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Klaus Böhnlein authored
Voigt-Notation distinguishes in the transformation from Matrix to Vector between stresses and strains. The transformation for strains features an additional factor 2 for the non-diagonal entries. In order to avoid the use of different data structures for both stresses & strains we use the same Matrix-to-Vector mapping ('matrixToVoigt') and incorporate the factors in suitable places. namely: - The Stiffness matrix of the constitutive relation gets scaled by a factor of 2 in the last three columns - The 'voigtScalarProduct' scales the last three products by a factor of 2
Klaus Böhnlein authoredVoigt-Notation distinguishes in the transformation from Matrix to Vector between stresses and strains. The transformation for strains features an additional factor 2 for the non-diagonal entries. In order to avoid the use of different data structures for both stresses & strains we use the same Matrix-to-Vector mapping ('matrixToVoigt') and incorporate the factors in suitable places. namely: - The Stiffness matrix of the constitutive relation gets scaled by a factor of 2 in the last three columns - The 'voigtScalarProduct' scales the last three products by a factor of 2