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Transient Analysis
A state is said to be transient if it is impossible to move to that state from any other state except itself. This state is temporary and eventually a steady state is reached. This analysis can be performed using usual probability transition matrices.Absorbing State
A state is said to be an absorbing (or Trapping state) state if it is impossible to leave the state. This will occur if any Pn is equal to 1.0Example:
Since p11 = 1.0, state A is an absorbing state. This state represents the conditions, under which the modeled process can terminate. All other states of the model are transient states.
Markov Properties 1) Transition probabilities are dependent only on the current state of the system i.e. provided that the current state is recognized; the conditional probabil
Advantage of relevant cost
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