The phrase "accuracy of smooth" is not correct and does not convey a clear meaning in written English.
It may be intended to describe the precision or correctness of something that is smooth, but the phrasing is awkward and lacks clarity.
Example: "The accuracy of smooth surfaces is crucial in manufacturing to ensure proper fit and function."
Alternatives: "precision of smoothness" or "correctness of smooth surfaces".
Velocity and accuracy of smooth pursuit and saccadic movements were measured before and after the training programme using an objective photoelectric apparatus.
Compared with matched groups of nonketamine polydrug users and non-drug-using control subjects, ketamine users made significantly more antisaccade errors but were no different on spatial accuracy and latency of antisaccades or on accuracy of smooth pursuit.
Empirical observations suggest that any systematic or regular structure in target motion can facilitate the accuracy of smooth pursuit, even if this information is not represented explicitly in target motion.
Span is a parameter that deeply affects the accuracy of smoothing.
Understanding of its market, and cycles or trends; Forecasting algorithm chosen; Period in existence (for historical data); Accuracy of smoothing parameters; Customer churn or growth, marketing campaigns; Effective CRM management and sales process.
For example, the following may affect the provider's ability to forecast: Understanding of its market, and cycles or trends; Forecasting algorithm chosen; Period in existence (for historical data); Accuracy of smoothing parameters; Customer churn or growth, marketing campaigns; Effective CRM management and sales process.
We have assessed our method on several challenging benchmark problems for one- and two-dimensional Euler equations and the scheme has proven to be robust and to achieve the theoretically predicted high order of accuracy on smooth solutions.
Several 2D and 3D numerical examples are presented to verify the order of accuracy on smooth test problems and to show high-resolution on test problems that involve shocks.
The reliability of the decomposed methods depends on the accuracy of the "smooth" estimated derivatives and the states of the system.
As expected, the spectral element method obtains its formal order of accuracy for smooth problems without limiters.
We demonstrate that the hierarchical reconstruction can generate essentially non-oscillatory solutions while keeping the resolution and desired order of accuracy for smooth solutions.
