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In this paper, these systems have been studied and possible errors are defined.
Numerical simulations using a 6D particle tracking computer code are performed and tolerances to various errors are defined.
The numerical truncation errors are defined using Peclet and Courant numbers and a new Sink/Source dimensionless number.
The position and velocity errors are defined as the mean squared errors.
Here, the relative errors are defined as ∥x-x ∗∥2/∥x∥2.
These errors are defined for each translational axis where each of translational axes has six geometrical deviations.
Similar(47)
Errors were defined as the sum of misses and incorrect responses.
Errors were defined as the total number of incorrect button presses.
Errors were defined as the number of instances in which the participant failed to withhold a button press.
Errors were defined as the sum of responses, indicating the incorrect direction, misses and failure to press the concurrent button.
Locating errors is defined by ε=∥L f)−L(f∗)∥.
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