Regime
Set by the Froude number — gravity against inertia
Every figure drawn under this hypothesis — 65 of them — with the essay each one belongs to and the generator that drew it.
65 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.
- One number decides which physics applies — Froude number from 0 to 3 · regime-axis
- The angle that does not care — any speed, any gravity · wave-system · hero
- The angle that does not care — any speed, any gravity · wave-system
- The angle that does not care — Froude number from 0 to 3 · regime-axis
- The angle that does not care — a displacement hull, not a planing one · wave-system
- The angle that does not care — any speed, any gravity · wave-system
- The drag that is made of waves — a submerged cylinder in deep water · ideal-limit
- The drift that turns a current into rolls — uniform current shear, deep-water drift, constant eddy viscosity, rolls uniform downwind · mean-field
- The drift that turns a current into rolls — uniform current shear, deep-water drift, constant eddy viscosity, rolls uniform downwind · mean-field
- The drift that turns a current into rolls — a layer twelve decay depths deep; uniform current shear, deep-water drift, constant eddy viscosity, rolls uniform downwind · mean-field
- The model that cannot be matched — Froude number from 0 to 3 · regime-axis
- The Reynolds number, and the length in it — Froude number from 0 to 3 · regime-axis
- The section that decides the river — the same reach — set by the Froude number · applied-total
- The section that decides the river — the same mild reach — set by the Froude number · applied-total
- The section that decides the river — a mild reach — set by the Froude number · applied-total
- The section that decides the river — an editorial figure, whose arithmetic is the equation above — set by the Froude number · applied-total
- When air stops being incompressible — Froude number from 0 to 3 · regime-axis
- The section that decides the river — bed slope 0.0008, vertical exaggeration 400 — set by the Froude number · applied-total
- An oscillation with somewhere to go — deep water, steepness 0.025 to 0.2 — the error is the next term in the expansion · mean-field
- The drift in a wave that has none — deep water, steepness 0.025 to 0.2 — the error is the next term in the expansion · mean-field
- The mean is not the flow — deep water, steepness 0.025 to 0.2 — the error is the next term in the expansion · mean-field
- The drag that is made of waves — a cylinder of radius 0.05 at depth 0.9 · ideal-limit
- The drift in a wave that has none — deep water, steepness 0.05 — linear theory, so the field is first order in it · mean-field
- An oscillation with somewhere to go — deep water, steepness 0.1 — linear theory, so the field is first order in it · mean-field
- The drag that is made of waves — a cylinder of radius 0.1 at U = 2 · ideal-limit
- The drag that is made of waves — a cylinder of radius 0.1 at depth 0.5 · ideal-limit
- The drag that is made of waves — a cylinder of radius 0.1 at depth 0.5 · ideal-limit
- The drift in a wave that has none — deep water, steepness 0.1 — linear theory, so the field is first order in it · mean-field · hero
- The drift in a wave that has none — deep water, steepness 0.1 — linear theory, so the field is first order in it · mean-field
- The mean is not the flow — deep water, steepness 0.1 — linear theory, so the field is first order in it · mean-field
- The drift that turns a current into rolls — La = 0.13; uniform current shear, deep-water drift, constant eddy viscosity, rolls uniform downwind · mean-field · hero
- The drift that turns a current into rolls — La = 0.13; uniform current shear, deep-water drift, constant eddy viscosity, rolls uniform downwind · mean-field
- The drift that turns a current into rolls — La = 0.13, roll wavenumber 2.17; uniform current shear, deep-water drift, constant eddy viscosity, rolls uniform downwind · mean-field
- The drift that turns a current into rolls — La = 0.13; uniform current shear, deep-water drift, constant eddy viscosity, rolls uniform downwind · mean-field
- The drag that is made of waves — a cylinder of radius 0.15 at U = 3 · ideal-limit
- The drift in a wave that has none — deep water, steepness 0.2 — linear theory, so the field is first order in it · mean-field
- The depth that costs least — Froude 0.34 and 5.05 arriving — either side of critical · specific-energy
- The depth that costs least — Froude 0.34 and 5.05 arriving — either side of critical · specific-energy
- The number that really is one — Froude 0.34 and 5.05 arriving — either side of critical · specific-energy
- The section that decides the river — a mild reach at Fr = 0.34 — set by the Froude number · applied-total
- The depth that costs least — Froude 0.343 approaching — subcritical, and choking at the crest · specific-energy
- The number that really is one — Froude 0.343 approaching — subcritical, and choking at the crest · specific-energy
- The depth that costs least — Froude 0.550 approaching — subcritical, and choking at the crest · specific-energy
- The number that really is one — Froude 0.550 approaching — subcritical, and choking at the crest · specific-energy
- The depth that costs least — Froude 1 at the minimum — the critical depth, gravity against inertia · specific-energy · hero
- The depth that costs least — Froude 1 at the minimum — the critical depth, gravity against inertia · specific-energy
- The depth that costs least — Froude 1 at the minimum — the critical depth, gravity against inertia · specific-energy
- The depth that costs least — Froude 1 to 6 — gravity against inertia, at Fr 3.84 on the mark · hydraulic-jump
- The drag that is made of waves — U = 1, g = 1, doublet moment 0.05 at depth 0.4 · ideal-limit · hero
- The drag that is made of waves — U = 1, g = 1, doublet moment 0.05 at depth 0.4 · ideal-limit
- The drag that is made of waves — U = 1, g = 1, doublet moment 0.05 at depth 0.4 · ideal-limit
- The number that really is one — Froude 1 to 6 — gravity against inertia, at Fr 5.05 on the mark · hydraulic-jump
- The number that really is one — Froude 1 at the minimum — the critical depth, gravity against inertia · specific-energy
- The number that really is one — Froude 1 at the minimum — the critical depth, gravity against inertia · specific-energy
- The section that decides the river — supercritical, Fr > 1 — set by the Froude number · applied-total
- The shock in a river — Froude 1 to 6 — gravity against inertia, at Fr 5.05 on the mark · hydraulic-jump
- The shock in a river — Froude 2.09 arriving, 0.53 leaving — gravity against inertia · hydraulic-jump
- The shock in a river — Froude 2.09 arriving — gravity against inertia · hydraulic-jump
- The section that decides the river — a mild reach at q = 3 m²/s — set by the Froude number · applied-total · hero
- The section that decides the river — a mild reach at q = 3 m²/s — set by the Froude number · applied-total
- The shock in a river — Froude 5.05 arriving, 0.29 leaving — gravity against inertia · hydraulic-jump · hero
- The shock in a river — Froude 5.05 arriving, 0.29 leaving — gravity against inertia · hydraulic-jump
- The shock in a river — Froude 5.05 arriving — gravity against inertia · hydraulic-jump
- The angle that does not care — at U = 6 m/s, depth varied · wave-system
- The angle that does not care — at U = 10 m/s, depth varied · wave-system