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Aluminium Design and Construction John Dwight

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the use of limiting stresses taken from BS.8118. But, for fasteners, these<br />

seem to be inconsistent with other codes, sometimes being very low,<br />

<strong>and</strong> we therefore propose different values.<br />

11.1.3 Joints in shear, fastener force arising<br />

An accurate analysis of a joint in shear, allowing for the true behaviour of<br />

the fasteners <strong>and</strong> the deformation of the connected plates, would be too<br />

complex to use in normal design. Instead, the assumption is made that the<br />

fasteners respond elastically, while the intervening plate is infinitely stiff,<br />

enabling the shear force P – on any one fastener to be estimated as follows:<br />

1. Concentric loading on a group of fasteners. When the transmitted force<br />

P arising under factored loading acts through the centroid G of the<br />

group (Figure 11.1(a)), it is assumed to be equally shared among all<br />

the N fasteners:<br />

(11.2)<br />

2. Eccentric loading. When the line of action of P does not go through G<br />

(Figure 11.1(b)), it must be resolved into a parallel force P through the<br />

centroid <strong>and</strong> an in-plane moment M as shown. These produce parallel<br />

<strong>and</strong> tangential force components (P – 1 , P– 2 ) on any given fastener, where:<br />

(11.3)<br />

(11.4)<br />

The summation in equation (11.4) is for all the fasteners in the group,<br />

<strong>and</strong> r the distance of thefastener from G. P – for the fastener considered<br />

is found by combining P – 1 <strong>and</strong> P– 2 vectorially.<br />

Figure 11.1 Joint in shear under (a) concentric <strong>and</strong> (b) eccentric loading.<br />

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

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