Sentence examples for the radius at which from inspiring English sources

The radius at which this condition holds is called the dynamic balance radius.

These theoretical limits may seriously narrow the radius at which Krispy Kream could deliver a doughnut that is truly "hot and now".

Obviously, under the condition R0 ≤ R < R x, the annular area is the non-fallen zone; additionally, under the condition 0 ≤ R < R0, the radius at which the particle is located in is less than the minimum possible radius for particle separation and so the annular area is again the non-fallen zone.

Assuming that the diameter of the dust particle is d p, if R (the radius at which the moving particle is located in the CDRS inlet) is larger than R x (the minimum radius at which particle separation is possible), the particle can reach ('fall to') the CDRS inner wall; otherwise, the particle will be carried by the airflow out of the CDRS.

An additional metric is the radius at which the cyclone's relative vorticity field decreases to 1×10−5 s−1.

As the scale for linear regressions, we used the radius at which the highest correlation coefficient was detected.

Specifically, we first demonstrate that the propagation speed of the self-accelerating cellularly unstable flames at various pressures, including the state of the critical radius at which the flame becomes unstable, can be collapsed by plotting the flame speed, normalized by the planar flame speed, versus the normalized radius, or the Peclet number.

Although the wind formation and acceleration mechanisms are still not completely understood at the Sun, there is much evidence that magnetic fields play an important role for acceleration of the wind, for its heating, or for guiding the wind at least out to the Alfvén radius at which the stellar wind speed reaches the value of the Alfvén speed.

Mainly under the action of the centrifugal force, the dust particle moves from the minimum radius at which particle separation is possible to the inner wall of the CDRS.

Substituting the above expressions into Eq. (8), we obtain (9) The solution is given by, where r0 is the initial radius at which the rock begins to settle and is the settling time:.

Changing the body's cross-sectional area and fixing the legs' cross-sectional area have an opposite adhesion force requirement behavior to that shown in Fig. 10; the lowest point of the graph is when the body cross-sectional area is at minimum, which equals (10^{ - 4}), and the maximum point is when the radius at maximum, which equals (3.16 times 10^{4}).