Regime
Set by the caloric model — vibration in equilibrium, and no dissociation
Every figure drawn under this hypothesis — 18 of them — with the essay each one belongs to and the generator that drew it.
18 figure placements state this regime. The strip along the foot of every figure names two things — the model that produced it and the regime it holds in — and this listing is read back out of the finished drawing rather than from what produced it.
- A compression that costs nothing in the end — a normal shock in air · compressible-exact
- A gas that has not decided to react yet — air at 300 K ahead of the shock — vibrational relaxation · what-a-gas-carries-forward
- A gas that has not decided to react yet — air, relaxation time taken as one microsecond — vibrational relaxation · what-a-gas-carries-forward
- A gas that has not finished being shocked — air at 300 K ahead of the shock — vibrational relaxation · what-a-gas-carries-forward
- A gas that has not finished being shocked — air at 300 K ahead of the shock — vibrational relaxation · what-a-gas-carries-forward
- A gas that has not finished being shocked — air, relaxation time taken as one microsecond — vibrational relaxation · what-a-gas-carries-forward
- A gas that has not finished being shocked — air at 300 K, vibrational temperature 3390 K, relaxation time 1 μs · what-a-gas-carries-forward
- A gas that has not finished being shocked — θ_v = 3,390 K and 2,270 K — equilibrium, no dissociation · hot-gas
- Two numbers that do not change — gamma = 1.4, strengths from 10⁻³ to 0.3 · compressible-exact
- When gamma stops being a number — θ_v = 3,390 K and 2,270 K — equilibrium, no dissociation · hot-gas · hero
- When gamma stops being a number — θ_v = 3,390 K and 2,270 K — equilibrium, no dissociation · hot-gas
- When gamma stops being a number — any gas — the structure does not depend on which · hot-gas
- When gamma stops being a number — M = 10, T∞ = 220 K — the second is outside its own range and says so · hot-gas
- When gamma stops being a number — T∞ = 220 K — equilibrium vibration only, no dissociation · hot-gas
- When gamma stops being a number — T∞ = 300 K — equilibrium vibration only, no dissociation · hot-gas
- When gamma stops being a number — T∞ = 300 K — vibration in equilibrium, no dissociation · hot-gas
- When gamma stops being a number — T∞ = 220 K — vibration in equilibrium, no dissociation · hot-gas
- When gamma stops being a number — T∞ = 220 K — valid below about 2,500 K behind the shock · hot-gas