Mixtures of weighted distance-based models for ranking data
Mixtures of weighted distance-based models for ranking data
Ranking data has applications in different fields of studies, like marketing, psychology and politics. Over the years, many models for ranking data have been developed. Among them, distance-based ranking models, which originate from the classical rank correlations, postulate that the probability of observing a ranking of items depends on the distance between the observed ranking and a modal ranking. The closer to the modal ranking, the higher the ranking probability is. However, such a model basically assumes a homogeneous population, and the single dispersion parameter may not be able to describe the data very well. To overcome the limitations, we consider new weighted distance measures which allow different weights for different ranks in formulating more flexible distancebased models. The mixtures of weighted distance-based models are also studied for analyzing heterogeneous data. Simulations results will be included, and we will apply the proposed methodology to analyze a real world ranking dataset.
Distance-based model, Mixture model, Ranking data
517-524
Lee, Paul H.
02620eab-ae7f-4a1c-bad1-8a50e7e48951
Yu, Philip L.H.
67db467c-4f19-4c55-8ad9-0c13faeb15d6
2010
Lee, Paul H.
02620eab-ae7f-4a1c-bad1-8a50e7e48951
Yu, Philip L.H.
67db467c-4f19-4c55-8ad9-0c13faeb15d6
Lee, Paul H. and Yu, Philip L.H.
(2010)
Mixtures of weighted distance-based models for ranking data.
In Proceedings of COMPSTAT 2010 - 19th International Conference on Computational Statistics, Keynote, Invited and Contributed Papers.
Physica-Verlag.
.
(doi:10.1007/978-3-7908-2604-3_52).
Record type:
Conference or Workshop Item
(Paper)
Abstract
Ranking data has applications in different fields of studies, like marketing, psychology and politics. Over the years, many models for ranking data have been developed. Among them, distance-based ranking models, which originate from the classical rank correlations, postulate that the probability of observing a ranking of items depends on the distance between the observed ranking and a modal ranking. The closer to the modal ranking, the higher the ranking probability is. However, such a model basically assumes a homogeneous population, and the single dispersion parameter may not be able to describe the data very well. To overcome the limitations, we consider new weighted distance measures which allow different weights for different ranks in formulating more flexible distancebased models. The mixtures of weighted distance-based models are also studied for analyzing heterogeneous data. Simulations results will be included, and we will apply the proposed methodology to analyze a real world ranking dataset.
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Published date: 2010
Venue - Dates:
19th International Conference on Computational Statistics, COMPSTAT 2010, , Paris, France, 2010-08-22 - 2010-08-27
Keywords:
Distance-based model, Mixture model, Ranking data
Identifiers
Local EPrints ID: 480693
URI: http://eprints.soton.ac.uk/id/eprint/480693
PURE UUID: 3fb01071-0fed-4f52-9f9f-c984d952d5c8
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Date deposited: 08 Aug 2023 16:52
Last modified: 17 Mar 2024 04:17
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Contributors
Author:
Paul H. Lee
Author:
Philip L.H. Yu
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