Difference between revisions of "Isotropic Material"
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This material is a small strain, linear elastic material. The stress | This material is a small strain, linear elastic material. The components stress are related to components of strain by | ||
<math>\sigma_{ij} = \bigl(\lambda\ | <math>\sigma_{ij} = \bigl(\lambda\varepsilon_{ii} - 3K(\alpha \Delta T+\beta c)\bigr)\delta_{ij} + 2G\varepsilon_{ij}</math> | ||
where λ is the Lame, K is bulk modulus, α is thermal expansion coefficient, T is temperature difference, and G is shear modulus. | where λ is the Lame, K is bulk modulus, α is thermal expansion coefficient, ΔT is temperature difference, β is solvent expansion coefficient, c is solvent concentration, and G is shear modulus. |
Revision as of 12:02, 27 March 2013
This material is a small strain, linear elastic material. The components stress are related to components of strain by
[math]\displaystyle{ \sigma_{ij} = \bigl(\lambda\varepsilon_{ii} - 3K(\alpha \Delta T+\beta c)\bigr)\delta_{ij} + 2G\varepsilon_{ij} }[/math]
where λ is the Lame, K is bulk modulus, α is thermal expansion coefficient, ΔT is temperature difference, β is solvent expansion coefficient, c is solvent concentration, and G is shear modulus.