Pipe Heat Loss Calculator

Thermal Analysis per ASTM C680 & Crane TP-410

1. Installation & Environment

Β°C
m/s
m
Typical 0.8–1.5 m. Used for soil conduction resistance.
W/mK
Advanced Environment Settings (Ξ΅)
β€”
Typical: aluminum jacketing 0.05–0.2; painted steel 0.8–0.95.

2. Process Fluid

g/mol
Density will be auto-calculated from Pressure/Temp.
kPag
Β°C
kg/h
Fluid Properties (Density, Cp, k, Β΅)
kg/mΒ³
kJ/kgK
W/mK
cP

3. Pipe Geometry

m

4. Insulation System

mm

Thermal Performance Results

Total Heat Loss (Q): --
Outlet Temperature: --
Surface Temperature: --

Heat Transfer Analysis

Linear Heat Loss:--
Heat Flux (Surface):--
Overall U-Value (OD):--
Insulation Efficiency:--

Hydraulic Analysis

Flow Regime:--
Reynolds Number:--
Velocity:--
Pressure Drop:--

Temperature Profile

Inlet (0m) Length (L) Outlet

Technical Notes

Variable Definitions

  • Tin, Tout: inlet and outlet bulk fluid temperatures (Β°C).
  • Tamb: ambient air/soil temperature (Β°C).
  • Q: total heat loss over length L (W).
  • qβ€²: linear heat loss (W/m).
  • qβ€³: surface heat flux based on outer diameter (W/mΒ²).
  • Uo: overall heat transfer coefficient based on pipe OD area (W/mΒ²Β·K).
  • hi: internal convection coefficient (W/mΒ²Β·K).
  • hconv, hrad: external convection and radiation coefficients (W/mΒ²Β·K).
  • R: thermal resistances per meter (K/WΒ·m) combined in series.
  • Re, Pr: Reynolds and Prandtl numbers (dimensionless).
  • f: Darcy friction factor (dimensionless); Ξ”P: pressure drop (kPa).

Formulas / Logic

  • Overall resistance (per meter): R = Ri + Rwall + Rins + Ro
  • Internal convection: Nu via laminar developing (Hausen-type) and Gnielinski for turbulent; hi=NuΒ·k/D.
  • External forced convection (air): Churchill–Bernstein correlation for cylinder crossflow.
  • External natural convection (air): Churchill–Chu (horizontal cylinder) when wind is low.
  • Radiation (linearized): hrad=Ρσ(TsΒ²+TaΒ²)(Ts+Ta).
  • Buried case (soil conduction): Rsoil=ln(2H/r)/(2Ο€ksoil) (depth to center H, radius r).
  • Outlet temperature (energy balance): Tout=Tamb+(Tin-Tamb)Β·exp(-UA/(ṁCp)).
  • Pressure drop: Ξ”P=f(L/D)Β·(ρvΒ²/2), with f from Churchill correlation (laminar 64/Re).
The tool iterates to find a consistent outer surface temperature because hconv and hrad depend on film and surface temperature.

Assumptions / Notes

  • Screening-level steady-state model with constant properties (use best-estimate properties at mean temperature for improved accuracy).
  • Gas density is estimated by ideal gas law using inlet P and T (compressibility not included).
  • Buried model uses a simplified conduction shape factor; does not include soil moisture change, groundwater, or thermal contact resistance.
  • For personnel protection, common practice limits surface temperature (e.g., 60Β°C touch-safe screening) β€” confirm project criteria.

Standards / References

  • ASTM C680 (thermal analysis for insulation systems) and common industrial practice.
  • Crane TP-410 and standard heat transfer correlations (Churchill–Bernstein; Churchill–Chu; Gnielinski).
  • Pipe dimensions are based on embedded subsets of ASME B36.10/B36.19 dimensional data.
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