Regime
Set by being local — an exponent the geometry fixes, at any scale
Every figure drawn under this hypothesis — 10 of them — with the essay each one belongs to and the generator that drew it.
10 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 finite force from an infinite speed — a local solution — the inner problem, at any incidence and any chord · edge-suction
- A finite force from an infinite speed — a local solution — unit singularity strength C, at any incidence · edge-suction
- Nothing turns a sharp corner — a local solution — the m = 1 mode, the slowest-decaying one · corner-flow · hero
- Nothing turns a sharp corner — a local solution — the m = 1 mode, the slowest-decaying one · corner-flow
- Nothing turns a sharp corner — a local solution — the m = 1 mode; higher modes go as mπ/α − 1 · corner-flow
- Nothing turns a sharp corner — a local solution — the m = 1 mode, the slowest-decaying one · corner-flow
- Nothing turns a sharp corner — a local solution — a 360° corner, unit coefficient, unit outer radius · corner-flow
- Nothing turns a sharp corner — a local solution — the m = 2 mode, which the Kutta condition leaves · corner-flow
- Nothing turns a sharp corner — a local solution — the m = 1 mode, the slowest-decaying one · corner-flow
- Nothing turns a sharp corner — a local solution — the inner problem, at any incidence and any chord · edge-suction