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Aluminium Design and Construction John Dwight

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Table 7.4 Slender reinforced elements, effective width formulae<br />

Notes: 1. Refer to Figures 7.20, 7.21.<br />

2. � is as defined in Section 7.3.1.<br />

3. � 1 <strong>and</strong> � 0 are found by entering the relevant curve in Figure 7.6 or 7.7 at the value of � listed in<br />

final column.<br />

4. � 1 , � 0 <strong>and</strong> ß’ are as defined in Section 7.4.5.<br />

5. where � 0 is in N/mm2.<br />

6. g=0.7+0.3� for � -1,=0.8/(1-�) for ��-1<br />

Table 7.4 provides expressions which enable the stress block width<br />

or widths for pattern B to be found directly for the various cases. When<br />

the total effective width thus calculated exceeds the plate width, this<br />

means that pattern B no longer applies <strong>and</strong> pattern A becomes valid<br />

instead. The ‘overflow’ then defines the width of the effective part of<br />

the stiffener. In other words, c e in pattern A is taken as the amount by<br />

which the total effective width, as calculated using the pattern B formulae,<br />

exceeds the actual plate width.<br />

It will be seen that the pattern B formulae involve the coefficient � 1<br />

or � 0 which may be calculated from equation (7.5) or (7.7), or read from<br />

Figure 7.6 or 7.7. In so doing, the parameter � should be taken as in the<br />

last column of the table.<br />

If an element is welded along its connected edge or edges a reduced<br />

thickness of k z t is taken in the HAZ, as usual.<br />

Copyright 1999 by Taylor & Francis Group. All Rights Reserved.

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