Supervised Fractional-Order Embedding Geometrical Multi-View CCA (SFGMCCA) for Multiple Feature Integration

Techniques for integrating different types of multiple features effectively have been actively studied in recent years. Multiset canonical correlation analysis (MCCA), which maximizes the sum of pairwise correlations of inter-view (i.e., between different features), is one of the powerful methods fo...

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Main Authors: Keisuke Maeda, Yoshiki Ito, Takahiro Ogawa, Miki Haseyama
Format: Article
Language:English
Published: IEEE 2020-01-01
Series:IEEE Access
Subjects:
Online Access:https://ieeexplore.ieee.org/document/9121214/
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spelling doaj-e670468d27c04e7d8a7434bdd3938c242021-03-30T02:31:21ZengIEEEIEEE Access2169-35362020-01-01811434011435310.1109/ACCESS.2020.30036199121214Supervised Fractional-Order Embedding Geometrical Multi-View CCA (SFGMCCA) for Multiple Feature IntegrationKeisuke Maeda0https://orcid.org/0000-0001-8039-3462Yoshiki Ito1Takahiro Ogawa2https://orcid.org/0000-0001-5332-8112Miki Haseyama3https://orcid.org/0000-0003-1496-1761Faculty of Information Science and Technology, Hokkaido University, Sapporo, JapanGraduate School of Information Science and Technology, Hokkaido University, Sapporo, JapanFaculty of Information Science and Technology, Hokkaido University, Sapporo, JapanFaculty of Information Science and Technology, Hokkaido University, Sapporo, JapanTechniques for integrating different types of multiple features effectively have been actively studied in recent years. Multiset canonical correlation analysis (MCCA), which maximizes the sum of pairwise correlations of inter-view (i.e., between different features), is one of the powerful methods for integrating different types of multiple features, and various MCCA-based methods have been proposed. This work focuses on a supervised MCCA variant in order to construct a novel effective feature integration framework. In this paper, we newly propose supervised fractional-order embedding geometrical multi-view CCA (SFGMCCA). This method constructs not only the correlation structure but also two types of geometrical structures of intra-view (i.e., within each feature) and inter-view simultaneously, thereby realizing more precise feature integration. This method also supports the integration of small sample and high-dimensional data by using the fractional-order technique. We conducted experiments using four types of image datasets, i.e., MNIST, COIL-20, ETH-80 and CIFAR-10. Furthermore, we also performed an fMRI dataset containing brain signals to verify the robustness. As a result, it was confirmed that accuracy improvements using SFGMCCA were statistically significant at the significance level of 0.05 compared to those using conventional representative MCCA-based methods.https://ieeexplore.ieee.org/document/9121214/Feature integrationmulti-viewcanonical correlation analysisfractional-order techniquegeometrical structure
collection DOAJ
language English
format Article
sources DOAJ
author Keisuke Maeda
Yoshiki Ito
Takahiro Ogawa
Miki Haseyama
spellingShingle Keisuke Maeda
Yoshiki Ito
Takahiro Ogawa
Miki Haseyama
Supervised Fractional-Order Embedding Geometrical Multi-View CCA (SFGMCCA) for Multiple Feature Integration
IEEE Access
Feature integration
multi-view
canonical correlation analysis
fractional-order technique
geometrical structure
author_facet Keisuke Maeda
Yoshiki Ito
Takahiro Ogawa
Miki Haseyama
author_sort Keisuke Maeda
title Supervised Fractional-Order Embedding Geometrical Multi-View CCA (SFGMCCA) for Multiple Feature Integration
title_short Supervised Fractional-Order Embedding Geometrical Multi-View CCA (SFGMCCA) for Multiple Feature Integration
title_full Supervised Fractional-Order Embedding Geometrical Multi-View CCA (SFGMCCA) for Multiple Feature Integration
title_fullStr Supervised Fractional-Order Embedding Geometrical Multi-View CCA (SFGMCCA) for Multiple Feature Integration
title_full_unstemmed Supervised Fractional-Order Embedding Geometrical Multi-View CCA (SFGMCCA) for Multiple Feature Integration
title_sort supervised fractional-order embedding geometrical multi-view cca (sfgmcca) for multiple feature integration
publisher IEEE
series IEEE Access
issn 2169-3536
publishDate 2020-01-01
description Techniques for integrating different types of multiple features effectively have been actively studied in recent years. Multiset canonical correlation analysis (MCCA), which maximizes the sum of pairwise correlations of inter-view (i.e., between different features), is one of the powerful methods for integrating different types of multiple features, and various MCCA-based methods have been proposed. This work focuses on a supervised MCCA variant in order to construct a novel effective feature integration framework. In this paper, we newly propose supervised fractional-order embedding geometrical multi-view CCA (SFGMCCA). This method constructs not only the correlation structure but also two types of geometrical structures of intra-view (i.e., within each feature) and inter-view simultaneously, thereby realizing more precise feature integration. This method also supports the integration of small sample and high-dimensional data by using the fractional-order technique. We conducted experiments using four types of image datasets, i.e., MNIST, COIL-20, ETH-80 and CIFAR-10. Furthermore, we also performed an fMRI dataset containing brain signals to verify the robustness. As a result, it was confirmed that accuracy improvements using SFGMCCA were statistically significant at the significance level of 0.05 compared to those using conventional representative MCCA-based methods.
topic Feature integration
multi-view
canonical correlation analysis
fractional-order technique
geometrical structure
url https://ieeexplore.ieee.org/document/9121214/
work_keys_str_mv AT keisukemaeda supervisedfractionalorderembeddinggeometricalmultiviewccasfgmccaformultiplefeatureintegration
AT yoshikiito supervisedfractionalorderembeddinggeometricalmultiviewccasfgmccaformultiplefeatureintegration
AT takahiroogawa supervisedfractionalorderembeddinggeometricalmultiviewccasfgmccaformultiplefeatureintegration
AT mikihaseyama supervisedfractionalorderembeddinggeometricalmultiviewccasfgmccaformultiplefeatureintegration
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