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Convective Heat Transfer

Reference data and engineering information about convective heat transfer for heat transfer applications.

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Overview

Engineering reference data for Convective Heat Transfer in heat transfer.

Key Formulas

Fourier's Law

q=kTq = -k \nabla T

Heat flux proportional to temperature gradient.

Convective Heat Transfer

Q=hA(TsT)Q = hA(T_s - T_\infty)

Heat transfer between surface and fluid.

Stefan-Boltzmann Law

q=εσT4q = \varepsilon \sigma T^4

Radiative heat flux from a surface.

Thermal Resistance

Rth=LkAR_{th} = \frac{L}{kA}

Resistance to heat conduction.

Variables

SymbolDescriptionUnit
qqHeat fluxW/m²
kkThermal conductivityW/(m·K)
hhConvection coefficientW/(m²·K)
TTTemperatureK
ε\varepsilonEmissivity
σ\sigmaStefan-Boltzmann constant5.67×10⁻⁸ W/(m²·K⁴)

Types of Convection

Convective heat transfer occurs in two primary modes:

  • Forced Convection: Fluid flow is induced by an external force such as a pump, fan, or mixer.
  • Natural (Free) Convection: Flow is driven by buoyancy forces. Density differences caused by temperature variations in the fluid create circulation (e.g., heated fluid rises, cooler fluid descends).

Empirical Formula for Air

A common empirical formula for estimating the convective heat transfer coefficient for air flow over a surface is:

hc=10.45v+10v1/2h_c = 10.45 - v + 10 v^{1/2}

where:

  • hch_c is the convective heat transfer coefficient (kcal/m² h °C)
  • vv is the relative air velocity (m/s)

To convert to W/m² K, use:

hc,W=1.16×(10.45v+10v1/2)h_{c,W} = 1.16 \times (10.45 - v + 10 v^{1/2})

Note: This formula is valid for air velocities between 2 and 20 m/s.

Heat Transfer Coefficient Ranges

The following table provides typical ranges for convective heat transfer coefficients under various conditions.

References