Fourier heat conduction
A temperature gradient drives conductive heat flux.
Key knowledge
In one-dimensional isotropic local conduction, heat flux q_x = −κ dT/dx. Positive conductivity κ makes flux point toward decreasing temperature.
Values and equations
q_x = −κ dT/dx
- q_x
- Signed conductive heat flux W m⁻²
- κ
- Thermal conductivity W m⁻¹ K⁻¹
- T
- Temperature K
- x
- Position m
Conditions and scope
- Continuum local-response regime; κ belongs to the stated material and temperature range.
- Convection, radiation, anisotropy and nonlocal transport need other terms or models.
Sources · 1
References
Sources retain their recorded scope. A source link alone does not establish verification of every statement.
Evidence and review
Conduction passage and equation 1.9, translated from power/area to heat flux.
2026-10-10 · One-dimensional isotropic Fourier relation only; no universal microscopic transport law.
Entry details
Permanent link to this entry ↗- Record identity
- physics-fourier-heat-law
- Revision
- university-reference.1
- Structured reference record
- University reference · University core expansion