible. An example shown <strong>in</strong> Figure 27 does<br />

highlight this possibility but the reduction <strong>in</strong> the computational load on the hardware platform<br />

has been m<strong>in</strong>imal and therefore it is not considered worth the effort. A properly meshed Unit<br />

Cell is shown with the matrix region <strong>in</strong> Figure 28 and completely without them <strong>in</strong> Figure 29<br />

where it shows 1,300,955 elements and 240,066 nodes.<br />

Figure 28. Meshed Unit Cell us<strong>in</strong>g a total of 1,300,955 DC3D4 elements.<br />

Figure 29. Meshed Unit Cell shown fibre tows but without matrix region.<br />

An <strong>in</strong>herent complexity faced dur<strong>in</strong>g the mesh<strong>in</strong>g process was the <strong>in</strong>ternal mesh<br />

generation around the sharp edge slivers shown <strong>in</strong> Figure 30. A local seed<strong>in</strong>g bias of further<br />

ref<strong>in</strong>ed element edge size had been determ<strong>in</strong>ed after many trials for an optimum value <strong>in</strong><br />

order to manage a complete element formation at these odd geometric regions.

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