Stability and Index of the Meet Game on a Lattice

Joseph Abdou

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Abstract: We study the stability and the stability index of the meet game form defined on a meet-semilattice. Given any active coalition structure, we show that the stability index relative to the equilibrium, to the beta core and to the exact core is a function of the Nakamura number, the depth of the semilattice and its gap function.

Keywords: Effectivity function; lattice; stability index; equilibrium; Nakamura number; Fonction d'effectivité; treillis; stabilité; coeur; équilibre (search for similar items in EconPapers)
Date: 2010-06
Note: View the original document on HAL open archive server: https://shs.hal.science/halshs-00497447v1
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Published in 2010

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Related works:
Journal Article: Stability and index of the meet game on a lattice (2012)
Working Paper: Stability and Index of the Meet Game on a Lattice (2012)
Working Paper: Stability and Index of the Meet Game on a Lattice (2012)
Working Paper: Stability and Index of the Meet Game on a Lattice (2012)
Working Paper: Stability and Index of the Meet Game on a Lattice (2010)
Working Paper: Stability and Index of the Meet Game on a Lattice (2010)
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