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Poisson output theorem for a feedback queue
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Markov process
Markov chain
Continuous-time Markov chain
Birth-death process
M-M-1 queue
M-M-1 queue with Bernoulli feedback
Created
2026-09-24
Updated
2026-09-24
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In equilibrium,
a
Bernoulli-
feedback
M
/
M
/1
queue has the same queue-
length
process
as
an ordinary queue with service rate
μ
(
1
−
p
)
, so its external departures form
a
Poisson process
of rate
λ
.
Ancestors
(11)
M-M-1 queue with Bernoulli feedback
M-M-1 queue
Birth-death process
Continuous-time Markov chain
Markov chain
Markov process
Probability theory
Probability and statistics
Area of mathematics
Mathematics
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Past exam of the mathematics course of the University of Cambridge
/
2020
/
ii
/
Paper 4
/
27K
/
iii
/
Solution
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