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Business, 30.11.2019 01:31 pattydixon6

Consider the class of congestion games discussed in class. here, we focus on the class of parallel congestion games defined as follows a finite set of resources roads r .a congestion function for each resource r of the form er [0,1, -r. the cost cr(k) is the congestion on resource/road r when there are k users a finite set of players n-(1,2 n a finite action set of each player a-r. here, each player can select any single resource r e r. let a : = a, x × an represent the set of joint actions . a cost function for each player i of the form j: a -r that each player seeks to minimize. the specific form of the cost function is where a represents the number of player that chose resource r in the action profile a, 1.e. system cost of the form ien rer (a) is the above congestion game a potential game with the potential function c(a)? (b) is the above congestion game a potential game with the potential function rerk1 (c) prove that a pure nash equilibrium must exist in any parallel congestion game. (d) derive an anonymous tolling scheme, i. e., tr : {1, 2, } → r for each resource r e r such that the new congestion game associated with the player's cost functions is a potential game with potential function c()

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