Sentence examples for a sequence of switching from inspiring English sources

In contrast to other switching controller design methods which seek to find a switching sequence and/or a sequence of switching times, the approach presented in this paper considers the interaction between the continuous and the discrete dynamics and yields a switching controller which works in closed-loop.

The most intriguing class of problems are those in which the optimal trajectories are characterized by a sequence of switches and/or jumps at events, some of which are dependent on the state of the system satisfying certain conditions (state or implicit events), and it is necessary to search over several alternative sequences of events to find the optimal one.

The resulting scheme is useful for applications where one needs to model an ordered sequence of switching between qualitatively different oscillatory regimes, for example, in pharmacological interventions, epilepsy, sleep, or context-induced state changes.

There is no last switching point but, after a finite switching point, the sequence of all the switching points exceeding some sufficiently large finite one contains an infinite sequence of switching points to primary self-maps from to which are not asymptotically contractive.

The resulting hybrid and hierarchical control system interprets the training specifications provided by a physiotherapist for a particular user to execute the corresponding sequence of switching (position, velocity and force) control laws.

Based on a hierarchical structure, this control system allows the execution of sequence of switching control laws (position, force, impedance and force/impedance) corresponding to the required training configuration.

The multicriteria analysis AHP (Analytic Hierarchy Process) method is employed to determine the best sequence of switching.

This system is based on the execution of sequence of switching control laws (position, force, impedance and force/impedance) corresponding to the required training configuration.

Based on Theorem 3, we establish the maximum principle and transversality conditions for the sequence of switching systems.

Based on the results already obtained for problem (1 -(4), necessary and sufficient conditions for the sequence of switching systems are established.

The discrete switching sequence of switching points, indexed for and which is generated by the switching rule [3 5], is defined as follows, (2.2). is the number of switching points which is either finite or infinity numerable.