2013
DOI: 10.1002/nav.21524
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Inspection games with local and global allocation bounds

Abstract: This article discusses a two-player noncooperative nonzero-sum inspection game. There are multiple sites that are subject to potential inspection by the first player (an inspector). The second player (potentially a violator) has to choose a vector of violation probabilities over the sites, so that the sum of these probabilities do not exceed one. An efficient method is introduced to compute all Nash equilibria parametrically in the amount of resource that is available to the inspector. Sensitivity analysis rev… Show more

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Cited by 10 publications
(15 citation statements)
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“…In our general setting, we find that the smuggler's Nash equilibrium strategy is one that equates the marginal utilities of allocating the inspection resources between different arcs. This property of the Nash equilibrium smuggler strategy resembles and extends that encountered in other twoplayer inspection and defender-attacker games [7,24], where the supports of Nash equilibrium strategies equal one another for the two players.…”
Section: Introductionsupporting
confidence: 71%
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“…In our general setting, we find that the smuggler's Nash equilibrium strategy is one that equates the marginal utilities of allocating the inspection resources between different arcs. This property of the Nash equilibrium smuggler strategy resembles and extends that encountered in other twoplayer inspection and defender-attacker games [7,24], where the supports of Nash equilibrium strategies equal one another for the two players.…”
Section: Introductionsupporting
confidence: 71%
“…The intuition of the result of Theorem (7) is similar to that of other two‐player non‐zero inspection and defender‐attacker games in which the inspector (or defender) prioritizes inspection sites according to the inspectee's payoff. The inspectee chooses where to violate and so the inspectee payoffs (as well as the inspector's budget) dictate the support of the Nash equilibrium strategies.…”
Section: Computing Nash Equilibriasupporting
confidence: 57%
“…The game modeled in this paper is an extension of previous research (Deutsch et al 2011(Deutsch et al , 2013. In Deutsch et al (2011), the authors model a single-stage inspection game between a single inspector and several independent agents.…”
mentioning
confidence: 97%
“…In Deutsch et al (2013), the authors consider a single-stage inspection game between a single inspector and a single agent with some known locations where the players can act. The inspector has a finite resource for its inspections.…”
mentioning
confidence: 99%
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