Examples of subcritical

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We have so far considered supercritical and subcritical flow past a rigid free surface obstruction (surfboard).
A typical temporal behaviour of the system in the subcritical region is shown in figure 10.
They found two regimes in the solution: subcritical and supercritical.
The latter exist only below a certain speed, and involve a subcritical stream above the body, on which waves occur.
For subcritical parameter values, periodic wavetrains (class 111)have been found by numerical continuation beginning with infinitesimal waves.
Finally, we have considered random geometric graphs in the subcritical regime.
Generally, smaller (order 0.1) input g yielded supercritical outputs, and larger (order 10) g subcritical outputs, which we now describe.
The flow in that portion that travels over the body can be supercritical or subcritical.
The experimental validation of existing subcritical instabilities strongly supports the existence of two backward-bifurcating, unstable periodic solutions, as predicted by the model equations (8).
It is very plausible that the subcritical lower branch is unstable.
Generally, data were taken at all subcritical rates, the guiding consideration being the appearance and clarity of the energy peak at the siren frequency.
This calculation predicts that convection is triggered by a subcritical bifurcation from the conductive state.
The instability may result in coherent i structures that constitute the structure of subcritical turbulence.
A locally supercritical flow is formed, which jumps a t some location to a subcritical state.
In both the subcritical and supercritical regions the size of the largest component has an asymptotic value which it achieves with high probability.
Evolution starting from two subcritical-mass droplets: (a) short-time self-similar spreading, (b) subsequent merging and eventual finite-time blow-up.
It is, therefore, concluded that the cellular flow pattern is not associated with the subcritical straight rolls.

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