- A Continuous Time Markov Process Has Three States A B And C When The Process Is In State A It Stays There For An Expo 1 (114.44 KiB) Viewed 52 times
A continuous-time Markov process has three states, A,B and C. When the process is in state A, it stays there for an exponentially distributed time with a mean of 2 minutes and then moves to state B or state C wit equal probabilities. When the process is in state B, it stays there for an exponentially distributed time with a mean of 1′′ minute and then moves to state A. When the process is in state C, it stays there for an exponentially distributed time with mean 3 minutes and then moves to A with probability 1/3 and to B with probability 2/3. Write down the transition rates of the process and draw the transition diagram.