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Supermodular function
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1	CHARACTERISING EQUILIBRIUM SELECTION IN GLOBAL GAMES WITH STRATEGIC COMPLEMENTARITIES CHRISTIAN BASTECK,◦ ◦ ¨ • Add to Reading List Source URL: www.macroeconomics.tu-berlin.de Language: English* - Date: 2013-10-21 03:26:58 Game theory Nash equilibrium Strategy Normal-form game Global game Supermodular function Symmetric game Strategic complements
2	EVERY SYMMETRIC 3 × 3 GLOBAL GAME OF STRATEGIC COMPLEMENTARITIES HAS NOISE-INDEPENDENT SELECTION CHRISTIAN BASTECK Technische Universit¨at Berlin, Department of Macroeconomics Add to Reading List Source URL: www.macroeconomics.tu-berlin.de Language: English - Date: 2011-12-14 05:49:53 Game theory Mathematics Supermodular function Z1 Nash equilibrium Z2 Symmetric game Structure Abstraction
3	SOCIAL STATUS IN NETWORKS NICOLE IMMORLICA,a RACHEL KRANTON,b MIHAI MANEA,c AND GREG STODDARDd a Add to Reading List Source URL: thred.devecon.org Language: English - Date: 2016-05-27 15:29:10 Game theory Nash equilibrium Best response Supermodular function Economic equilibrium Strategy
4	Group Formation with Fixed Group Size: Complementarity vs Substitutability Christian Ahlin∗ MarchAbstract Add to Reading List Source URL: thred.devecon.org Language: English - Date: 2014-06-28 17:11:22 Game theory Order theory Supermodular function Economic equilibrium Folk theorem Matching
5	Follower payoffs in symmetric duopoly games Add to Reading List Source URL: www.maths.lse.ac.uk Language: English - Date: 2010-06-10 08:23:22 Game theory Mathematics Order theory Competition Oligopoly Nash equilibrium Supermodular function Stackelberg competition Best response Symmetric game Metric Monotonic function
6	DP RIETI Discussion Paper Series 07-E-019 Information Sharing in Joint Research and Development Add to Reading List Source URL: www.rieti.go.jp Language: English - Date: 2014-03-26 02:03:59 Structure Bayesian game Nash equilibrium Cournot competition Oligopoly Strategic complements Supermodular function Game theory Economics Problem solving
7	Learning Submodular Losses with the Lov´ asz Hinge Jiaqian Yu, Matthew Blaschko To cite this version: Jiaqian Yu, Matthew Blaschko. Learning Submodular Losses with the Lov´asz Hinge. International Conference on Machine Add to Reading List Source URL: hal.inria.fr Language: English Machine learning Submodular set function Order theory Convex analysis Supermodular function Hinge loss Empirical risk minimization Linear programming Vector space Mathematics Mathematical optimization Algebra
8	Inequalities on Submodular Functions via Term Rewriting Yuval Filmusa,1,∗ a University of Toronto Add to Reading List Source URL: www.cs.toronto.edu Language: English - Date: 2013-03-30 16:29:36 Order theory Supermodular function Forcing Mathematics Submodular set function Function
9	FIRM SELECTION INTO EXPORT-PLATFORM FOREIGN DIRECT INVESTMENT∗ Monika Mr´azov´a† J. Peter Neary‡ Add to Reading List Source URL: federation.ens.fr Language: English - Date: 2012-09-26 08:00:07 Export Structure Mathematics Abstraction Order theory Supermodular function International trade
10	How Robust is the Skill-Dispersion-Complementarity Hypothesis? Matilde Bombardini, Giovanni Gallipoli†and Germán Pupato‡ August 2012 Abstract We explore the robustness of the hypothesis, first put forward by Gros Add to Reading List Source URL: wctradeworkshop.weebly.com Language: English - Date: 2013-01-26 12:22:42 Supermodular function Structure Isoquant Skill Dispersion Production function Technology Business Order theory Submodular set function Microeconomics