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Timed event system : ウィキペディア英語版
Timed event system

The General System has been described in () and () with the stand points to define (1) the time base, (2) the admissible input segments, (3) the system states, (4) the state trajectory with an admissible input segment, (5) the output for an given state.
A Timed Event System defining the state trajectory associated with the current and event segments came from the class of General System to allows non-deterministic behaviors in it(). Since the behaviors of DEVS can be described by Timed Event System, DEVS and RTDEVS is a sub-class or an equivalent class of Timed Event System.
== Timed Event Systems ==
A timed event system is a structure
\mathcal=

where
* \,Z is ''the set of events'';
* \,Q is ''the set of states'';
* \,Q_0 \subseteq Q is ''the set of initial states'';
* Q_A \subseteq Q is ''the set of accepting states'';
* \Delta \subseteq Q \times \Omega_ \times Q is ''the set of state trajectories'' in which (q,\omega,q') \in \Delta indicates that a state q \in Q can change into q' \in Q along with an event segment \omega \in \Omega_. If two state trajectories (q_1,\omega_1,q_2) and (q_3, \omega_2, q_4) \in \Delta are called contiguous if q_2 = q_3, and two event trajectories \omega_1 and \omega_2 are contiguous. Two contiguous state trajectories (q,\omega_1,p) and (p,\omega_2, q') \in \Delta implies (q,\omega_1\omega_2,q') \in \Delta .

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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