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Random Matching under Priorities: Stability and No Envy Concepts by Haris Aziz and Bettina Klaus - Hallo friend LATEST JOBS, In the article you read this time with the title Random Matching under Priorities: Stability and No Envy Concepts by Haris Aziz and Bettina Klaus, we have prepared well for this article you read and download the information therein. hopefully fill posts Article bank, Article contracting, Article health, Article lecturer, Article manufacturing, Article marketing, Article property, Article public, Article teachers, Article telecommunications, we write this you can understand. Well, happy reading.

Title : Random Matching under Priorities: Stability and No Envy Concepts by Haris Aziz and Bettina Klaus
link : Random Matching under Priorities: Stability and No Envy Concepts by Haris Aziz and Bettina Klaus

Random Matching under Priorities: Stability and No Envy Concepts by Haris Aziz and Bettina Klaus

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Here's a new paper by Haris Aziz and Bettina Klaus:
Random Matching under Priorities: Stability and No Envy Concepts

Abstract

We consider stability concepts for random matchings where agents have preferences over objects and objects have priorities for the agents. When matchings are deterministic, the standard stability concept also captures the fairness property of no (justified) envy. When matchings can be random, there are a number of natural stability / fairness concepts that coincide with stability / no envy whenever matchings are deterministic. We formalize known stability concepts for random matchings for a general setting that allows weak preferences and weak priorities, unacceptability, and an unequal number of agents and objects. We then present a clear taxonomy of the stability concepts and identify logical relations between them.Furthermore, we provide no envy / claims interpretations for some of the stability concepts that are based on a consumption process interpretation of random matchings. Finally, we present a transformation from the most general setting to the most restricted setting, and show how almost all our stability concepts are preserved by that transformation.

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