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🛢️ ASME B31G-2012 (2017) occupies a distinctive position in the ASME B31 Code for Pressure Piping. It is not a design code but a manual, and it answers one very practical question: given a steel pipeline that has already suffered corrosion metal loss, can it continue to operate safely at the intended pressure, or must it be derated, repaired, or replaced? First published in 1984, the document has become one of the most widely cited technical references in pipeline integrity management worldwide, and it is adopted by reference in ASME B31.4, B31.8, B31.11, and B31.12.
The 2012 edition refined the structure introduced in 2009 into an explicit three-level assessment framework: Level 1 is a rapid screening using tabulated allowable corrosion lengths, Level 2 is the analytical modified B31G (0.85dL) calculation, and Level 3 covers detailed evaluation including the RSTRENG effective area method, numerical analysis, and full-scale test validation. This gradation lets an operator allocate assessment effort in proportion to defect severity — neither missing risk nor spending heavily on repairs that are not required. The edition was formally reaffirmed by ASME in 2017 without technical change.
Per Section 1, B31G applies to pipelines and piping systems within the scope of the transportation pipeline codes that form part of the ASME B31 Code for Pressure Piping, namely: ASME B31.4 (Pipeline Transportation Systems for Liquid Hydrocarbons and Other Liquids), ASME B31.8 (Gas Transmission and Distribution Piping Systems), ASME B31.11 (Slurry Transportation Piping Systems), and ASME B31.12, Part PL (Hydrogen Piping and Pipelines). Where the term “pipeline” is used, it may also be read to apply to piping or pipe conforming to the acceptable applications.
Paragraph 1.2 lists the acceptable applications, which must be checked one by one before any assessment begins:
Paragraph 1.3 states the exclusions with equal clarity: crack-like defects or mechanical surface damage not completely removed to a smooth contour by grinding; metal loss in indentations or buckles producing radial distortion greater than 6% of pipe outside diameter (unless a Level 3 assessment per para. 2.4 is performed); grooving, selective, or preferential corrosion; and cases outside the ductile fracture initiation characteristics of the material (again, unless a Level 3 assessment is used).
The technical core of B31G is Section 2, Evaluation Methods. The three levels are not competing options but a progression of decreasing conservatism and increasing data demand. If one level shows the defect is unacceptable, a more detailed level may be used to re-evaluate it.
| Level | Basis | Data Required | Conservatism | Typical Use |
|---|---|---|---|---|
| Level 1 | Section 3 tables of allowable corrosion length (L values) | Pipe size, wall thickness, maximum pit depth, corrosion length, hoop stress ratio | Most conservative; often under-predicts capacity by 20%–50% | Routine screening, bulk classification of ILI defect lists |
| Level 2 | Modified B31G (0.85dL) analytical equation | As above, plus a reliable axial projected length and flow stress | Moderately conservative; valid for d/t ≤ 0.80 | The workhorse method for most corrosion defects |
| Level 3 | RSTRENG effective area, finite element analysis, full-scale test validation | High-resolution profile data (river-bottom profile), material properties, measured geometry | Least conservative; closest to true failure pressure | Deep defects, complex or interacting defects, disputed cases |
The modified B31G (0.85dL) method idealizes the corroded region as a rectangular defect of length L and depth d, applies an 0.85 depth-area reduction, and uses SMYS + 68.95 MPa (10 ksi) as flow stress. The predicted failure pressure is:
Pf = 2·Sflow·t / D × [ (1 − 0.85d/t) / (1 − 0.85d/(t·M)) ]
where the Folias bulging factor M is computed in two branches: for L²/(D·t) ≤ 50, M = [1 + 0.6275·L²/(D·t) − 0.003375·(L²/(D·t))²]1/2; for L²/(D·t) > 50, M = 0.032·L²/(D·t) + 3.3. Here Pf is the predicted failure pressure, Sflow the flow stress, t the measured wall thickness (or nominal minus mill tolerance), D the outside diameter, d the maximum corrosion depth, and L the axial length of the corroded region.
Compared with the original 1984 B31G method, two changes matter. The original used 1.1 × SMYS as flow stress, approximated the corroded area as a parabola-plus-rectangle combination (equivalent to 2/3·d), and used M = [1 + 0.8·L²/(D·t)]1/2. The modified method raises the flow stress, uses a 0.85d rectangular area, and adopts the more accurate M fit. Field experience shows the modified approach predicts roughly 10%–20% higher capacity for moderate-length defects, avoiding many unnecessary repairs.
Real corrosion is rarely a single isolated pit. Paragraph 1.12 and Figure 1.12-1 define pit interaction: when two areas of metal loss are separated, axially or circumferentially, by less than the specified threshold, the sound metal between them cannot act as an effective load bridge, and the areas must be treated as a single composite defect with the combined length and maximum depth. This rule has an outsized effect on results — treating a dense colony of interacting pits as independent single pits is the most common source of overestimated remaining strength in ILI data assessment.
Paragraph 1.13 and Figure 1.13-1 address helically oriented corrosion. Because helical corrosion follows the plate rolling direction, its axial projection can be much shorter than its actual path length; taking only the axial length underestimates severity, so the manual requires converting the helix geometry into an equivalent length.
Section 3 provides a complete set of directly usable tables covering NPS 2 through NPS 60, each with a metric counterpart (for example, Table 3-1 and Table 3-1M cover NPS 2–NPS 6 and OD 60–168 mm respectively). Each table gives the maximum allowable corrosion length L for a given pipe size, wall thickness, depth ratio d/t, and hoop stress ratio. If the measured axial length does not exceed the tabulated value, the defect is acceptable without further calculation.
| Table (U.S. Customary / Metric) | Size Coverage | Inputs | Output |
|---|---|---|---|
| 3-1 / 3-1M | NPS 2 to < NPS 6 (OD 60–168 mm) | Wall thickness, d/t, hoop stress ratio | Allowable length L |
| 3-2 / 3-2M | NPS 6 to < NPS 10 (OD 168–273 mm) | As above | Allowable length L |
| 3-3 / 3-3M | NPS 10 to < NPS 16 (OD 273–406 mm) | As above | Allowable length L |
| 3-4 / 3-4M | NPS 16 to < NPS 20 (OD 406–508 mm) | As above | Allowable length L |
| 3-5 / 3-5M | NPS 20 to < NPS 24 (OD 508–610 mm) | As above | Allowable length L |
| 3-6 to 3-12 / 3-6M to 3-12M | NPS 24 to NPS 60 (OD 610–1 524 mm) | As above | Allowable length L |
Level 3 is required whenever a defect falls outside the validity of Levels 1 and 2 — d/t greater than 0.80, highly irregular profiles, multiple interacting pits, locations at bends or tees, or the presence of axial loads. Level 3 is not a table lookup or a single closed-form equation; it permits any adequately validated method. Common routes include:
The manual stresses that, at every level, input data quality governs the credibility of the conclusion. Depth accuracy of high-resolution magnetic flux leakage (MFL) in-line inspection data, the judgement of where a corrosion length starts and ends, and the determination of an effective (not average) corrosion rate are usually the dominant uncertainty contributors. Paragraph 1.4 specifically requires that measurement accuracy and effective corrosion rate be considered when metal loss exceeds 80% of wall thickness.