02334nam a2200265 i 4500008004100000020001500041020001800056040000800074050002500082100002900107245005900136260006400195300001100259505070200270505001700972518001500989520078901004650004401793650001601837650001101853900001401864942001301878999001701891952016001908170619s2013    xx                  eng d  a9814417394  a9789814417396  aSDU00aQA272.4bM478 V 20131 aMcCain, Roger A.912869410aValue solutions in cooperative gamescRoger A. McCain.  a[S.l.] :bWorld Scientific Publishing Co. Pte. Ltd.,c2013.  a236 p.0 aValue solutions in cooperative games -- Foreword -- Contents -- Chapter 1: Value Solutions for Superadditive Transferable Utility Games in Coalition Function Form -- Chapter 2: Zeuthen–Nash Bargaining -- Chapter 3: Nontransferable Utility Games and Games in Partition Function Form -- Chapter 4: A Shapley Value Algorithm for Games in Partition Function Form -- Chapter 5: Extension of the Nucleolus to Nontransferable Utility Games in Partition Function Form -- Chapter 6: A Core Imputation with Variable Bargaining Power -- Chapter 7: Bargaining Power Biform Games -- Chapter 8: Intertemporal Cooperative Games: A Sketch of a Theory -- Chapter 9: A Theory of Enterprise -- References -- Index.0 aHKBU library  aYT2025 M083 aThis book introduces new concepts for cooperative game theory, and particularly solutions that determine the distribution of a coalitional surplus among the members of the coalition. It also addresses several generalizations of cooperative game theory. Drawing on methods of welfare economics, new value solutions are derived for Non-Transferable Utility games with and without differences of bargaining power among the members of the coalition. Cooperation in intertemporal games is examined, and conditions that permit the reduction of these games to games in coalition function form are outlined. Biform games and games that combine non-cooperative search and matching of coalition members with cooperative solutions (i.e., efficient contracts) within the coalition are considered. 0aCooperative games (Mathematics)9159549 0aGame theory 0aValues  a= C.1 SDU  cGBE2lcc  c89140d89140  00102lcc406QA02724 M478 V2013708CGB9279107aSDUbSDUcGEN3d2025-08-25e2oQA272.4 M478 V 2013p1000377997r2025-08-25 00:00:00tC.1w2025-08-25yGBE