CTW,
You need to consider the possibility of dynamic response of the bridge to pedestrian-induced excitation.
Footfall frequency of pedestrians is typically in the range of 1.5 to 4 Hz, depending on their walking speed. Due to the mechanics of body balance, pedestrians also create lateral forces at half the footfall frequency (in the range from 0.75 to 2 Hz). If any of your significant mode shapes have natural frequencies anywhere in this range, you need to seriously consider a dynamic check. In particular, any walkway with a lateral sway frequency less than about 1.3 Hz is possibly prone to “synchronous lateral excitation”.
A key factor is whether the bridge is potentially subject to crowd loading. Loosely scattered pedestrians tend to walk with random, uncorrelated steps (as long as we are not dealing with a squad of marching soldiers or similar). However, if the crowd density gets high enough, but not so high that movement effectively ceases, people tend to subconsciously fall into step with each other, to avoid tripping over each other’s feet. (This phenomenon has been called “syncopated shuffle”.)
If the frequency of footfall closely matches a natural frequency of the bridge, especially a lateral mode shape, the bridge will start to sway in response, and then the frequency of the pedestrians’ footfall will tend to “lock in” to the bridge lateral sway frequency, as people subconsciously match their footfall to the movement of the bridge. This phenomenon can lead to dramatic swaying of the structure, as was exhibited on the opening day of the London Millennium Bridge in June 2000, for example.
The subject is very complex, but the magnitude of the lateral force induced by a walking pedestrian is typically in the order of 4% to 10% of the person’s weight, depending on whether the bridge is “static” or swaying noticeably in response to the pedestrian excitation.
Here are a couple of papers to get you started:
Hope this helps!