Overall Heat Transfer Coefficient U Value Calculator

Build accurate insulation stacks with confidence now. Compare inside and outside films, plus fouling factors. See U, R-total, and heat flow in seconds here.

Calculator Inputs

Unit: W/m²·K
Unit: W/m²·K
Unit: m²·K/W (optional)
Unit: m²·K/W
Unit: m²·K/W
Unit: K (optional for Q)
Unit: m² (optional for Q)

Wall Layers (conduction)

Each layer uses resistance R = t/k with thickness t (m) and conductivity k (W/m·K).

Layer 1
Unit: m
Unit: W/m·K
Layer 2
Unit: m
Unit: W/m·K
Layer 3
Unit: m
Unit: W/m·K

Tip: Enter ΔT and A to compute Q. Leave them blank for U only.

Formula Used

The overall heat transfer coefficient is computed from the total thermal resistance:

Rtotal = (1/hi) + Rf,i + Σ(t/k) + Rcontact + Rf,o + (1/ho)

Then the U-value is: U = 1 / Rtotal

If area and temperature difference are given, the heat rate is: Q = U · A · ΔT

How to Use This Calculator

  1. Enter inside and outside heat transfer coefficients.
  2. Add fouling factors if deposits are expected.
  3. Fill thickness and conductivity for each layer.
  4. Use contact resistance for interfaces, coatings, or gaps.
  5. Optionally enter area and temperature difference for Q.
  6. Press Calculate U Value to view results.
  7. Use download buttons to export your computed report.

Example Data Table

Example values below represent a typical insulated wall with metal skin.

Parameter Value Unit
hi10W/m²·K
ho25W/m²·K
Rf,i0.0002m²·K/W
Rf,o0.0001m²·K/W
Layer 1: t / k0.02 / 0.16m / W/m·K
Layer 2: t / k0.10 / 0.04m / W/m·K
Layer 3: t / k0.01 / 45m / W/m·K
Area (A)5
ΔT20K

Try these inputs in the form to reproduce a realistic U and Q.

Overall Heat Transfer Coefficient (U) Explained

1) What the U Value Represents

The overall heat transfer coefficient, U, describes how easily heat moves from a hot fluid to a cold fluid through a separating wall. It combines convection on both sides and conduction through the wall into one practical performance number. A larger U means less resistance to heat flow for the same temperature driving force.

2) Units and Typical Magnitudes

U is commonly reported in W/m²·K (or Btu/h·ft²·°F). Metal walls with strong forced convection can produce high U values, while insulated assemblies or low airflow push U down. Always keep units consistent when comparing literature data to field measurements.

3) Resistance Network Behind the Calculator

This calculator treats heat transfer as a series of resistances: inside convection, wall conduction, and outside convection. For a single plane wall, the total resistance is Rtotal = 1/hi + L/k + 1/ho. The overall coefficient follows directly as U = 1/Rtotal on the same area basis.

4) Inside and Outside Convection Effects

Convection coefficients h depend on fluid properties, velocity, and flow regime. Increasing flow generally increases h and raises U. In many air-side problems, convection dominates the resistance, so improving airflow can matter more than changing the wall material.

5) Wall Materials and Layer Thickness

The conduction term uses wall thickness L and thermal conductivity k. Metals have high k, so convection often limits U. Lower-k materials make conduction important, and increasing thickness increases resistance nearly linearly for a plane wall.

6) Fouling Factors and Real Systems

Deposits such as scale, biofilm, or soot add extra resistance and reduce U over time. Engineers include fouling resistances to represent this degradation. If measured U is lower than design, fouling is a common explanation even when temperatures and flow rates look reasonable.

7) Using U in Heat-Duty Estimates

Once U is known, it supports quick heat-rate estimates with Q = U·A·ΔT. In exchanger design, the temperature driving force is often a log-mean difference, but the role of U remains the same: it links thermal resistance to required area for a target duty.

8) Practical Tips and Common Pitfalls

Use inputs from comparable conditions, avoid mixing inconsistent areas, and round inputs sensibly. When one resistance is much larger than the others, it controls U, so improving smaller resistances changes little. The example table helps validate that your result is in a realistic range.

FAQs

1) What is the difference between U and k?

k is a material property for conduction within a solid. U combines conduction through the wall with convection on both fluid sides, giving a system-level measure of heat-transfer ease.

2) Does higher U always mean better performance?

Higher U improves heat transfer for a given area and temperature difference, but it may require higher flow rates, more pressure drop, or thinner walls. The best choice depends on energy and cost.

3) Which area should I use with U?

Use one consistent reference area for all resistance terms and for Q = U·A·ΔT. For plane walls the same area applies, but curved surfaces can require inside/outside area conversions.

4) Can I convert U to an R-value?

Yes. On the same area basis, the overall thermal resistance is R = 1/U. If you report R per area, keep units consistent, such as m²·K/W.

5) How do multiple layers change the result?

Add each layer’s conduction resistance (L/k) to the total, along with convection resistances. More layers or thicker insulation increase total resistance and lower U.

6) Why does airflow change U so much?

Airflow strongly affects the convection coefficient h. Higher velocity usually increases h, reducing the resistance 1/h and increasing U. With low airflow, convection often dominates the total resistance.

7) How should I include fouling in this calculation?

Add fouling resistances to the total resistance before inverting to U. If you have inside and outside fouling factors, include both; they can significantly reduce U in operating equipment.

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