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Remaining Life of a Pipeline

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see apendix # 2), which is resumed in the flow diagram shown in fig. 1<br />

The B31G as most <strong>of</strong> the available methods is a<br />

deterministic approach which uses nominal values<br />

for the parameters considered in strength and<br />

stress calculation.<br />

fig.1<br />

3. The proposed Physical Model<br />

3.1. Failure Pressure Model<br />

The failure pressure model presented by M. Ahammed is based on the fundamental mechanical<br />

theory <strong>of</strong> “thin-walled cyilinders”. Cylinders having internal-diameter-to-thickness ratios (D/T) grater<br />

than 10 are usually considered thin-walled cylinders. <strong>Pipeline</strong>s are usually treated as such.<br />

The most important consideration about thin-walled cylinders is that the assumption <strong>of</strong> constant<br />

stress across the wall results in a negligible error.<br />

The fig.3 shows the acting forces and stresses over a<br />

half <strong>of</strong> a thin-walled cylinder, and its dimensions:<br />

Sp = circumferential or hoop stress<br />

p = internal pressure<br />

D = pipeline internal diameter<br />

e = unit length<br />

fig.3<br />

T = wall thickness<br />

4

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