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Remaining Life of a Pipeline

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From the above consideration, it is clear that the pipeline strength “Sp strength “ is affected by the<br />

presence <strong>of</strong> corrosion defects. Regarding this particular issue, several researchers have proposed<br />

different equations to predict the Sp strength <strong>of</strong> a pipeline containing a finite longitudinal corrosion defect.<br />

Among these models the most widely used was developed by Mok ( reference1)<br />

Sp strength<br />

Sf.<br />

1<br />

1<br />

A<br />

Ao<br />

A<br />

( Ao . M )<br />

(iii)<br />

where:<br />

<br />

<br />

Sp strength = Predicted hoop stress level at failure<br />

(Mpa)<br />

Sf = flow strength <strong>of</strong> the pipe material<br />

A = Projected area <strong>of</strong> defect on an axial plane through the wall thickness (mm 2 )<br />

Ao = Original cross-sectional area <strong>of</strong> the pipe at the defect (mm 2 )<br />

<br />

M = Folias or bulging factor<br />

About equation (iii) there are other considerations.<br />

• Consideration #1<br />

Areas “A” and “Ao” can be obtained by the following relationships:<br />

Ao = L . T (iv) ( see fig. 4)<br />

A = L . d (v) ( see fig. 4)<br />

Equation (v) is suggested in B31G Method, (see apendix #1) to calculate the metal area loss from<br />

the overall axial length (L) and the average depth (d) <strong>of</strong> the defect.<br />

Fortunately, corrosion defects in pipelines can be detected by the use <strong>of</strong> a high-resolution magnetic<br />

“pic, which can be used to locate and to measure the size <strong>of</strong> a corrosion defect. Through periodic<br />

inspections, the growth <strong>of</strong> a corrosion defect can also be monitored using ultrasonic techniques.<br />

Substituing equations (iv) and (v) into equation (iii), it becomes:<br />

Sp strength<br />

Sf.<br />

1<br />

1<br />

d<br />

T<br />

d<br />

( TM . )<br />

(vi)<br />

• Consideration #2<br />

The flow strength (Sf) is a material property and is related to material yield strength (Sf). There are<br />

several relatipnships avalable in the literature but the most recent researches about this topic (<br />

references 2,3,4 and 5) propose the following experimentally obtained expression:<br />

Sf = Sy + 68.95 Mpa (vii) ; where Sy = Yield Strength <strong>of</strong> the pipeline material<br />

6

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