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On Transient Queue-Size Distribution in a Model of WSN Node with Threshold-Type Power-Saving Algorithm
by
Kurzyk, Dariusz
, Kempa, Wojciech M.
in
Algorithms
/ Analysis
/ Customer services
/ Energy use
/ Game theory
/ Linear algebra
/ Markov processes
/ N-policy
/ power saving
/ Probability distribution
/ queue size
/ Random variables
/ Service stations
/ Service stations (Motor vehicles)
/ transient state
/ wireless sensor network
/ Wireless sensor networks
2022
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On Transient Queue-Size Distribution in a Model of WSN Node with Threshold-Type Power-Saving Algorithm
by
Kurzyk, Dariusz
, Kempa, Wojciech M.
in
Algorithms
/ Analysis
/ Customer services
/ Energy use
/ Game theory
/ Linear algebra
/ Markov processes
/ N-policy
/ power saving
/ Probability distribution
/ queue size
/ Random variables
/ Service stations
/ Service stations (Motor vehicles)
/ transient state
/ wireless sensor network
/ Wireless sensor networks
2022
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Do you wish to request the book?
On Transient Queue-Size Distribution in a Model of WSN Node with Threshold-Type Power-Saving Algorithm
by
Kurzyk, Dariusz
, Kempa, Wojciech M.
in
Algorithms
/ Analysis
/ Customer services
/ Energy use
/ Game theory
/ Linear algebra
/ Markov processes
/ N-policy
/ power saving
/ Probability distribution
/ queue size
/ Random variables
/ Service stations
/ Service stations (Motor vehicles)
/ transient state
/ wireless sensor network
/ Wireless sensor networks
2022
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On Transient Queue-Size Distribution in a Model of WSN Node with Threshold-Type Power-Saving Algorithm
Journal Article
On Transient Queue-Size Distribution in a Model of WSN Node with Threshold-Type Power-Saving Algorithm
2022
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Overview
This article proposes a queueing model of the operation of a wireless sensor network node, in which a threshold strategy for starting the node after a period of no transmission is used. In this model, transmission of packets is resumed when the number of packets in the accumulation buffer reaches a predefined level. In the literature, most of the results for models with limited access to the service station are obtained in equilibrium. In this paper, a formula for the Laplace transform of the transient queue-size distribution is obtained and written using the key input parameters of the system. The analytical apparatus uses the concept of the embedded Markov chain, the formula for total probability, renewal theory and some supporting algebraic results. Numerical examples are attached as well.
Publisher
MDPI AG,MDPI
Subject
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