Garcia-Segarra, Jaume and Gines-Vilar, Miguel (2023). Additive adjudication of conflicting claims. Int. J. Game Theory, 52 (1). S. 93 - 117. HEIDELBERG: SPRINGER HEIDELBERG. ISSN 1432-1270

Full text not available from this repository.

Abstract

In a claims problem (O'Neill 1982), a group of individuals have claims on a resource but its endowment is not sufficient to honour all of the claims. We examine the following question: If a claims problem can be decomposed into smaller claims problems, can the solutions of these smaller problems be added to obtain the solution of the original problem? A natural condition for this decomposition is that the solution to each of the smaller problems is non-degenerate, assigning positive awards to each claimant. We identify the only consistent and endowment monotonic adjudication rules satisfying this property; they are generalizations of the canonical constrained equal losses rule sorting claimants into priority classes and distributing the amount available to each class using a weighted constrained equal losses rule. The constrained equal losses rule is the only symmetric rule in this family of rules.

Item Type: Journal Article
Creators:
CreatorsEmailORCIDORCID Put Code
Garcia-Segarra, JaumeUNSPECIFIEDUNSPECIFIEDUNSPECIFIED
Gines-Vilar, MiguelUNSPECIFIEDUNSPECIFIEDUNSPECIFIED
URN: urn:nbn:de:hbz:38-665239
DOI: 10.1007/s00182-022-00811-6
Journal or Publication Title: Int. J. Game Theory
Volume: 52
Number: 1
Page Range: S. 93 - 117
Date: 2023
Publisher: SPRINGER HEIDELBERG
Place of Publication: HEIDELBERG
ISSN: 1432-1270
Language: English
Faculty: Unspecified
Divisions: Unspecified
Subjects: no entry
Uncontrolled Keywords:
KeywordsLanguage
GAME-THEORETIC ANALYSIS; BANKRUPTCY PROBLEMS; TAXATION PROBLEMS; RULESMultiple languages
Economics; Mathematics, Interdisciplinary Applications; Social Sciences, Mathematical Methods; Statistics & ProbabilityMultiple languages
URI: http://kups.ub.uni-koeln.de/id/eprint/66523

Downloads

Downloads per month over past year

Altmetric

Export

Actions (login required)

View Item View Item