Page 410 - Pipelines and Risers
P. 410

Use of High Strength Steel                                            377

        It is likely that fracture occurs in the weldment. Then the CTOD requirements made to pipe
        base  material  are not  relevant. However, the  CTOD  value  for HAZ  may  be  relevant  for
        fracture in HAZ. Weldability of the pipe is a more important parameter than CTOD value.

        19.6.3 Material Property Requirement in Longitudinal Direction
        The CTOD value for line pipes in longitudinal direction is influential for fracture limit-state
        when  ECA  such as PD 6493 is applied to calculate the limiting loading condition to avoid
        fracture.

        The CTOD value needed to avoid fracture depends on the extent of girth weld defects likely
        to exist and the applied load. For a defect depth of  3 mm, a wall thickness of 25.4 mm and
        loading up to 0.5% total strain a defect length of  177 mm (7 x wall thickness) was shown to
        be safe when CTOD is minimum 0.10 mm, see Knauf and Hopkins (1996).


        The  discussions  on  unstable  fracture  and  CTOD  for  hoop  direction  are also  valid  for
        longitudinal direction.


        The  fact is that  the  yield stress in  longitudinal direction does not  significantly affect pipe
        strength as long as strain-based design is applicable to the design situation. The reasoning for
        this statement is that strain acting on pipelines in operating condition is typically as low  as
        0.2% unless the pipeline is under a high pull-over load.

        With exception of some special material problems, the Y/T (SMYS/SMTS) ratio requirements
        can  be  replaced by  introducing strain-hardening parameters  such  as  OR  and  n  used  in  a
        Ramberg-Osgood equation. In Bai et al. (1994), a set of equations are given to relate SMYS
        and SMTS with strain-hardening parameters OR and n.

        The material strain-hardening effect may be accounted for in fracture mechanics assessment
        and  local bucklinglcollapse checks through use of  the stress-strain curves. In  fact, a set of
        design  equations  was  given  by  Bai  et  al.  (1997)  and  Bai  et  al.  (1999)  for  local
        bucklingkollapse. In  the  papers  by  Bai  et  aI.  (1997,  1999), the effect  of  material  strain
        hardening parameter on buckling/colIapse have been discussed in detail.

        The level-2 and level-3 failure assessment diagrams in PD 6493 do also account for strain-
        hardening effects.

        19.6.4  Comparisons of Material Property Requirements
        Which material properties are dominant in local bucklinglcollapse? The answcr is dependent
        on loads as the following:


        0   For internal pressure containment, hoop SMTS;
            For external-pressure induced buckling, hoop SMYS;
            For bending collapse, longitudinal SMYS;
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