2002
DOI: 10.1049/ip-com:20020510
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Markov decision theory framework for resource allocation in LEO satellite constellations

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Cited by 5 publications
(13 citation statements)
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“…Under policy π, the process {x k , ω k } is an embedded finite state Markov chain evolving in continuous time. Note that in [19], it has been shown that the mean holding time between state transitions no longer needs to be Markovian. Note also that even though the chain evolves in continuous time, we only need to consider the system state at epochs where the events and decisions take place.…”
Section: Problem Formulationmentioning
confidence: 99%
See 4 more Smart Citations
“…Under policy π, the process {x k , ω k } is an embedded finite state Markov chain evolving in continuous time. Note that in [19], it has been shown that the mean holding time between state transitions no longer needs to be Markovian. Note also that even though the chain evolves in continuous time, we only need to consider the system state at epochs where the events and decisions take place.…”
Section: Problem Formulationmentioning
confidence: 99%
“…If a new call of class-j is accepted the number of class-j new calls becomes x N (j, s) + 1 on link s ∈ r. The net gain of admitting a class-j new/handover (N/HO) call to some route r is the gain obtained from admitting the call rather than rejecting it and is given by ζ j, +h q (x ) −h q (x) where x is the network state after admitting the call and = N, HO [19]. From the quadratic form of the feature vector φ(x) in (14), the following net-gain result can be obtained in terms of the link net gains [11]:…”
Section: Q(5k S)]mentioning
confidence: 99%
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