DocumentCode
3324005
Title
Stochastic Geometry based jamming games in Mobile Ad hoc Networks
Author
Hanawal, Manjesh Kumar ; Altman, Eitan
Author_Institution
INRIA, Sophia-Antipolis, France
fYear
2012
fDate
9-11 Jan. 2012
Firstpage
91
Lastpage
98
Abstract
This paper studies the performance of a Poisson Mobile Ad hoc NETwork (MANET), owned by an Operator, in the presence of a Jammer. The objective of the Jammer is to degrade the spatial performance of the MANET by causing interference, whereas the Operator´s objective is to set a Medium Access Probability (MAP) to optimize it. The interaction between the Jammer and the Operator is modeled taking into account the transmission energy costs. This interaction is then transformed into a zero sum game by constructing an anti-potential. First, we assume that the receiver of a node is at a fixed distance. The Nash equilibria is characterized by considering two spatial performance metrics: the number of successful transmissions per unit area which the Operator aims to maximize, and the average delay per unit area which the Operator aims to minimize. We then consider the case where distance between a transmitter and its receiver is not fixed. The Nash equilibria of the resulting game is again characterized.
Keywords
interference suppression; jamming; mobile ad hoc networks; probability; radio receivers; radio transmitters; radiofrequency interference; stochastic games; MAP; Nash equilibria; Poisson MANET; Poisson mobile ad hoc network; interference; jamming game; medium access probability; radio receiver; radio transmitter; stochastic geometry; transmission energy cost; zero sum game; Game theory; Games; Jamming; Measurement; Mobile ad hoc networks; Receivers; Transmitters; Mobile Ad hoc Networks (MANET); Stochastic Geometry; zero-sum game;
fLanguage
English
Publisher
ieee
Conference_Titel
Wireless On-demand Network Systems and Services (WONS), 2012 9th Annual Conference on
Conference_Location
Courmayeur
Print_ISBN
978-1-4577-1721-5
Electronic_ISBN
978-1-4577-1720-8
Type
conf
DOI
10.1109/WONS.2012.6152245
Filename
6152245
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