Strain — where it appears
Named by 2 essays across 2 fields — each of them below, with the objects they name alongside it.
The fluid that has not finished its last deformation
Shear a polymer solution for two seconds and stop. Nothing is moving and the fluid is still stressed — 37 per cent of the peak one relaxation time later, and still measurably stressed after five. Two histories imposing exactly the same total strain leave it in states differing by a factor of 3.7.
A strained vortex loses its ring at the limit of what it holds
A uniform patch of vorticity survives a strain up to 0.150 of its vorticity and no further. A real vortex is not uniform: its vorticity falls off outward, and in a strain its weak outer layers are drawn off while its core survives. The obvious way to predict how much survives is to apply the uniform limit layer by layer, each layer to its own vorticity. It is wrong by up to a factor of three. Built from a core inside a ring and followed by contour dynamics, the ring is stripped not at the limit of its own vorticity but at the limit of all the vorticity inside its edge, and a little after it.
Named alongside it
The objects these essays reach for when they reach for this one.
CirculationContour dynamicsConvolutionDeborah numberFilamentMeasurementMemory kernelModel limitModel validityNon-newtonianPolymerRegime