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Steel Designers Manual - TheBestFriend.org

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This material is copyright - all rights reserved. Reproduced under licence from The <strong>Steel</strong> Construction Institute on 12/2/2007<br />

To buy a hardcopy version of this document call 01344 872775 or go to http://shop.steelbiz.<strong>org</strong>/<br />

<strong>Steel</strong> <strong>Designers</strong>' <strong>Manual</strong> - 6th Edition (2003)<br />

1152 Notes on section dimensions and properties<br />

Z =<br />

y<br />

1<br />

where y is the distance to the extreme fibre of the section from the elastic neutral<br />

axis.<br />

For castellated sections, the elastic moduli given are those at the net section. The<br />

elastic moduli of the tee are calculated at the outer face of the flange and toe of the<br />

tee formed at the net section.<br />

For parallel flange channels, the elastic modulus about the minor (y–y) axis is<br />

given at the toe of the section, i.e.<br />

y = B - c y<br />

where B is the width of the section<br />

cy is the distance from the back of the web to the centroidal axis.<br />

For angles, the elastic moduli about both axes are given at the toes of the section,<br />

i.e.<br />

y x = A - c x<br />

y y = B - c y<br />

Where A is the leg length perpendicular to the x–x axis<br />

B is the leg length perpendicular to the y–y axis<br />

Cx is the distance from the back of the angle to the centre of gravity,<br />

referred to as the x–x axis<br />

Cy is the distance from the back of the angle to the centre of gravity,<br />

referred to as the y–y axis.<br />

3.2.4 Buckling parameter (u) and torsional index (x)<br />

The buckling parameter and torsional index used in buckling calculations are<br />

derived as follows:<br />

(1) For bi-symmetric flanged sections and flanged sections symmetrical about the<br />

minor axis only:<br />

= [ ( 2 ) ( 2 2)<br />

]<br />

= [<br />

12<br />

]<br />

u 4SxgA<br />

h<br />

x 0. 566h<br />

A J<br />

(2) For flanged sections symmetric about the major axis only:<br />

= [ ( ) ( ) ]<br />

u 2 IySxg2 A H<br />

x = 1. 132 ( AH) ( I J)<br />

[ ]<br />

y<br />

14<br />

14<br />

12

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