The phrase "acceleration of the system" is correct and usable in written English.
It can be used in contexts related to physics, engineering, or any situation where the speed of a system's change is being discussed.
Example: "The acceleration of the system was measured to determine its efficiency during the test."
Alternatives: "rate of change of the system" or "system's acceleration".
Assume that this wheeled robot moves at a constant speed, then the acceleration of the system equals to 0. According to Newton's Second Law, the resultant force F equals to 0, as Eq. (19) shown.
The evaluation of the dropping impact dynamics, the maximum displacement, the maximum acceleration of the system response, and the dropping shock duration is in focus as regards the important parameters.
(38) Substituting (A_{r}) and (omega_{r}) into the equation (25) and equation (26), the correction solutions of the maximum displacement and the maximum acceleration of the system can be obtained, respectively.
Comparison of the important parameters including the maximum displacement, the maximum acceleration of the system response and the dropping shock duration by RHM with those by the R-K method are shown in Table 1, the relative errors of the maximum values of displacement and acceleration and the dropping shock duration are 3.2%, 8.8% and 4.6%, respectively.
The comparison of the important parameters including the maximum displacement, the maximum acceleration of the system response and the dropping shock duration by RHM with those by the R-K method are shown in Table 3, the relative errors of maximum displacement, maximum acceleration and the dropping shock duration are 3.7%, 10.4% and 5.2%, respectively.
For the dropping impact problem of a nonlinear packaging system, the energy method is usually used to solve the maximum displacement and maximum acceleration of the system, but it is not convenient to obtain the dropping shock duration and the time course of the system response.
Apart from transient part of the responses, the model predictions for both angular and translational accelerations show reasonably acceptable convergence with input accelerations of the system.
To study the interaction between snake robot and object, we can apply the framework proposed in this paper while changing the number and type of constraints and studying the resulting accelerations of the system.
It is evident that for preselected values of β and λ, the evaluation of the period of the structure (through Eq. 16a) is a straightforward procedure and therefore the determination of the expected peak acceleration, A, of the system (through the design (elastic) acceleration spectrum and a predefined damping coefficient).
It uses the free acceleration response of the system in order to estimate the parameters of the equation of motion for the model under consideration.
The proposed method uses an autoregressive moving average (ARMA) model and a bisection method with the free acceleration response of the system to an impact test.
