Thermal Sciences¶
working pillar 1
Thermodynamics, heat transfer and combustion — energy accounting, energy transport, and energy release.
Pages¶
| Page | Covers |
|---|---|
| Thermodynamics | Laws, entropy generation and exergy, cycles, real-gas behaviour, the statistical connection |
| Heat transfer | Conduction, convection and radiation; Biot, Nusselt and the groups that pick the model |
| Combustion | Stoichiometry, flame temperature, kinetics, premixed and diffusion flames, turbulent regimes, pollutants |
Why this section exists¶
It was added late, and for a specific reason: the course archive holds twelve courses across these three subjects — engineering and statistical thermodynamics, heat transfer, radiative heat transfer, three separate combustion courses and laser diagnostics for combustion — and the site had no page for any of them. Thermal science was appearing only as a passing mention inside propulsion and governing equations.
That is the kind of gap a catalogue is for: it made visible a body of material the navigation tree had no home for.
The theme¶
Two clocks, and their ratio. Thermodynamics asks what is possible given infinite time — equilibrium, Carnot, the flame temperature you would reach. Heat transfer and combustion ask how fast, and the answer is always a competition between a transport rate and a chemical or diffusive one.
Every practically important quantity lives in the gap between those two questions:
- Exergy destruction is the price of doing things at finite rate rather than reversibly.
- The Biot number compares conduction inside an object with convection off its surface.
- The Damköhler number compares turbulent mixing with chemical reaction.
- Pollutants exist only because kinetics does not reach equilibrium.
Equilibrium sets the ceiling; rates decide what you actually get.
Connections¶
- Fluids — the transport half of every problem here.
- Aerospace › Propulsion — cycles and heat release in an engine.
- Astrophysics › Radiative transfer — the same transfer equation, different opacities.
- Foundations › Numerical methods — stiffness, which combustion supplies in abundance.