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Biung-Ghi Ju

Researcher at Seoul National University

Publications -  43
Citations -  505

Biung-Ghi Ju is an academic researcher from Seoul National University. The author has contributed to research in topics: Axiom & Independence of irrelevant alternatives. The author has an hindex of 12, co-authored 43 publications receiving 435 citations. Previous affiliations of Biung-Ghi Ju include Korea University & University of Kansas.

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Non-manipulable division rules in claim problems and generalizations

TL;DR: This model subsumes a number of existing and new problems, such as the problems of cost sharing, social choice under transferable utilities, income redistribution, bankruptcy with multiple assets, probability updat- ing, and probability aggregation.
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Manipulation via merging and splitting in claims problems

TL;DR: (division) rules that are non-manipulable via (pairwise) splitting and that also satisfy standard axioms of equal treatment of equals, consistency, and continuity are characterized.
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A characterization of strategy-proof voting rules for separable weak orderings

TL;DR: It is shown that the “separable domain” is the unique maximal domain over which each rule in the first characterization, satisfying a certain fairness property, is strategy-proof and that serially dictatorial rules are the only voting rules satisfying efficiency as well as the above two axioms.
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Strategy-Proofness versus Efficiency in Exchange Economies: General Domain Properties and Applications

TL;DR: Applying general domain properties that induce the non-existence of efficient, strategy-proof, and non-dictatorial rules in the 2-agent exchange economy establishes impossibility results in several restricted domains.
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An efficiency characterization of plurality social choice on simple preference domains

TL;DR: In this paper, a model of social choice dealing with the problem of choosing a subset from a set of objects (e.g. candidate selection, membership, and qualification problems) is considered, where agents have trichotomous preferences for which objects are partitioned into three indifference classes, goods, bads, and nulls.