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Probabilistic models of technical systems are studied here whose
finite state space is partitioned into two or more subsets. The
systems considered are such that each of those subsets of the state
space will correspond to a certain performance level of the system.
The crudest approach differentiates between 'working' and 'failed'
system states only. Another, more sophisticated, approach will
differentiate between the various levels of redundancy provided by
the system. The dependability characteristics examined here are
random variables associated with the state space's partitioned
structure; some typical ones are as follows * The sequence of the
lengths of the system's working periods; * The sequences of the
times spent by the system at the various performance levels; * The
cumulative time spent by the system in the set of working states
during the first m working periods; * The total cumulative 'up'
time of the system until final breakdown; * The number of repair
events during a fmite time interval; * The number of repair events
until final system breakdown; * Any combination of the above. These
dependability characteristics will be discussed within the Markov
and semi-Markov frameworks.
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