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permissible MEch = approx. 20-70<br />

permissible Mtruss (experience)<br />

The principle is a “deviation” of the<br />

bending as compressive and tensile<br />

forces via the diagonal brace (see<br />

below).<br />

couplers with force transmission by<br />

friction (slipping). As a makeshift approved<br />

values of<br />

scaffolding are used (e.g. Layher), but<br />

this approach has to be agreed with<br />

the responsible authority<br />

e. Transverse bending of the main<br />

chords of the truss. In this case it<br />

should be tried to keep the distance to<br />

the bracings of the truss short. From<br />

the compressive force in the diagonal<br />

pipe and the eccentricity A (see illustration<br />

below) results local transverse<br />

bending in the main chords of the column,<br />

which reduces the load bearing<br />

capacity greatly. (Caution: this transverse<br />

bending (the resulting stress)<br />

alone may lead to a failure of the truss)<br />

D. Cross bracing with ropes<br />

In this case it is important that there<br />

are three independent wall bracings<br />

with crossed ropes as it is done at<br />

stage<br />

constructions, and the roof level is designed<br />

as a plate with bracings of crossed<br />

ropes and possibly with pressure<br />

tubes. Alternatively the girder grid can<br />

be braced by bending resistant horizontal<br />

corners.<br />

GROUND SUPPORT<br />

2. ‘Welded corners’ – unbraced corners<br />

These are usually ‘decoration’-trusses<br />

with somehow placed diagonal bracings.<br />

If the construction is unfavorable<br />

as shown in the illustration the absorbable<br />

moment declines to the comparatively<br />

small bending load bearing<br />

capacity of the main chords.<br />

MEch = approx. 5 - 10 Mtruss<br />

(experience)<br />

It has to be noted that due to the<br />

frame effect horizontal forces at the<br />

base point and corner moments result<br />

from<br />

vertical loadings at the rig. This also<br />

applies for the following system (B).<br />

B. Corners braced by coupled pipes<br />

This version can be used for example if<br />

the girder grid is hoisted with ‘sleeve<br />

blocks’.<br />

The resisting moment is dependent on:<br />

a. The lever arm of the diagonal pipe<br />

(to the corner)<br />

b. The permissible compressive force<br />

of the pipes (the longer the pipe the<br />

lower the permissible force due to<br />

buckling)<br />

c. A symmetrical installation of the<br />

pipes (on both sides)<br />

d. The permissible connection forces<br />

for example of a swivel coupler. The<br />

problem in this regard is that there is<br />

no official approval in Germany for<br />

Furthermore of importance is that the<br />

sleeveblock is interlocked, for example<br />

with a socket at the column that is interlocked<br />

with a pipe or hanging in a<br />

chain attached above with couplers<br />

and pipes.<br />

C. Bending resistant connection to the<br />

basements and/or the extension arms<br />

The stability of the column fixed at the<br />

base is dependent on the ratio tilting<br />

moment - stability moment. Figuratively<br />

speaking this means, that the H-forces<br />

want to tip the column over the basis.<br />

That means the column needs a basement<br />

with sufficient width and ballast<br />

and/or additional extension arms.<br />

Decisive for the stability of the column<br />

are therefore usually the dimensions of<br />

the basement (L), how solid the basement<br />

is built and the self weight of the<br />

total construction including the ballast.<br />

Only for very solid basements the<br />

weak point is the tower itself.<br />

E. Example for mixed forms<br />

Outdoor rigg with pipe bracings in the<br />

corners in transverse direction, in longitudinal<br />

direction with two columns<br />

with<br />

bending resistant connection to the<br />

basements (in front B) and crossed<br />

rope bracings (in the back A).<br />

Local application of loads to<br />

trusses<br />

The local application of loads to trusses<br />

is often underestimated. In addition<br />

to the tensile and compression forces<br />

in the main chords there are local bending<br />

moments resulting from the total<br />

loading of the truss. These bending<br />

moments greatly reduce the load bearing<br />

capacity of the truss.<br />

As an example the suspension of a LED<br />

display from a truss. This is realized<br />

e.g. by several suspension points and<br />

motors.<br />

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