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Anisotropic Materials Contracted Notation

In an anisotropic material, coupling can exist between all stresses and all strains. Hence, the generalized Hooke s law for a linearly elastic anisotropic material, expressed using matrix algebra, has no zeros appearing in the compliance matrix  [Pg.180]

This expression can be written in Cartesian tensor notation and matrix notation, respectively, as [Pg.180]

Contracted notation EN, Engineering notation TN, Tensor notation. [Pg.181]

Contracted notation (CN) has been introduced in the equations, where it is convenient for computer solution to use single-digit subscripts to designate stress and strain terms. The relationships between (1) tensor or elasticity notation, (2) engineering notation (EN), and (3) CN are defined in Table 8.3. [Pg.181]

For an anisotropic lamina under plane stress. Equation 8.39 reduces to [Pg.181]


See other pages where Anisotropic Materials Contracted Notation is mentioned: [Pg.180]    [Pg.180]    [Pg.935]   


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