List questions from queueing-theory

Published on 16 Aug 2021 - 23:10

109

Views

$M/Erlang-2/1$ number of customers distribution

Published on 30 Aug 2021 - 16:21

84

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What is the stationary distribution for this continuous-time variation of the M/D/1 queue process

Published on 08 Sep 2021 - 22:33

69

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Can two consecutive Brownian queues be empty at the same time?

Published on 25 Mar 2026 - 8:06

579

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Stationary distribution of M/M/∞ queue with customer types

Published on 17 Sep 2021 - 23:31

123

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Model car queueing with two gates

Published on 20 Sep 2021 - 1:57

656

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Queueing average time with 3 servers

Published on 25 Oct 2021 - 2:16

69

Views

Deriving the state transition diagram for Markov Process

Published on 25 Mar 2026 - 12:16

111

Views

M/M/4 queue distribution and expected wait time

Published on 02 Nov 2021 - 18:18

80

Views

Adding feedback to an M/M/c queue

Published on 11 Nov 2021 - 20:04

24

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Expected Number of Batches of Size $K$

Published on 12 Nov 2021 - 5:58

146

Views

Existence of Locally (Lebesgue-)Integrable Function

Published on 25 Mar 2026 - 17:38

215

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Wrong expected value definition in book?

Published on 13 Mar 2026 - 3:06

104

Views

Derivative of $\Gamma(t):=\max_{u\leq t} \int_u^t \gamma \,\mathrm d\lambda$

Published on 21 Nov 2021 - 0:01

107

Views

Show $\gamma(t)\leq 0$ for almost all $t$ with $\max_{u\leq t} \int_u^t \gamma \,\mathrm d\lambda = 0$

Published on 22 Nov 2021 - 17:36

List Question

Find the average waiting time in M/M/1 Queue

$M/Erlang-2/1$ number of customers distribution

What is the stationary distribution for this continuous-time variation of the M/D/1 queue process

Can two consecutive Brownian queues be empty at the same time?

Stationary distribution of M/M/∞ queue with customer types

Model car queueing with two gates

Queueing average time with 3 servers

Deriving the state transition diagram for Markov Process

M/M/4 queue distribution and expected wait time

Adding feedback to an M/M/c queue

Expected Number of Batches of Size $K$

Existence of Locally (Lebesgue-)Integrable Function

Wrong expected value definition in book?

Derivative of $\Gamma(t):=\max_{u\leq t} \int_u^t \gamma \,\mathrm d\lambda$

Show $\gamma(t)\leq 0$ for almost all $t$ with $\max_{u\leq t} \int_u^t \gamma \,\mathrm d\lambda = 0$

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