The Design of Modern Steel Bridges - TEDI
The Design of Modern Steel Bridges - TEDI
The Design of Modern Steel Bridges - TEDI
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58 <strong>The</strong> <strong>Design</strong> <strong>of</strong> <strong>Modern</strong> <strong>Steel</strong> <strong>Bridges</strong><br />
all bridges on public roads are designed for the same loading, whereas in the<br />
other countries, the design loading depends on the type <strong>of</strong> route. Most codes<br />
prescribe the simultaneous action <strong>of</strong> a single concentrated or truck loading, and<br />
a uniformly distributed load. Some codes consider the effect <strong>of</strong> a heavier axle<br />
or wheel load. <strong>The</strong> impact effect is already included in the design loads in<br />
some codes, but in the other codes the design loading has to be increased by<br />
a factor which generally decreases with the length <strong>of</strong> the member. <strong>The</strong><br />
intensity <strong>of</strong> loading decreases with the increase in the loaded length in most <strong>of</strong><br />
the codes. Most codes also allow a reduction when several traffic lanes have to<br />
be loaded.<br />
This study also included a valuable numerical exercise <strong>of</strong> calculating the total<br />
bending moments caused by the live loads <strong>of</strong> the various codes on a simply<br />
supported bridge. Separate calculations were made for the bridge carrying two,<br />
three and four traffic lanes and spanning 10–100 m. <strong>The</strong> total load on the whole<br />
bridge was considered for this comparison, as if the bridge was supported by<br />
one single beam. <strong>The</strong> impact factor and the reduction due to multiple land<br />
loading were taken into account; any difference between the various codes on<br />
the allowable stress levels was also allowed for by multiplying the bending<br />
moment by a ratio:<br />
yield stress <strong>of</strong> steel specified in the national material specification<br />
allowable stress <strong>of</strong> steel in the bridge design code<br />
<strong>The</strong> bending moment M thus obtained was converted into an equivalent<br />
uniformly distributed load qeq in kN/m, given by 8M/L 2 . <strong>The</strong>se qeq values<br />
indicate the structural strength <strong>of</strong> bridges built according to the loading specifications<br />
<strong>of</strong> the various countries. Figures 3.4(a) and (b) show these qeq values<br />
for bridges with two and four lanes in the carriageway, respectively. Very wide<br />
differences between different countries are evident, the AASHTO loading<br />
being by far the lightest for spans over 25 m.<br />
3.4 Recent developments in bridge loading<br />
In recent years it has been found in several countries that the standard loading<br />
does not satisfactorily reflect the effect <strong>of</strong> a long queue <strong>of</strong> vehicles in a traffic<br />
jam situation, particularly for long loaded lengths <strong>of</strong>, say, over 40 m. In the<br />
USA, proposals[8] were made for a new loading standard which will consist <strong>of</strong><br />
a uniformly distributed load U and a concentrated load P for each lane, both<br />
<strong>of</strong> which depend on the length <strong>of</strong> the bridge to be loaded for the worst effect.<br />
U depends also on the percentage <strong>of</strong> heavy goods vehicles in the traffic.<br />
Table 3.6 gives typical values. No allowance for impact needs to be added, as<br />
the loading represents a static jam situation. In multiple lanes, a second<br />
lane shall have 70% <strong>of</strong> the basic lane load and all other lanes shall each have<br />
40%.