In economics and computer science, the house allocation problem is the problem of assigning objects to people with different preferences, such that each person receives exactly one object. The name "house allocation" comes from the main motivating application, which is assigning dormitory houses to students.[1] Other commonly used terms are assignment problem and one-sided matching. When agents already own houses (and may trade them with other agents), the problem is often called a housing market.[2] In house allocation problems, it is assumed that monetary transfers are not allowed; the variant in which monetary transfers are allowed is known as rental harmony.
^Abdulkadiroğlu, Atila; Sönmez, Tayfun (1999-10-01). "House Allocation with Existing Tenants". Journal of Economic Theory. 88 (2): 233–260. doi:10.1006/jeth.1999.2553. ISSN 0022-0531.
^Aziz, Haris; Keijzer, Bart de (2012). "Housing Markets with Indifferences: A Tale of Two Mechanisms". Proceedings of the AAAI Conference on Artificial Intelligence. 26 (1): 1249–1255. doi:10.1609/aaai.v26i1.8239. ISSN 2374-3468. S2CID 15395473.
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In economics and computer science, the houseallocationproblem is the problem of assigning objects to people with different preferences, such that each...
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following houseallocationproblem. There are n {\displaystyle n} students living in the student dormitories. Each student lives in a single house. Each student...
"Random Serial Dictatorship and the Core from Random Endowments in HouseAllocationProblems". Econometrica. 66 (3): 689. doi:10.2307/2998580. JSTOR 2998580...
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