Browse by Authors

5769

Brams, Steven J. and Kilgour, D. Marc (2007): The Instability of Power Sharing.

5771

Brams, Steven J. and Kilgour, D. Marc (2007): Stabilizing Power Sharing.

12751

Brams, Steven J. and Kilgour, D. Marc (2008): How democracy resolves conflict in difficult games.

12772

Barbanel, Julius B. and Brams, Steven J. and Stromquist, Walter (2008): Cutting a pie is not a piece of cake. Forthcoming in: American Mathematical Monthly , Vol. 116, No. June/July 2009

12774

Brams, Steven J. and Kilgour, D. Marc and Klamler, Christian (2009): The undercut procedure: an algorithm for the envy-free division of indivisible items.

12776

Athanassoglou, Stergios and Brams, Steven J. and Sethuraman, Jay (2008): Minimizing regret when dissolving a partnership.

22703

Barbanel, Julius B. and Brams, Steven J. (2010): Two-person pie-cutting: The fairest cuts. Forthcoming in: College Mathematics Journal (2011)

22704

Brams, Steven J. and Jones, Michael A. and Klamler, Christian (2010): Divide-and-conquer: A proportional, minimal-envy cake-cutting algorithm. Forthcoming in: SIAM Review (2011)

22710

Brams, Steven J. and Kilgour, D. Marc (2010): Kingmakers and leaders in coalition formation.

26330

Athanassoglou, Stergios and Brams, Steven J. and Sethuraman, Jay (2010): A note on the inefficiency of bargaining over the price of a share. Published in: Mathematical Social Sciences No. 60 (2010): pp. 191-195.

28999

Brams, Steven J. and Kaplan, Todd R and Kilgour, D. Marc (2011): A Simple Bargaining Mechanism That Elicits Truthful Reservation Prices.

30388

Brams, Steven J. and Kilgour, D. Marc (2011): Narrowing the field in elections: the next-two rule.

30390

Brams, Steven J. and Camilo, Gustavo and Franz, Alexandra D. (2011): Coalition formation in the U.S. Supreme Court: 1969-2009.

34262

Brams, Steven J. and Kilgour, D. Marc (2011): When does approval voting make the "right choices"?

34263

Barbanel, Julius B. and Brams, Steven J. (2011): Two-person cake-cutting: the optimal number of cuts.

34264

Brams, Steven J. and Jones, Michael A. and Klamler, Christian (2011): N-Person cake-cutting: there may be no perfect division.

41773

Brams, Steven J. and Kilgour, D. Marc (2012): Inducible Games: Using Tit-for-Tat to Stabilize Outcomes.

47400

Brams, Steven J. and Kilgour, D. Marc and Klamler, Christian (2013): Two-Person Fair Division of Indivisible Items: An Efficient, Envy-Free Algorithm.

56587

Brams, Steven J. and Kilgour, D. Marc and Klamler, Christian (2014): An algorithm for the proportional division of indivisible items.

69714

Brams, Steven J. and Ismail, Mehmet S. (2016): Making the Rules of Sports Fairer.

75650

Brams, Steven J. and Ismail, Mehmet S. and Kilgour, D. Marc and Stromquist, Walter (2016): Catch-Up: A Rule That Makes Service Sports More Competitive.

77931

Brams, Steven J. and Kilgour, D. Marc and Potthoff, Richard F. (2017): Multi winner Approval Voting: An Apportionment Approach.

86295

Brams, Steven J. and Ismail, Mehmet S. (2018): Stabilizing Cooperative Outcomes in Two-Person Games: Theory and Cases.

91370

Brams, Steven J. and Ismail, Mehmet S. (2019): Farsightedness in Games: Stabilizing Cooperation in International Conflict.

97604

Brams, Steven J. and Mor, Ben D. (2019): How Lies Induced Cooperation in "Golden Balls:" A Game-Theoretic Analysis.

106718

Brams, Steven J. and Ismail, Mehmet S. (2021): Every Normal-Form Game Has a Pareto-Optimal Nonmyopic Equilibrium.

106775

Brams, Steven J. and Kilgour, D. Marc and Klamler, Christian (2021): Two-Person Fair Division of Indivisible Items when Envy-Freeness Is Impossible.

108784

Isaksen, Aaron and Ismail, Mehmet and Brams, Steven J. and Nealen, Andy (2015): Catch-Up: A Game in Which the Lead Alternates. Published in: Game & Puzzle Design , Vol. 1, No. 2 (30 December 2015): pp. 38-49.

109395

Brams, Steven J. and Kilgour, Marc and Klamler, Christian (2021): Two-Person Fair Division of Indivisible Items: Compatible and Incompatible Properties.

111075

Brams, Steven J. and Ismail, Mehmet S. (2021): Fairer Chess: A Reversal of Two Opening Moves in Chess Creates Balance Between White and Black. Published in: 2021 IEEE Conference on Games (CoG)