Rigging — where it appears
Named by 3 essays across 2 fields — each of them below, with the objects they name alongside it.
Hung from above and still unstable
A rigid body hanging from a point above its centre of gravity is a pendulum and cannot fall over. A beam is not rigid, and tilting it puts a component of its own weight sideways — which bows it, which moves its centre of gravity further out. Past a length there is no hook height at which it hangs stably at all, and the length arrives as a fourth power.
The load that moves with the twist
A beam about to buckle sideways is beginning to rotate, and everything attached to it rotates with it. A load hung from the top flange swings out over the side and drives the rotation on; the same load hung underneath swings back and stops it. Two identical beams, two different capacities, and the only difference is a height.
The force that is really an acceleration
Every other load in this collection is applied by something. This one is applied by nothing at all — it is the body's own acceleration, written on the other side of the equation so that statics can be used on a problem statics has no business with. The move is legitimate, it is a hundred and eighty years old, and it is exactly half done more often than it is done.
Named alongside it
The objects these essays reach for when they reach for this one.
StabilityEquilibriumImperfectionAccelerationBracingCantCentre of gravityCentrifugal forceCompression flangeCritical loadDalembertDynamic amplification