OS-C501
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Offshore Standard DNV-<strong>OS</strong>-<strong>C501</strong>, November 2013<br />
Sec.8 Safety-, model- and system factors – Page 135<br />
SECTION 8 SAFETY-, MODEL- AND SYSTEM FACTORS<br />
1 Overview of the various factors used in the standard<br />
1.1 General<br />
1.1.1 The safety factor methodology used in this standard is presented in section Sec.2 [3.6].<br />
1.1.2 The Table 8-1 shows the various safety factors, model factors and system factors used in this standard.<br />
Table 8-1 Overview of the various factors used in the standard<br />
Symbol Designation Reference Type<br />
γ F Partial load effect factor Sec.8 [2] safety factor<br />
γ M Partial resistance factor Sec.8 [2] safety factor<br />
γ FM (= γ F × γ M ) Combined load effect and resistance factor Sec.8 [2] safety factor<br />
γ Sd Load model factor Sec.8 [3] model factor<br />
γ Rd Resistance model factor Sec.8 [3] model factor<br />
γ S System factor Sec.8 [4] model factor<br />
γ fat Partial factor for fatigue analysis Sec.8 [5] safety factor<br />
2 Partial load effect and resistance factors<br />
2.1 General<br />
2.1.1 The following two partial safety factors are defined in this standard (see Sec.2 [3.6]):<br />
— partial load effect factors, designated by γ F<br />
— partial resistance factors, designated by γ M .<br />
2.1.2 In some cases it is useful to work with only one overall safety factor. The uncertainties in load effects<br />
and resistance are then accounted for by one common safety factor, the combined load effect and resistance<br />
factor, denoted γ FM , which in many cases comes about as the product of γ F and γ M :<br />
γ FM = γ F x γ M<br />
2.1.3 Partial load effect factors γ F are applicable to the local response of the structure. They account for<br />
uncertainties associated with natural variability in the local responses of the structure (local stresses or strains)<br />
from its characteristic values. The factors are selected based on the distribution type and coefficient of variation<br />
(COV).<br />
2.1.4 The distribution type and COV of the local response are linked to the uncertainties in the loads applied<br />
to the structure, the transfer function and the type of structural analysis that was carried out. If the transfer<br />
function and structural analysis are linear, the local load effect distribution type and COV will be the same as<br />
those of the globally applied loads. If non-linearity is involved in either the transfer function or the analysis,<br />
the distribution type and or the COV may change. In such a case, the distribution and the COV shall be<br />
determined for the local response.<br />
2.1.5 Partial resistance factors g M account for uncertainties associated with variability of the strength.<br />
2.1.6 The partial load effect and resistance factor γ FM. = γ F x γ M in this standard is calibrated against different<br />
target reliabilities. These target reliabilities correspond to annual probabilities of failure. The calibration has<br />
been performed under the assumption of a design rule equal to the one given in Sec.2 [3.6.6], for which the<br />
requirement to the partial safety factors in order to meet a specified reliability requirement is a requirement to<br />
their product.<br />
2.2 How to select the partial safety factors<br />
2.2.1 The safety factor γ FM depends on the following:<br />
— target reliability level, expressed in terms of annual probability of failure<br />
— characteristic values for load effects and resistance, in this standard, there is only one option for definition<br />
of characteristic load effect (see Sec.3 [9.4]) and one for the definition of characteristic resistance (see Sec.4<br />
[1.6])<br />
— type of distribution function for load effects and resistance, in this standard a normal distribution is assumed<br />
for resistance, whereas several options are given for the load effect distribution type.<br />
— coefficient of variation (COV) for load effect and for resistance.<br />
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