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Orthotropic Lamina Hookes Law in Principal Material Coordinates

3 Orthotropic Lamina Hooke s Law in Principal Material Coordinates [Pg.181]

FIGURE 8.14 Representative volume element from a unidirectional lamina, (a) Micromechanics, representative heterogeneous element and (b) macromechanics, equivalent homogeneous orthotropic element. [Pg.182]

Alternatively, designating the coordinates directed along and perpendicular to the [Pg.182]

It is apparent from Equations 8.42 and 8.43 that four material elastic properties (compliance or stiffness) are needed to characterize the in-plane behavior of a linear elastic orthotropic lamina. It is convenient to define these material properties in terms of measured engineering constants (Young s moduli, El d Ej, shear modulus Glt, and Poisson s ratios u,lt and (Xtl). The longitudinal Young s [Pg.182]

The major Poisson s ratio Plt is obtained from the same tensile specimen by measuring transverse and longitudinal strains and taking their ratio, such that [Pg.183]




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Hooke

Hooke law

Hooke orthotropic

Hooked law

Lamina

Material coordinates

Material law

Orthotropic

Orthotropic lamina

Orthotropic lamina coordinates

Orthotropic material

Principal coordinates

Principal material coordinates

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