We formulate the situation between the two cells as a non-cooperative game and study its Nash equilibrium. We prove that the game belongs to a class of games called supermodular games which have several interesting properties, such as the global stability of a unique Nash equilibrium. We ...
LIU B. Stackelberg-Nash equilibrium for multilevel programming with multiple followers using genetic algorithms[J]. Computers & Mathematics with Applications, 1998, 36(7): 79-89.Liu B.Stackelberg-Nash equilibrium for multilevel programming with multiple followers using genetic algorithms.Computers and ...
K. 2014 Multiple nash equilibriums and evalua- tion of strategies. New application of MCDM methods, Journal of Business Economics and Management 16(2): 290-306. http://dx.doi.org/10.3846/16111699.2014.967715Hashemkhani Zolfani, S.; Maknoon, R.; Zavadskas, E. K. 2015. Multiple Nash ...
Multiple Nash-equilibrium - Parfionov () Citation Context ... c4 cosϕ sin ϕ 10[ c3 − c1 ω = c4 − c2 ] [ n 0 , C = 0 m An equilibrium (x, y) is called eigenequilibrium, if it is an eigenvector of the matrix [ O A A = A † ] O The following proposition ...
Supplemental material Nash equilibrium sorting genetic algorithm for simultaneous competitive maximal covering location with multiple players 283 views 0 shares 120 downloads Skip to figshare navigation Sorry we could not load your data. ShareDownload figshare Supplementary Material Share Browse...
Consider a modification of the game in Example3.6by letting. For (D,D), we introduce mutants for whichCis the strictly dominant strategy. Then it is easily verified that the Nash equilibrium (D,D) cannot be a stable outcome under no observability. ...
Nash equilibrium, Stackelberg game and Pareto optimality ar... D Greiner,J Periaux,JM Emperador,... - 《Archives of Computational Methods in Engineering》 被引量: 6发表: 2016年 Tri-layer low-carbon distributed optimization of integrated energy systems based on hybrid games under stochastic ...
the totally random matching of the remaining players by the contest organizer, thus its ex ante winning probability of the whole sequential battle-by-battle game is also the same as the ones under the Hamilton-Romano totally random Nash equilibrium in one-shot ordering choice game (Theorem 2)....
We use mixed Nash equilibrium theory to present the balance strategy for both pursuer and evader. We construct the interaction between both parties as a zero-sum game and formulate the action value function as ⎧⎪⎪⎨⎪⎪⎩fE(α,F)=α(d(F,P)d(F,E))n⋅sgn(α),fP(α,F...
Blevins (2015) identified a complete information sequential game when the unique Subgame Perfect Nash Equilibrium exists and the order of actions is unobservable to econometricians. In addition to these inspirational works, the current paper’s setup involves multiple equilibria and a more generalized ...