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3.1.4 Steady State Probability
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Unit No.3.
DECISION SCIENCE
Presented By:
Dr. V. M. Tidake
Ph. D (Financial Management), MBA(FM), MBA(HRM) BE(Chem)
Dean, EDP & Associate Professor MBA
1
Sanjivani College of Engineering, Kopargaon
Department of MBA
www.sanjivanimba.org.in
2. www.sanjivanimba.org.in
302-DECISION SCIENCE
Unit No.3 Marko Chain & Simulation
3.1.3 Steady State Probability in
Markov Chain
Presented By:
Dr. V. M. Tidake
Ph. D (Financial Management), MBA(FM), MBA(HRM) BE(Chem)
Dean EDP & Associate Professor MBA
2
Sanjivani College of Engineering, Kopargaon
Department of MBA
www.sanjivanimba.org.in
3. www.sanjivanimba.org.in
MARKOV CHAIN & SIMULATION
At the End of the Session Student will be able to
understand-
A. Steady State Probability in Markov Chain
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MARKOV CHAIN
If the transitions from one state to the others continue
indefinitely, we reach a stage where the system becomes
stable and the state probabilities tend to remain constant.
This is the steady state equilibrium in Markov Chain.
This is symbolically given by- RK = Rk-1 And as we have-
RK = Rk-1 * P
RK = Rk * P - (As Rk=Rk-1)
Thus, if SA, SB & SC are the steady state probabilities then-
. SA SB SC = SA SB SC * P
Also we always have SA + SB + SC = 1
Solving these two equations simultaneously, we get the
values of steady state probabilities SA, SB & SC.