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Assessment of pipeline  defects


      14, it is possible to calculate safety factors that, when applied to Eqn(l), will
      give  safe  (95% confidence  level*) predictions.  Ref.3  suggests that  a  safety
      factor of 0.97 should be applied to Eqn(l) and recommends the use of SMYS
      and maximum defect depth.



         SAFETY FACTORS ON              FAILURE PRESSURES


         The end product of a fitness-for-purpose calculation is a failure pressure for
      a defect. Factors should then be applied to the failure pressure  to accommo-
      date uncertainties in the fitness-for-purpose analysis and also in the operation
      of  the  pipeline  (e.g.  surges). A safety-factor  philosophy  directly related  to
      code requirements can be proposed[3]. Summarizing:

         maximum operating pressure,  Po = SM x SF x Pf  (3)

         where   Pf    = predicted  failure pressure of corrosion  (Eqn(l));
                 SM    = safety margin related to pipeline  codes; and
                 SF    = safety factor  to accommodate errors in failure  criteria.

         A value of SF = 0.97  is recommended  to  give a 95% confidence  level  on
      failure  predictions.
         SM is obtained by considering the design and hydrotest pressures specified
      in pipeline codes.  Most codes, e.g. IP6[15], have a maximum design pressure
      of 72% SMYS and  a hydrotest pressure in excess  of 90% SMYS. If we assume
      that a defect-free  pipeline will fail when  the hoop stress  reaches flow stress
      C  1.15 x SMYS)[2], we obtain the following safety margins (Fig. 11):

           hydrotest** safety margin  =  0.72/0.90 = 0.8
           defect-free  pipeline safety margin =  0.72/1.15 = 0.63

         Thus a new IP6 pipeline will have a safety margin between  0.8 (guaranteed
      by the hydrotest) and 0.63. This latter defect-free  safety margin is optimistic
      because  an  operational  pipeline,  with  its fittings, bends,  etc.,  cannot  be
      expected to withstand a stress of  115% SMYS.
      *  The use of a 95% confidence  level (mean minus 2 standard deviations) in failure  calculations bos
      been accepted  as good practice for  many years, with its adoption in BSI PD6493[10],  the major  defect
      assessment code.  The design curve (in effect  the 'fracture'  curve) in BSIPD6493  is a 95% lower  confidence
      level on a large full-scale  test data base.
      **  Care should be taken in calculating these margins,  as hydrotest and operating stress levels can be
      based on minimum or nominal wall thickness.
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