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Random walks in a queueing network environment
by
Yambartsev, A.
, Suhov, Y.
, Gannon, M.
, Pechersky, E.
in
Correlation
/ Data transmission
/ Environment models
/ Exact solutions
/ Markov processes
/ Mathematical analysis
/ Mathematical models
/ Networks
/ Queueing networks
/ Queuing
/ Random walk
/ Random walk theory
/ Research Papers
/ Studies
/ Vices
2016
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Random walks in a queueing network environment
by
Yambartsev, A.
, Suhov, Y.
, Gannon, M.
, Pechersky, E.
in
Correlation
/ Data transmission
/ Environment models
/ Exact solutions
/ Markov processes
/ Mathematical analysis
/ Mathematical models
/ Networks
/ Queueing networks
/ Queuing
/ Random walk
/ Random walk theory
/ Research Papers
/ Studies
/ Vices
2016
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Do you wish to request the book?
Random walks in a queueing network environment
by
Yambartsev, A.
, Suhov, Y.
, Gannon, M.
, Pechersky, E.
in
Correlation
/ Data transmission
/ Environment models
/ Exact solutions
/ Markov processes
/ Mathematical analysis
/ Mathematical models
/ Networks
/ Queueing networks
/ Queuing
/ Random walk
/ Random walk theory
/ Research Papers
/ Studies
/ Vices
2016
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Journal Article
Random walks in a queueing network environment
2016
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Overview
We propose a class of models of random walks in a random environment where an exact solution can be given for a stationary distribution. The environment is cast in terms of a Jackson/Gordon–Newell network although alternative interpretations are possible. The main tool is the detailed balance equations. The difference compared to earlier works is that the position of the random walk influences the transition intensities of the network environment and vice versa, creating strong correlations. The form of the stationary distribution is closely related to the well-known product formula.
Publisher
Cambridge University Press,Applied Probability Trust
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