Markov Chain of Stochastic Processes

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SUMMARY

The discussion centers on constructing a model using a Markov chain that incorporates different stochastic processes for each state. The term for this concept is a "time-heterogeneous" or "non-stationary" Markov chain, where the probability of transitioning from one state to another is dependent on the time index, t. A relevant resource is the paper by HS Chang titled "Multitime Scale Markov Decision Processes," published in 2003, which explores similar concepts.

PREREQUISITES
  • Understanding of Markov chains and their properties
  • Familiarity with stochastic processes
  • Knowledge of time-heterogeneous models
  • Basic grasp of Markov Decision Processes (MDPs)
NEXT STEPS
  • Research "time-heterogeneous Markov chains" for advanced modeling techniques
  • Study the paper "Multitime Scale Markov Decision Processes" by HS Chang
  • Explore applications of non-stationary Markov chains in real-world scenarios
  • Learn about Markov Decision Processes and their relation to stochastic modeling
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Researchers, data scientists, and statisticians interested in advanced modeling techniques involving Markov chains and stochastic processes.

stargazer_iq
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I would like to construct a model using a markov chain that has different stochastic processes for each state in the chain. Is there a term for such a thing, or anything similar to it?
Thanks
 
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i found something similar to what I'm looking for in this paper:
HS Chang, "Multitime Scale Markov Decision Processes", 2003
 

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