Convex vNM-Stable Sets for linear production games

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Location: Deutsche Nationalbibliothek Frankfurt am Main

Extent: Online-Ressource

Language: Englisch

Bibliographic citation: Working Papers. Institute of Mathematical Economics ; 396

Classification: Wirtschaft

Event: Veröffentlichung

(where): Bielefeld

(who): Universitätsbibliothek Bielefeld

(when): 2008

Creator: Rosenmüller, Joachim
Shitovitz, Benyamin

URN: urn:nbn:de:hbz:361-13712

Rights: Der Zugriff auf das Objekt ist unbeschränkt möglich.

Last update: 25.03.2025, 1:41 PM CET

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Rosenmüller, Joachim
Shitovitz, Benyamin
Universitätsbibliothek Bielefeld

Time of origin

2008

Other Objects (12)

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Convex vNM-Stable Sets for linear production games

Convex vNM-Stable sets for a semi orthogonal game. Part V: all games have vNM-Stable sets

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Convex vNM–Stable Sets for a Semi Orthogonal Game. Part V: All Games have vNM–Stable Sets

Convex vNM–stable sets for a semi orthogonal game. Part I: epsilon–relevant coalitions

Convex vNM–Stable sets for a semi orthogonal game. Part II: rich central commodity

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Convex vNM-stable sets for a semi orthogonal game. Part II: Rich central commodity

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Convex vNM-stable sets for a semi orthogonal game. Part I: ε–relevant coalitions

vNM–Stable Sets for Totally Balanced Games

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Convex vNM-stable sets for a semi orthogonal game. Part IV: Large economies: The existence theorem

Convex vNM-Stable Sets for a semi orthogonal game. Part IV: large economies: the Existence Theorem

Convex vNM–Stable sets for a semi orthogonal game. Part III: A small economy - uniqueness and multiple solutions

Arbeitspapier

Convex vNM-Stable Sets for linear production games

Convex vNM-Stable sets for a semi orthogonal game. Part V: all games have vNM-Stable sets

Arbeitspapier

Convex vNM–Stable Sets for a Semi Orthogonal Game. Part V: All Games have vNM–Stable Sets

Convex vNM–stable sets for a semi orthogonal game. Part I: epsilon–relevant coalitions

Convex vNM–Stable sets for a semi orthogonal game. Part II: rich central commodity

Arbeitspapier

Convex vNM-stable sets for a semi orthogonal game. Part II: Rich central commodity

Arbeitspapier

Convex vNM-stable sets for a semi orthogonal game. Part I: ε–relevant coalitions

vNM–Stable Sets for Totally Balanced Games

Arbeitspapier

Convex vNM-stable sets for a semi orthogonal game. Part IV: Large economies: The existence theorem

Convex vNM-Stable Sets for a semi orthogonal game. Part IV: large economies: the Existence Theorem

Convex vNM–Stable sets for a semi orthogonal game. Part III: A small economy - uniqueness and multiple solutions

Arbeitspapier

Convex vNM-Stable Sets for linear production games

Convex vNM-Stable sets for a semi orthogonal game. Part V: all games have vNM-Stable sets

Arbeitspapier

Convex vNM–Stable Sets for a Semi Orthogonal Game. Part V: All Games have vNM–Stable Sets

Convex vNM–stable sets for a semi orthogonal game. Part I: epsilon–relevant coalitions

Convex vNM–Stable sets for a semi orthogonal game. Part II: rich central commodity

Arbeitspapier

Convex vNM-stable sets for a semi orthogonal game. Part II: Rich central commodity

Arbeitspapier

Convex vNM-stable sets for a semi orthogonal game. Part I: ε–relevant coalitions

vNM–Stable Sets for Totally Balanced Games

Arbeitspapier

Convex vNM-stable sets for a semi orthogonal game. Part IV: Large economies: The existence theorem

Convex vNM-Stable Sets for a semi orthogonal game. Part IV: large economies: the Existence Theorem

Convex vNM–Stable sets for a semi orthogonal game. Part III: A small economy - uniqueness and multiple solutions

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Convex vNM-Stable Sets for linear production games

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Other Objects (12)

Convex vNM-Stable Sets for linear production games

Convex vNM-Stable sets for a semi orthogonal game. Part V: all games have vNM-Stable sets

Convex vNM–Stable Sets for a Semi Orthogonal Game. Part V: All Games have vNM–Stable Sets

Convex vNM–stable sets for a semi orthogonal game. Part I: epsilon–relevant coalitions

Convex vNM–Stable sets for a semi orthogonal game. Part II: rich central commodity

Convex vNM-stable sets for a semi orthogonal game. Part II: Rich central commodity

Convex vNM-stable sets for a semi orthogonal game. Part I: ε–relevant coalitions

vNM–Stable Sets for Totally Balanced Games

vNM–Stable Sets for Totally Balanced Games

Convex vNM-stable sets for a semi orthogonal game. Part IV: Large economies: The existence theorem

Convex vNM-Stable Sets for a semi orthogonal game. Part IV: large economies: the Existence Theorem

Convex vNM–Stable sets for a semi orthogonal game. Part III: A small economy - uniqueness and multiple solutions

Convex vNM-Stable Sets for linear production games

Convex vNM-Stable sets for a semi orthogonal game. Part V: all games have vNM-Stable sets

Convex vNM–Stable Sets for a Semi Orthogonal Game. Part V: All Games have vNM–Stable Sets

Convex vNM–stable sets for a semi orthogonal game. Part I: epsilon–relevant coalitions

Convex vNM–Stable sets for a semi orthogonal game. Part II: rich central commodity

Convex vNM-stable sets for a semi orthogonal game. Part II: Rich central commodity

Convex vNM-stable sets for a semi orthogonal game. Part I: ε–relevant coalitions

vNM–Stable Sets for Totally Balanced Games

vNM–Stable Sets for Totally Balanced Games

Convex vNM-stable sets for a semi orthogonal game. Part IV: Large economies: The existence theorem

Convex vNM-Stable Sets for a semi orthogonal game. Part IV: large economies: the Existence Theorem

Convex vNM–Stable sets for a semi orthogonal game. Part III: A small economy - uniqueness and multiple solutions

Convex vNM-Stable Sets for linear production games

Convex vNM-Stable sets for a semi orthogonal game. Part V: all games have vNM-Stable sets

Convex vNM–Stable Sets for a Semi Orthogonal Game. Part V: All Games have vNM–Stable Sets

Convex vNM–stable sets for a semi orthogonal game. Part I: epsilon–relevant coalitions

Convex vNM–Stable sets for a semi orthogonal game. Part II: rich central commodity

Convex vNM-stable sets for a semi orthogonal game. Part II: Rich central commodity

Convex vNM-stable sets for a semi orthogonal game. Part I: ε–relevant coalitions

vNM–Stable Sets for Totally Balanced Games

vNM–Stable Sets for Totally Balanced Games

Convex vNM-stable sets for a semi orthogonal game. Part IV: Large economies: The existence theorem

Convex vNM-Stable Sets for a semi orthogonal game. Part IV: large economies: the Existence Theorem

Convex vNM–Stable sets for a semi orthogonal game. Part III: A small economy - uniqueness and multiple solutions

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