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EUROCODE 2 WORKED EXAMPLES - Federbeton

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EC2 – worked examples 6-49<br />

Table of Content<br />

Fig. 6.38 Relaxation losses in % at 1000 hours for Class 2<br />

σc. : stress on concrete at level of pretensioned steel due to self weight and<br />

permanent load;<br />

σcpo : stress on concrete at level of pretensioned steel due to prestressing;<br />

α �= Es/Ec: modulus of elasticity ratio;<br />

Ap : area of prestressing steel at the considered level;<br />

Ac : area of concrete gross section;<br />

Ic : inertia of concrete gross section;<br />

zcp : lever arm between centroid of concrete gross section and prestressing steel.<br />

Time-dependent losses of prestressing should be calculated for each tendon along his<br />

profile so that a correct value may be used for each element. As a reference, the maximum<br />

value of prestressing losses, as percentage of initial steel tension, turn out:<br />

longitudinal tendon: 19% at anchorage and 14% at pier axis;<br />

transverse tendon: 18% at anchorage and 12% at midspan.<br />

The effects of losses are taken into account with the same procedure used for the<br />

prestressing, but as actions of opposite sign.<br />

6.15.2 Actions<br />

The external loads applied on the structure should be evaluated according to the provisions<br />

of Eurocode 1.3 Traffic Load on Bridges. As vertical train load the load model LM71 plus<br />

the load models SW (SW/0 and SW/2 respectively) have been adopted with an α<br />

coefficient of 1.1. For the LM71, the 4 point loads have been reduced in an equivalent<br />

uniform load by smearing their characteristic value Qvk along the influence length so that a<br />

qvk,1 may be obtained:<br />

Qvk = 1.1×250×φdin = 319.6 kN → qvk,1 = 319.6/1.6 = 199.75 kN/m

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