OS-C501
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Offshore Standard DNV-<strong>OS</strong>-<strong>C501</strong>, November 2013<br />
Sec.3 Design input – Page 37<br />
combined to produce a design effect. For this purpose, a (limited) number of possible load effect and/or<br />
environmental condition combinations are considered. The most unfavourable combination among these shall<br />
be found and will govern the design.<br />
11.2.5 The most unfavourable relevant combinations shall be defined for every point in time during the design<br />
life.<br />
Guidance note:<br />
In most cases the most unfavourable relevant combinations are the same over the entire design life. However, in some<br />
cases conditions may change with time, which may in turn cause changes in the relevant combinations.<br />
---e-n-d---of---G-u-i-d-a-n-c-e---n-o-t-e---<br />
11.2.6 The format of this standard for the combination of two or more independent random load effect<br />
processes is based on Turkstra’s rule. The rule states that the maximum value of the sum of two independent<br />
processes occurs when one of the processes has its maximum value.<br />
11.2.7 The design load effect corresponding to the combination of two independent load effect processes A<br />
and B should be determined as:<br />
Where:<br />
S d<br />
γ Sd<br />
S A k<br />
γ A F<br />
Ψ A<br />
S B k<br />
γ B F<br />
Design load effect<br />
Load effect model factor<br />
Characteristic value of load effect A<br />
Partial load effect factor for load effect A<br />
Load effect combination factor for load effect A<br />
Characteristic value of load effect B<br />
Partial load effect factor for load effect B<br />
Ψ B Load effect combination factor for load effect B.<br />
11.2.8 The design load effect corresponding to the combination of a number of N independent load effect<br />
processes should be determined by the maximum of the following N combinations:<br />
Where:<br />
S d<br />
γ Sd<br />
S i k<br />
γ i F<br />
Design load effect<br />
Load effect model factor<br />
Characteristic value of load effect i<br />
Partial load effect factor for load effect i<br />
Ψ i Combination factor for load effect i.<br />
S<br />
A<br />
⎧γ<br />
F<br />
. S<br />
.max⎨<br />
A<br />
⎩γ<br />
F<br />
. S<br />
B<br />
+ γ . S<br />
11.2.9 The load effect combination factor Ψ = 0.7 should be used for independent load effect processes,<br />
unless a detailed probabilistic analysis can justify a different value. For permanent load effects and permanent<br />
environmental conditions Ψ = 1.0.<br />
11.2.10 Some load effect processes are correlated such that the value of the one load effect process to some<br />
degree depends on the simultaneous value of the other load effect process. The combination rule for design load<br />
effects quoted in clause 206 for independent load effect processes can be extended to be used also for correlated<br />
load effect processes. When applied to combination of correlated load effect processes, different (usually<br />
higher) values of the combination factors Ψ apply, depending on the degree of correlation.<br />
11.2.11 The load effect combination factor Ψ = 1.0 shall be used for correlated loads, unless a detailed<br />
analysis can show that the load effects are correlated in a different way.<br />
Guidance note:<br />
For example:<br />
- Water level (height) and pressure load are fully correlated processes<br />
- Wave height and wind speed are somewhat correlated processes: waves are wind driven, so high mean wind speeds<br />
are usually accompanied by large significant wave heights, maybe with some delay, whereas the instantaneous<br />
wind speed and the simultaneous wave height are independent once the mean wind speed and significant wave<br />
height are given.<br />
. Ψ<br />
A<br />
B B<br />
= k F k<br />
d<br />
γ<br />
Sd<br />
A A B<br />
Ψ +<br />
B<br />
k<br />
. γ<br />
F<br />
. Sk<br />
N ⎡<br />
⎤<br />
j j<br />
i i i<br />
S<br />
d<br />
= γ<br />
Sd<br />
.max⎢γ<br />
F<br />
. Sk<br />
+ ∑γ<br />
F<br />
. Sk<br />
. Ψ ⎥<br />
j=<br />
1<br />
⎣<br />
i≠<br />
j ⎦<br />
DET NORSKE VERITAS AS