LICENTIATE THESIS - Luleå tekniska universitet
LICENTIATE THESIS - Luleå tekniska universitet
LICENTIATE THESIS - Luleå tekniska universitet
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the equations to calculate the design shear resistance and the design fatigue strength are<br />
changed. These changes give that the new draft is much more conservative than the<br />
EC2- 1 (1991)(see later sections).<br />
In the MC90 (1993), also presented in a Fib textbook (1999), a more refined method is<br />
proposed based on work by Stemland et al (1990) and others:<br />
⎛ 2 ⎞<br />
log N1 = ⎜12 + 16Sc,min + 8Sc,min ⎟(<br />
1 −S c ,min ) for N1 ≤6<br />
⎝ ⎠<br />
log N = 0.2 log N ⋅ log N − 1 for N > 6 and ∆S<br />
≥0.3 −3S<br />
/8<br />
( )<br />
2 1 1 1 c c,min<br />
( )<br />
log N ⋅ 0.3 −3S<br />
/8<br />
log N for N 6 and S 0.3 3S /8<br />
2 c,min<br />
3 = 1 > ∆ c < − c,min<br />
∆sc<br />
with ∆s<br />
= S −S<br />
c c,max c,min<br />
The equations are illustrated in Figure 3.1 for the two cases R = S c,min/S c,max = 0 and<br />
= 0.5.<br />
Some observations can be made:<br />
- EC2 is the most conservative code (the new draft, EC2-draft (1999), is even more<br />
conservative).<br />
- Aas-Jacobsen (and the Swedish code) is somewhat less conservative for Sc,min > 0.<br />
- MC90 gives lower N-values for N < 6 and low Sc,min -values. But it gives higher<br />
N-values for N > 6 in comparison to EC2 and Aas-Jakobsen.<br />
- UIC gives always the same S c,max = 0.5. For R=0 and N < 6 this is conservative<br />
but for N > 6 it can be un-conservative. For higher R-values the change from<br />
conservative to un-conservative will take place for higher N-values, see Figure<br />
3.1.<br />
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