Finding optimal mentor-mentee matches: A case study in applied two-sided matching

Two-Sided Matching is a well-established approach to find allocations and matchings based on the participants' preferences. While its most prominent applications are College Admissions and School Choice problems, this paper applies the concept to the matching of mentors to mentees in a higher e...

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Main Authors: Christian Haas, Margeret Hall, Sandra L. Vlasnik
Format: Article
Language:English
Published: Elsevier 2018-06-01
Series:Heliyon
Subjects:
Online Access:http://www.sciencedirect.com/science/article/pii/S2405844017336769
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spelling doaj-ce7361d779ff41828aca071bd1059a722020-11-25T02:02:23ZengElsevierHeliyon2405-84402018-06-0146e00634Finding optimal mentor-mentee matches: A case study in applied two-sided matchingChristian Haas0Margeret Hall1Sandra L. Vlasnik2Corresponding author.; College of Information Science and Technology, University of Nebraska at Omaha, 1110 S 67th Street, Omaha, NE 68182, USACollege of Information Science and Technology, University of Nebraska at Omaha, 1110 S 67th Street, Omaha, NE 68182, USACollege of Information Science and Technology, University of Nebraska at Omaha, 1110 S 67th Street, Omaha, NE 68182, USATwo-Sided Matching is a well-established approach to find allocations and matchings based on the participants' preferences. While its most prominent applications are College Admissions and School Choice problems, this paper applies the concept to the matching of mentors to mentees in a higher education context. Both mentors and mentees have preferences with whom they ideally want to be matched, as well as who they want to avoid. As the general formulation for these types of preferences is NP-hard, several existing approximation algorithms and heuristics are compared with respect to their ability to find a matching with desirable properties. The results show that a combination of evolutionary heuristics and local search approaches works best in finding high-quality solutions, allowing us to find mentor-mentee pairs which are close to the respective ideal match.http://www.sciencedirect.com/science/article/pii/S2405844017336769Information scienceApplied mathematics
collection DOAJ
language English
format Article
sources DOAJ
author Christian Haas
Margeret Hall
Sandra L. Vlasnik
spellingShingle Christian Haas
Margeret Hall
Sandra L. Vlasnik
Finding optimal mentor-mentee matches: A case study in applied two-sided matching
Heliyon
Information science
Applied mathematics
author_facet Christian Haas
Margeret Hall
Sandra L. Vlasnik
author_sort Christian Haas
title Finding optimal mentor-mentee matches: A case study in applied two-sided matching
title_short Finding optimal mentor-mentee matches: A case study in applied two-sided matching
title_full Finding optimal mentor-mentee matches: A case study in applied two-sided matching
title_fullStr Finding optimal mentor-mentee matches: A case study in applied two-sided matching
title_full_unstemmed Finding optimal mentor-mentee matches: A case study in applied two-sided matching
title_sort finding optimal mentor-mentee matches: a case study in applied two-sided matching
publisher Elsevier
series Heliyon
issn 2405-8440
publishDate 2018-06-01
description Two-Sided Matching is a well-established approach to find allocations and matchings based on the participants' preferences. While its most prominent applications are College Admissions and School Choice problems, this paper applies the concept to the matching of mentors to mentees in a higher education context. Both mentors and mentees have preferences with whom they ideally want to be matched, as well as who they want to avoid. As the general formulation for these types of preferences is NP-hard, several existing approximation algorithms and heuristics are compared with respect to their ability to find a matching with desirable properties. The results show that a combination of evolutionary heuristics and local search approaches works best in finding high-quality solutions, allowing us to find mentor-mentee pairs which are close to the respective ideal match.
topic Information science
Applied mathematics
url http://www.sciencedirect.com/science/article/pii/S2405844017336769
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