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OS-C501

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Offshore Standard DNV-<strong>OS</strong>-<strong>C501</strong>, November 2013<br />

Sec.5 Materials – sandwich structures – Page 86<br />

Guidance note:<br />

For polymeric foam - Elasticity modulus of polymeric foam cores typically varies less than 10% until short before<br />

failure for high cycle fatigue and maximum stress levels pertaining to the linear range. For low cycle fatigue and<br />

maximum stress levels close to ultimate values, elasticity modulus varies as much as 100% through the entire life.<br />

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3.6.7 The elastic constants can be estimated to change to the values in Table 5-6 for crosslinked PVC and balsa<br />

cores after extensive cyclic fatigue exposure:<br />

Table 5-6 Effects of cyclic fatigue on elastic constants<br />

Core Mechanical<br />

Properties<br />

Mechanical parameter<br />

Effects of cyclic fatigue exposure<br />

E t core Tensile modulus of elasticity of core 10% reduction for high-cycle fatigue.<br />

E c core Compressive modulus of elasticity of core 10% reduction for high-cycle fatigue.<br />

G xy core In-plane shear modulus of core 10% reduction for high-cycle fatigue.<br />

E zt core Out-of-plane core tensile elasticity modulus 10% reduction for high-cycle fatigue<br />

E zc core Out-of-plane core compressive elasticity modulus 10% reduction for high-cycle fatigue.<br />

G xz core Out-of-plane core shear modulus 10% reduction for high-cycle fatigue.<br />

G yz core Out-of-plane core shear modulus 10% reduction for high-cycle fatigue.<br />

ν xy core Major Poisson’s ratio of core (unknown)<br />

ν yx core Minor Poisson’s ratio of core (unknown)<br />

ν xz core Core Poisson’s ratio normal to the core plane (unknown)<br />

3.7 Cycles to failure under fatigue loads<br />

3.7.1 The number of cycles N to failure under a cyclic stress is described by an S-N curve for a specified R-<br />

ratio.<br />

3.7.2 The R-ratio is defined as the minimum stress divided by the maximum stress.<br />

3.7.3 The core material curve for the lifetime strength analysis should be described as:<br />

log σˆ = log σ 0 fatigue - α log N<br />

3.7.4 The strain representation can be obtained as described earlier in this section.<br />

3.7.5 All fatigue curves shall be obtained from load controlled tests, unless the structure is clearly only exposed<br />

to deformation controlled fatigue.<br />

3.7.6 S-N curves should be preferably obtained for R ratios relevant for the application. Minimum<br />

requirements are given in [3.7.7]-[3.7.10].<br />

3.7.7 If the structure is exposed to tensile and compressive fatigue, at least data for R= - 1 shall be available.<br />

3.7.8 If the structure is only exposed to tensile fatigue, data between R= - 1 or R= 0.1 may be used.<br />

3.7.9 If the structure is only exposed to compressive fatigue, data between R= - 1 or R=10 may be used.<br />

3.7.10 Care shall be taken to identify whether fatigue data are given as stress amplitude or stress range.<br />

3.7.11 A Hall diagram shall be constructed from the fatigue curves if the structure is exposed to fatigue stresses<br />

of other R ratios than the measured ones or to various R-ratios.<br />

3.7.12 Ideally, fatigue should be measured on the actual sandwich structure for the relevant loading condition<br />

and environment.<br />

3.7.13 S-N curves may also be measured for specific load sequences if relevant. This may be beneficial,<br />

because Miner sum calculations would not be needed for that load sequence. The validity of the data for other<br />

load sequences would have to be demonstrated.<br />

3.8 Static strength reduction due to cyclic loading<br />

3.8.1 If a core is exposed to a cyclic stresses of any magnitude for a number of cycles N, the static strength<br />

influenced by that stress shall be determined.<br />

3.8.2 If static strength reduction values are not available, the S-N curve may be used as a conservative estimate,<br />

as long as loads never exceed the static yield strength of the core.<br />

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