The phrase "acceleration variable" is correct and usable in written English.
It can be used in contexts related to physics, mathematics, or any field that involves the concept of acceleration as a variable in equations or models.
Example: "In our experiment, we will measure the acceleration variable to determine the effect of force on the object's motion."
Alternatives: "acceleration factor" or "variable of acceleration".
The problem of choosing optimal levels of the acceleration variable for accelerated testing is an important issue in reliability analysis.
This function loads ADCH into the acceleration variable, but does not perform a conversion.
Application of the method is illustrated for inverse Gaussian-accelerated test models fitted to carbon fiber tensile strength data, where the fiber length is the "acceleration variable".
Various configurations are selected for the time and space functions of the acceleration variable, each configuration leading to a particular acoustic signal (a low-frequency tone complex in our case).
Transformation law for acceleration: The transformation law for acceleration is linear, but is not homogeneous in the acceleration variable.
The Acceleration variable, defined by the amount of engine power in relation the vehicle's weight, comes out with a positive sign, but the coefficient is not statistically significant.
No significant differences resulted for the kinematic or acceleration variables.
Additionally, besides the mentioned changes in qualitative myoelectric parameters, adaptations in kinetic (e.g., joint torques, forces) and kinematic (e.g., joint positions, angles, angular velocity, acceleration) variables might have influenced our findings of small-sized correlations between changes in motor performance and muscle activity following practice.
In practical terms, this means that the controlled subsystem must, through its sensory apparatus, measure the forces of constraint Γ and, from these measurements and possibly its actuators dynamics that may be sensitive to the platform motion, extract the controlling subsystem's positions, velocities and acceleration variables.
However, analogous to the case of 4-acceleration, the transformation law of 3-acceleration is linear and is inhomogeneous in the 3-acceleration variable \(\xi^{\alpha}_{2}\). Consequently, there does not exist a unique standard of zero 3-acceleration that is intrinsic to the differential topological structure of spacetime.
To reflect the decreasing marginal utility of acceleration, the variable is not entered linearly, but specified as the negative of the inverse, squared ratio of engine power to weight, corresponding to a Box-Cox transformation with parameter minus two.
