OOF2: The Manual
| HexagonalRank4TensorCij | ||
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6.7.3. Rank 4 Tensors |  |
Name
HexagonalRank4TensorCij — A rank 4 tensor with hexagonal symmetry
Synopsis
HexagonalRank4TensorCij(c11,
c12, c13,
c33, c44)
Description
A HexagonalRank4TensorCij is a fourth
rank tensor with hexagonal rotational symmetry, expressed in
Voigt notation. The arguments c11,
c12, etc, are
real numbers.
Figure 6.148. Structure of a Hexagonal Fourth Rank Tensor
Structure of a hexagonal rank 4 tensor. For an explanation of the symbols, see Figure 6.57.
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| TdRank3Tensor |  |
TetragonalRank4TensorCij |