Support directional shifting vector: A direction based machine learning classifier

Machine learning models have been very popular nowadays for providing rigorous solutions to complicated real-life problems. There are three main domains named supervised, unsupervised, and reinforcement. Supervised learning mainly deals with regression and classification. There exist several types o...

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Main Authors: Kowsher, Md., Hossen, Imran, Tahabilder, Anik, Prottasha, Nusrat Jahan, Habib, Kaiser, Zafril Rizal, M Azmi
Format: Article
Language:English
Published: Ital Publication 2021
Subjects:
Online Access:http://umpir.ump.edu.my/id/eprint/32592/1/Support%20directional%20shifting%20vector-a%20direction%20based%20machine%20learning.pdf
http://umpir.ump.edu.my/id/eprint/32592/
http://dx.doi.org/10.28991/esj-2021-01306
http://dx.doi.org/10.28991/esj-2021-01306
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spelling my.ump.umpir.325922022-01-06T07:46:09Z http://umpir.ump.edu.my/id/eprint/32592/ Support directional shifting vector: A direction based machine learning classifier Kowsher, Md. Hossen, Imran Tahabilder, Anik Prottasha, Nusrat Jahan Habib, Kaiser Zafril Rizal, M Azmi QA76 Computer software T Technology (General) Machine learning models have been very popular nowadays for providing rigorous solutions to complicated real-life problems. There are three main domains named supervised, unsupervised, and reinforcement. Supervised learning mainly deals with regression and classification. There exist several types of classification algorithms, and these are based on various bases. The classification performance varies based on the dataset velocity and the algorithm selection. In this article, we have focused on developing a model of angular nature that performs supervised classification. Here, we have used two shifting vectors named Support Direction Vector (SDV) and Support Origin Vector (SOV) to form a linear function. These vectors form a linear function to measure cosine-angle with both the target class data and the non-target class data. Considering target data points, the linear function takes such a position that minimizes its angle with target class data and maximizes its angle with non-target class data. The positional error of the linear function has been modelled as a loss function which is iteratively optimized using the gradient descent algorithm. In order to justify the acceptability of this method, we have implemented this model on three different standard datasets. The model showed comparable accuracy with the existing standard supervised classification algorithm. Ital Publication 2021-10 Article PeerReviewed pdf en cc_by_4 http://umpir.ump.edu.my/id/eprint/32592/1/Support%20directional%20shifting%20vector-a%20direction%20based%20machine%20learning.pdf Kowsher, Md. and Hossen, Imran and Tahabilder, Anik and Prottasha, Nusrat Jahan and Habib, Kaiser and Zafril Rizal, M Azmi (2021) Support directional shifting vector: A direction based machine learning classifier. Emerging Science Journal, 5 (5). 700 -713. ISSN 2610-9182 http://dx.doi.org/10.28991/esj-2021-01306 http://dx.doi.org/10.28991/esj-2021-01306
institution Universiti Malaysia Pahang
building UMP Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Malaysia Pahang
content_source UMP Institutional Repository
url_provider http://umpir.ump.edu.my/
language English
topic QA76 Computer software
T Technology (General)
spellingShingle QA76 Computer software
T Technology (General)
Kowsher, Md.
Hossen, Imran
Tahabilder, Anik
Prottasha, Nusrat Jahan
Habib, Kaiser
Zafril Rizal, M Azmi
Support directional shifting vector: A direction based machine learning classifier
description Machine learning models have been very popular nowadays for providing rigorous solutions to complicated real-life problems. There are three main domains named supervised, unsupervised, and reinforcement. Supervised learning mainly deals with regression and classification. There exist several types of classification algorithms, and these are based on various bases. The classification performance varies based on the dataset velocity and the algorithm selection. In this article, we have focused on developing a model of angular nature that performs supervised classification. Here, we have used two shifting vectors named Support Direction Vector (SDV) and Support Origin Vector (SOV) to form a linear function. These vectors form a linear function to measure cosine-angle with both the target class data and the non-target class data. Considering target data points, the linear function takes such a position that minimizes its angle with target class data and maximizes its angle with non-target class data. The positional error of the linear function has been modelled as a loss function which is iteratively optimized using the gradient descent algorithm. In order to justify the acceptability of this method, we have implemented this model on three different standard datasets. The model showed comparable accuracy with the existing standard supervised classification algorithm.
format Article
author Kowsher, Md.
Hossen, Imran
Tahabilder, Anik
Prottasha, Nusrat Jahan
Habib, Kaiser
Zafril Rizal, M Azmi
author_facet Kowsher, Md.
Hossen, Imran
Tahabilder, Anik
Prottasha, Nusrat Jahan
Habib, Kaiser
Zafril Rizal, M Azmi
author_sort Kowsher, Md.
title Support directional shifting vector: A direction based machine learning classifier
title_short Support directional shifting vector: A direction based machine learning classifier
title_full Support directional shifting vector: A direction based machine learning classifier
title_fullStr Support directional shifting vector: A direction based machine learning classifier
title_full_unstemmed Support directional shifting vector: A direction based machine learning classifier
title_sort support directional shifting vector: a direction based machine learning classifier
publisher Ital Publication
publishDate 2021
url http://umpir.ump.edu.my/id/eprint/32592/1/Support%20directional%20shifting%20vector-a%20direction%20based%20machine%20learning.pdf
http://umpir.ump.edu.my/id/eprint/32592/
http://dx.doi.org/10.28991/esj-2021-01306
http://dx.doi.org/10.28991/esj-2021-01306
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score 13.211869