Heat Transfer

Insulated Pipe Heat Loss Calculator

Heat loss per metre and total from an insulated pipe, with the outer-surface temperature (personnel-protection check).

q = (T_hot − T_amb) / [ ln(r₂/r₁)/(2πk) + 1/(2π r₂ h₀) ]

How it works

Heat flows radially through the insulation (a logarithmic conduction resistance) and then from the jacket surface to ambient air (a film resistance). The two resistances in series give the loss per metre, and the split between them fixes the outer surface temperature — the number that matters for burn protection.

Worked example

A 4-inch pipe at 150 °C with 50 mm of mineral wool in still 25 °C air. ≈ 47 W/m, a ~90% reduction versus the bare pipe, with the jacket surface at a touch-safe ≈ 32 °C.

Inputs

Frequently asked questions

How thick should insulation be?

It's an economic and safety optimum: each added centimetre saves less energy than the one before. Typical drivers are a target heat loss, a maximum surface temperature (≈ 60 °C for personnel protection per ASTM C1055), or process needs like freeze protection.

What outside film coefficient should I use?

Still indoor air is around 5–10 W/m²·K including radiation. Wind raises it sharply — 20–30 W/m²·K at a few m/s. A higher h₀ increases heat loss slightly but lowers the surface temperature.

Why is the pipe wall resistance ignored?

Steel conducts ~1000× better than mineral wool, so the wall contributes a negligible fraction of the total resistance. The insulation and the outside film dominate.

Assumptions

References

Related Heat Transfer tools

Engineering unit converter · Privacy