Молимо вас користите овај идентификатор за цитирање или овај линк до ове ставке: https://open.uns.ac.rs/handle/123456789/4037
Назив: Flattening the density gradient for eliminating spatial centrality to reduce hubness
Аутори: Hara K.
Suzuki I.
Kobayashi K.
Fukumizu K.
Radovanović, Milan
Датум издавања: 1-јан-2016
Часопис: 30th AAAI Conference on Artificial Intelligence, AAAI 2016
Сажетак: © 2016, Association for the Advancement of Artificial Intelligence (www.aaai.org). All rights reserved. Spatial centrality, whereby samples closer to the center of a dataset tend to be closer to all other samples, is regarded as one source of hubness. Hubness is well known to degrade k-nearest-neighbor (k-NN) classification. Spatial centrality can be removed by centering, i.e., shifting the origin to the global center of the dataset, in cases where inner product similarity is used. However, when Euclidean distance is used, centering has no effect on spatial centrality because the distance between the samples is the same before and after centering. As described in this paper, we propose a solution for the hubness problem when Euclidean distance is considered. We provide a theoretical explanation to demonstrate how the solution eliminates spatial centrality and reduces hubness. We then present some discussion of the reason the proposed solution works, from a viewpoint of density gradient, which is regarded as the origin of spatial centrality and hubness. We demonstrate that the solution corresponds to flattening the density gradient. Using real-world datasets, we demonstrate that the proposed method improves k-NN classification performance and outperforms an existing hub-reduction method.
URI: https://open.uns.ac.rs/handle/123456789/4037
ISBN: 9781577357605
Налази се у колекцијама:Naučne i umetničke publikacije

Приказати целокупан запис ставки

SCOPUSTM   
Навођења

3
проверено 22.02.2020.

Преглед/и станица

12
Протекла недеља
12
Протекли месец
0
проверено 10.05.2024.

Google ScholarTM

Проверите

Алт метрика


Ставке на DSpace-у су заштићене ауторским правима, са свим правима задржаним, осим ако није другачије назначено.