"convergence velocity" is a grammatically correct and commonly used phrase in written English.
It is typically used in technical or scientific contexts to describe the speed at which two or more things come together or reach a common point. Example: The study examined the convergence velocity of economic policies across different countries, showing that certain factors can greatly influence the speed at which countries adopt similar strategies.
Overall, increasing the convergence velocity allows for the same conclusions: deep lithospheric heterogeneities can control deformation over shallower features.
At a lower convergence velocity the stress pattern changes over time reactivating faults over time (Fig. 2b and Supplementary Fig. 2b).
The only major difference that occurs from increasing the convergence velocity (when comparing with Fig. 2) happens for the model featuring UC scars only (Fig. 2b and Supplementary Fig. 5a).
In the presence of a higher convergence velocity, the result that lower crustal weak scars control deformation over shallower features is highlighted due to this lack of time-dependence with UC scars.
Control of the transient convergence trajectories is achieved without compromising stability by constraining the internal convergence velocity.
Also, to improve the convergence velocity of the algorithm, the mutation operator is used for generating new frog, instead of random mechanism.
For linearised Navier-Stokes equations, however, weak convergence of velocity suffices.
In this case, the orders of convergence of velocity in (H^{1}) norm, pressure in (L^{2}) norm, and temperature in (H^{1}) norm should be 2.
Under the conditions (k_{1}Delta tleq1) and (k_{2}Delta tleq1) with two positive constants (k_{1},k_{2}), we present some new stabilities and establish the corresponding convergence for velocity, pressure, and temperature by the Taylor expansion and other skills.
A fast synthetic type iterative model is proposed to speed up the slow convergence of discrete velocity algorithms for solving linear kinetic equations on triangular lattices.
On the other hand, convergence indicated zero velocity values at this location as shown in the velocity contours of Fig. 6.
