Inflection Point Engineering Piping Engineering Curriculum

Sizing

Module from the Piping Engineering Curriculum curriculum.

Module 3 — Pipe Sizing & Pressure Drop · Learning Objectives · 1. Apply rule-of-thumb velocity limits for liquid, gas, and two-phase service · 2. Calculate friction pressure drop using Darcy-Weisbach with Moody friction factor · 3. Avoid erosion-velocity issues per API RP 14E for two-phase flow (ρm·v² < 10,000) · 4. Select line size based on allowable ΔP, not just velocity · 5. Recognize slug-flow risk in horizontal two-phase lines and mitigation · Typical Velocity Limits (ft/s)

Service Min Economic Max Notes Reference
Pump suction (liquid) 3 4–7 8 Avoid cavitation, NPSH API 610
Pump discharge (liquid) 5 6–10 15 Economic diameter IPE-EP-5-1-1
Gravity flow liquid 1 2–4 6 Siphon breaker at high point
Steam (saturated) 60 80–120 180 Avoid erosion of elbows
Steam (superheated) 80 120–180 250 Higher specific volume
Compressor suction (gas) 30 40–60 80 Low ΔP, protect compressor API 617
Compressor discharge (gas) 50 60–100 150 Higher density API 617
Flare header 0.5 Mach 0.7 Mach Sonic velocity limit API 521
Two-phase ρm·v² ≤ 10000 API RP 14E Erosion criterion API RP 14E
Amine service 3–5 6 Prevent alkaline SCC API RP 945
Economic Line Sizing — Typical Optimal Velocity
Total cost = Capital (pipe, fittings) + Operating (pumping ΔP). Economic optimum minimizes the sum. For most refinery services v_opt ≈ 5–10 ft/s for liquids and 60–100 ft/s for gas. Revalidate when: pumping power > 1 hp/1000 ft, or velocity > maximum limit.
Darcy-Weisbach Equation
ΔP (psi) = f · (L/D) · (ρ·v²/2gc) · 1/144 where f = Moody friction factor (from Re and ε/D), L = equivalent length (ft), D = ID (ft), ρ = density (lb/ft³), v = velocity (ft/s), gc = 32.174 lbm·ft/(lbf·s²). Use Churchill or Colebrook for f at turbulent Re. Add equivalent length L/D for fittings (90° ell = 30, gate valve open = 13).

Source: Piping_Engineering_Curriculum_v1.xlsx · Sheet: Sizing