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Discrete arbitration procedure

Explore Yulia Tokareva's research on discrete arbitration procedures, including game theory applications. Learn about mathematical models and equilibrium analysis in arbitration schemes. Discover key insights in the field.

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Discrete arbitration procedure

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  1. Discrete arbitration procedure Yulia Tokareva Zabaikalie State Pedagogical University Chita Russia

  2. -n, -(n-1), …, -1, 0, 1, …, (n-1), n [-a, a] p=1/(2n+1) g(y)=f(-y)

  3. <a =a

  4. V.V. Mazalov, A.E. Mentcher, J.S. Tokareva, On A Discrete Arbitration Procedure, Scientiae Mathematica Japonica, no.3 (2006) • A.E. Mentcher, J.S. Tokareva, On A Discrete Arbitration Scheme, Survey of Applied and Industrial Mathematics (2007) • H. Farber An analysis of final-offer arbitration, Journal of conflict resolution 35 (1980) • K. Chatterjee, Comparison of arbitration procedures: Models with complete and incomplete information, IEEE Transactions on Systems, Man, and Cybernetics smc-11, no. 2 (1981) • R. Gibbons, A Primer in Game Theory, Prentice Hall, 1992 • D.M. Kilgour, Game-theoretic properties of final-offer arbitration, Group Decision and Negot. 3 (1994) • V.V. Mazalov, A.A. Zabelin, Equilibrium in an arbitration procedure, Advances in Dynamic Games 7 (2004), Birkhauser • V.V. Mazalov, A.E. Mentcher, J.S. Tokareva, On a discrete arbitration procedure in three points, Game Theory and Applications 11 (2005), Nova Science Publishers, N.Y. • M. Sakaguchi, A time-sequential game related to an arbitration procedure, Math. Japonica 29, no. 3 (1984) • V.V. Mazalov, M.Sakaguchi, A.A. Zabelin, Multistage arbitration game with random offers, Game Theory and Applications 8 (2002), Nova Science Publishers, N.Y.

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