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Upmann, P. Duman, The Decomposability of the Nash Bargaining Solution in Labor Markets, CIE Working Paper Series, Paderborn University, 2019.","chicago":"Haake, Claus-Jochen, Thorsten Upmann, and Papatya Duman. <i>The Decomposability of the Nash Bargaining Solution in Labor Markets</i>. Vol. 128. Working Papers CIE. CIE Working Paper Series, Paderborn University, 2019."},"file_date_updated":"2019-11-28T09:50:10Z","project":[{"_id":"1","name":"SFB 901"},{"_id":"7","name":"SFB 901 - Subproject A3"},{"name":"SFB 901 - Project Area A","_id":"2"}],"series_title":"Working Papers CIE","language":[{"iso":"eng"}],"author":[{"last_name":"Haake","first_name":"Claus-Jochen","full_name":"Haake, Claus-Jochen","id":"20801"},{"first_name":"Thorsten","last_name":"Upmann","full_name":"Upmann, Thorsten"},{"first_name":"Papatya","last_name":"Duman","full_name":"Duman, Papatya","id":"72752"}],"year":"2019","title":"The Decomposability of the Nash Bargaining Solution in Labor Markets","intvolume":"       128","date_updated":"2022-01-06T06:52:16Z","date_created":"2019-11-28T09:49:08Z","file":[{"file_id":"15203","success":1,"content_type":"application/pdf","file_name":"WP - The Decomposability of the Nash Bargaining Solution in Labor Markets.pdf","file_size":1068284,"access_level":"closed","relation":"main_file","date_updated":"2019-11-28T09:50:10Z","date_created":"2019-11-28T09:50:10Z","creator":"stela"}],"department":[{"_id":"205"},{"_id":"475"}],"keyword":["Labor market negotiations","Efficient bargains","Nash bargaining solution","Sequential bargaining","Restricted bargaining games"],"type":"working_paper","abstract":[{"lang":"eng","text":"In this paper, we analyze the two-dimensional Nash bargaining solution (NBS) deploying a standard labor market negotiations model (see McDonald and Solow, 1981; Creedy and McDonald, 1991). We show that the two-dimensional bargaining problem can be decomposed into two one-dimensional problems such that the (Cartesian) product of the solutions of these problems replicates the solution of the two-dimensional problem, if the NBS is applied. However, this decomposition fails for any solution concept that does not satisfy the axiom of Independence of Irrelevant Alternatives (IIA axiom). Our decomposition result has significant implications for actual negotiations, as it allows for the decomposition of a multi-issue bargaining problem into a set of simpler problems, in particular a set of single-issue bargaining problems. In this way, the decomposition may help facilitate negotiations in labor markets and also in other environments."}]},{"abstract":[{"lang":"eng","text":"We criticize some conceptual weaknesses in the recent literature on coalitional TUgames and propose, based on our critics, a new definition of dual TU-games that coincides with the one in the literature on the class of super-additive games. We justify our new definition in four alternative ways: 1. Via an adequate definition of ecient payo vectors. 2. Via a modification of the Bondareva-Shapley duality. 3. Via an explicit consideration of \\coalition building\". 4. Via associating general TU-games to coalition-production economies. Rather than imputations, we base our analysis on a modification of aspirations."}],"date_created":"2019-11-28T10:00:41Z","file":[{"relation":"main_file","date_updated":"2019-11-28T10:01:40Z","file_name":"WP - Duality for General TU-games Redefined.pdf","access_level":"closed","file_size":369323,"file_id":"15205","content_type":"application/pdf","success":1,"creator":"stela","date_created":"2019-11-28T10:01:40Z"}],"department":[{"_id":"205"},{"_id":"475"}],"type":"working_paper","keyword":["TU-games","duality","core","c-Core","cohesive games","complete game efficiency"],"author":[{"first_name":"Fatma","last_name":"Aslan","full_name":"Aslan, Fatma"},{"full_name":"Duman, Papatya","first_name":"Papatya","last_name":"Duman"},{"last_name":"Trockel","first_name":"Walter","full_name":"Trockel, Walter"}],"year":"2019","title":"Duality for General TU-games Redefined","intvolume":"       121","date_updated":"2022-01-06T06:52:17Z","language":[{"iso":"eng"}],"series_title":"Working Papers CIE","citation":{"mla":"Aslan, Fatma, et al. <i>Duality for General TU-Games Redefined</i>. Vol. 121, CIE Working Paper Series, Paderborn University, 2019.","ama":"Aslan F, Duman P, Trockel W. <i>Duality for General TU-Games Redefined</i>. Vol 121. CIE Working Paper Series, Paderborn University; 2019.","bibtex":"@book{Aslan_Duman_Trockel_2019, series={Working Papers CIE}, title={Duality for General TU-games Redefined}, volume={121}, publisher={CIE Working Paper Series, Paderborn University}, author={Aslan, Fatma and Duman, Papatya and Trockel, Walter}, year={2019}, collection={Working Papers CIE} }","apa":"Aslan, F., Duman, P., &#38; Trockel, W. (2019). <i>Duality for General TU-games Redefined</i> (Vol. 121). CIE Working Paper Series, Paderborn University.","ieee":"F. Aslan, P. Duman, and W. Trockel, <i>Duality for General TU-games Redefined</i>, vol. 121. CIE Working Paper Series, Paderborn University, 2019.","short":"F. Aslan, P. Duman, W. Trockel, Duality for General TU-Games Redefined, CIE Working Paper Series, Paderborn University, 2019.","chicago":"Aslan, Fatma, Papatya Duman, and Walter Trockel. <i>Duality for General TU-Games Redefined</i>. Vol. 121. Working Papers CIE. CIE Working Paper Series, Paderborn University, 2019."},"file_date_updated":"2019-11-28T10:01:40Z","project":[{"_id":"1","name":"SFB 901"},{"name":"SFB 901 - Project Area A","_id":"2"},{"_id":"7","name":"SFB 901 - Subproject A3"}],"status":"public","has_accepted_license":"1","publisher":"CIE Working Paper Series, Paderborn University","_id":"15204","volume":121,"user_id":"65453","ddc":["040"]}]