ASME VIII Div 1 (2023) · Div 2 §4.3 Exact · EN 13445-3:2021 · PD 5500:2021 · API 510 · UCS-66
SAFE
1Design Code
ASME VIII Div 1UG-27 / UG-32 (2023)
ASME VIII Div 2§4.3 Exact Exp. (2023)
EN 13445-3Clause 7:2021
PD 5500Appendix A:2021
2Component & Mode
°
⚠ UG-28 External Pressure / Vacuum — Engineering Review Required External pressure requires iterative Do/t and L/Do chart evaluation per ASME UG-28 and ASME Sec. II Part D external pressure charts. Stiffener spacing, elastic modulus, and vessel geometry must all be evaluated. This calculator computes internal pressure only — engage a qualified engineer for external pressure design per UG-28.
⚠ E < 0.70 is not permitted per UW-12 for Category A/B joints in normal use. Minimum E = 0.70.
6Pressure & Loading
psig
Must be > 0
in
sg
psig
7Corrosion, Tolerance & Inspection
in
%
mpy
#
Type
Code
P
Di
t_req
t_nom
MAWP
σ_H%
Gov
✕
No components. Calculate and click “+ Add to Summary”.
ASME 2023: Div 2 §4.3 uses exact exponential t = R_c(e^(P/Sm·E)−1). Sm = min(S, 2/3·Sy, UTS/3) — stricter than Div 1. Div 2 hydrotest = 1.43× MAWP (Part 8.2). Div 2 mandates 100% RT, Design-by-Analysis, and a formal Quality Control System.
Run a calculation to see Div 1 vs Div 2 comparison.
API 510 INSPECTION — REMAINING LIFE ANALYSIS
in
in
mpy
yr
UCS-66 MDMT EVALUATION — ASME VIII Div 1
in
°F
°F
ratio
ASME VIII DIV 1 — UG-27, UG-32, UG-33 (2023 Ed.) ▾
Shell Hoop (E_long): t = PR / (S·E_long − 0.6P)Shell Long. (E_circ): t = PR / (2·S·E_circ + 0.4P)Governing shell: t = max(t_hoop, t_long)Ellip. Head (UG-32d): t = PD / (2SE − 0.2P)Hemi. Head (UG-32f): t = PR / (2SE − 0.2P)Tori. Head (UG-32e): t = 0.885·P·L / (SE − 0.1P) [L=Di for Klöpper]Flat Head (UG-34): t = D·√(C·P / (S·E)) [C=0.33]Cone (UG-33): t = P·D / [2·cosα·(SE − 0.6P)]Spherical (UG-27d): t = P·R / (2SE − 0.2P)t_nom (UG-16b): t_nom = (t_req + CA) / (1 − mill_tol)MAWP (UG-98): MAWP = S·E·t_c / (R + 0.6·t_c) [t_c = t_nom−CA]Hydrotest (UG-99b): P_T = 1.3 × MAWP × (S_test/S_design)P=press | R=inside radius | S=allow. stress | E=joint eff. | D=inside dia | L=crown radius
ASME VIII DIV 2 §4.3 — EXACT EXPONENTIAL (2023 Ed.) ▾
Awaiting CalculationEnter inputs and click Calculate.
MIN. REQUIRED (T_REQ)
—
in
UG-27(c)(1)
t = PR / (SE − 0.6P)
Hoop t (E_long)
—
PR/(S·E_long−0.6P)
Long t (E_circ)
—
PR/(2S·E_circ+0.4P)
NOMINAL THICKNESS (T_NOM)
—
in
t_nom = (t_req + CA) / (1 − mill_tol) [UG-16(b)]
MAWP — CORRODED (UG-98)
—
psig
MAWP = S·E·t_c / (R + 0.6·t_c)
HYDROTEST PRESSURE (P_T)
—
psig
P_T = 1.3 × MAWP × (S_test/S_design) [UG-99b]
Multi-Code t_req
ASME Div 2 §4.3 (Exact Exponential)
—
t = R_c(e^(P/Sm·E)−1) | Sm=min(S,2/3·Sy,UTS/3)
EN 13445-3 / PD 5500
—
e = P·Di / (2fz − P)
Hoop Stress Utilisation—
Pressure Vessel Thickness Calculator — ASME VIII Div 1 & Div 2 (2023 Edition)
Free professional multi-code pressure vessel wall thickness calculator per ASME Section VIII Division 1 (UG-27, UG-32, UG-33 — 2023 Edition), ASME VIII Division 2 (§4.3 exact exponential), EN 13445-3:2021 Clause 7, and PD 5500:2021 Appendix A. Includes API 510 remaining life, UCS-66 MDMT, dual joint efficiency (E_long/E_circ), static liquid head, mill tolerance UG-16(b), and governing component identification.
ASME VIII Div 1 vs Div 2 MAWP
Side-by-side thickness comparison. Div 2 §4.3 uses exact exponential formula with Sm = min(S, 2/3·Sy, UTS/3). Div 2 hydrotest = 1.43× MAWP. Div 2 mandates 100% RT.
RL = (t_actual − t_min)/CR per API 510 §6.3. Max interval = min(RL/2, 10 yr). Projected EOL, retirement thickness, and next inspection thickness all calculated.
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