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LIST OF ATTACHMENTSSTRUCTURAL ANALYSIS OF BLADES<br />

The fatigue limit states are shown in table E.6.<br />

Compression<br />

parallel to<br />

grain<br />

152<br />

[MPa]<br />

Compression<br />

perpendicular to<br />

grain<br />

[MPa]<br />

Shear parallel<br />

to grain<br />

[MPa]<br />

Shear perpendicular<br />

to<br />

grain<br />

[MPa]<br />

Tension<br />

perpendicular<br />

to grain<br />

[MPa]<br />

Tension<br />

parallel to<br />

grain<br />

[MPa]<br />

4.9 0.54 0.96 0.27 0.32 9.0<br />

Table E.6: Fatigue limit states for blade material<br />

The high fatigue safety factor of 10 is applied to the characteristic ultimate strengths, as<br />

there is no S-N curve available for the blade material, pinus taeda. The value is considered<br />

highly conservative [5, p. 93].<br />

The ultimate and fatigue limit states of table E.5 and table E.6 are compared to the design<br />

stresses of the blade load cases. These are found through finite element analyses per-<br />

formed in the following sections. Details of the applied computational model are stated in<br />

appendix E.3 below.<br />

E.3 Description of finite element model<br />

Finite element modelling makes it possible to take into account the previously described<br />

orthotropic material properties, enabling stress calculation parallel and perpendicular to<br />

the fibre direction, as well as deflection analysis. The analyses are carried out u<strong>sin</strong>g Solid-<br />

Works Simulation.<br />

The general computational model used for all load cases is described below.<br />

Material<br />

The material properties of appendix E.2 are applied to the model. These are:<br />

Density<br />

[kg/m 3]<br />

EL<br />

[MPa]<br />

ET<br />

[MPa]<br />

ER<br />

[MPa]<br />

GLR<br />

[MPa]<br />

GLT<br />

[MPa]<br />

GRT<br />

[MPa]<br />

571 13530 1055 1529 1109 1096 176 0.328 0.292 0.382<br />

Table E.7: Mechanical properties used in finite element model<br />

Model information<br />

The fibre direction is defined as described in section 6.2.3, i.e. in the direction of the z-axis<br />

of figure E.2 below. The x- and y-axis are defined as the radial and tangential directions,<br />

respectively.<br />

�LR<br />

[-]<br />

�LT<br />

[-]<br />

�RT<br />

[-]

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