Graph regularized non-negative matrix factorization with $$L_{2,1}$$ L 2 , 1 norm regularization terms for drug–target interactions prediction

Abstract Background Identifying drug–target interactions (DTIs) plays a key role in drug development. Traditional wet experiments to identify DTIs are costly and time consuming. Effective computational methods to predict DTIs are useful to speed up the process of drug discovery. A variety of non-neg...

Full description

Bibliographic Details
Main Authors: Junjun Zhang, Minzhu Xie
Format: Article
Language:English
Published: BMC 2023-10-01
Series:BMC Bioinformatics
Subjects:
Online Access:https://doi.org/10.1186/s12859-023-05496-6
_version_ 1797451290680229888
author Junjun Zhang
Minzhu Xie
author_facet Junjun Zhang
Minzhu Xie
author_sort Junjun Zhang
collection DOAJ
description Abstract Background Identifying drug–target interactions (DTIs) plays a key role in drug development. Traditional wet experiments to identify DTIs are costly and time consuming. Effective computational methods to predict DTIs are useful to speed up the process of drug discovery. A variety of non-negativity matrix factorization based methods are proposed to predict DTIs, but most of them overlooked the sparsity of feature matrices and the convergence of adopted matrix factorization algorithms, therefore their performances can be further improved. Results In order to predict DTIs more accurately, we propose a novel method iPALM-DLMF. iPALM-DLMF models DTIs prediction as a problem of non-negative matrix factorization with graph dual regularization terms and $$L_{2,1}$$ L 2 , 1 norm regularization terms. The graph dual regularization terms are used to integrate the information from the drug similarity matrix and the target similarity matrix, and $$L_{2,1}$$ L 2 , 1 norm regularization terms are used to ensure the sparsity of the feature matrices obtained by non-negative matrix factorization. To solve the model, iPALM-DLMF adopts non-negative double singular value decomposition to initialize the nonnegative matrix factorization, and an inertial Proximal Alternating Linearized Minimization iterating process, which has been proved to converge to a KKT point, to obtain the final result of the matrix factorization. Extensive experimental results show that iPALM-DLMF has better performance than other state-of-the-art methods. In case studies, in 50 highest-scoring proteins targeted by the drug gabapentin predicted by iPALM-DLMF, 46 have been validated, and in 50 highest-scoring drugs targeting prostaglandin-endoperoxide synthase 2 predicted by iPALM-DLMF, 47 have been validated.
first_indexed 2024-03-09T14:52:36Z
format Article
id doaj.art-bc857e5370954f2c8f7717301677d9c3
institution Directory Open Access Journal
issn 1471-2105
language English
last_indexed 2024-03-09T14:52:36Z
publishDate 2023-10-01
publisher BMC
record_format Article
series BMC Bioinformatics
spelling doaj.art-bc857e5370954f2c8f7717301677d9c32023-11-26T14:23:06ZengBMCBMC Bioinformatics1471-21052023-10-0124112410.1186/s12859-023-05496-6Graph regularized non-negative matrix factorization with $$L_{2,1}$$ L 2 , 1 norm regularization terms for drug–target interactions predictionJunjun Zhang0Minzhu Xie1Key Laboratory of Computing and Stochastic Mathematics(LCSM) (Ministry of Education), School of Mathematics and Statistics, Hunan Normal UniversityKey Laboratory of Computing and Stochastic Mathematics(LCSM) (Ministry of Education), School of Mathematics and Statistics, Hunan Normal UniversityAbstract Background Identifying drug–target interactions (DTIs) plays a key role in drug development. Traditional wet experiments to identify DTIs are costly and time consuming. Effective computational methods to predict DTIs are useful to speed up the process of drug discovery. A variety of non-negativity matrix factorization based methods are proposed to predict DTIs, but most of them overlooked the sparsity of feature matrices and the convergence of adopted matrix factorization algorithms, therefore their performances can be further improved. Results In order to predict DTIs more accurately, we propose a novel method iPALM-DLMF. iPALM-DLMF models DTIs prediction as a problem of non-negative matrix factorization with graph dual regularization terms and $$L_{2,1}$$ L 2 , 1 norm regularization terms. The graph dual regularization terms are used to integrate the information from the drug similarity matrix and the target similarity matrix, and $$L_{2,1}$$ L 2 , 1 norm regularization terms are used to ensure the sparsity of the feature matrices obtained by non-negative matrix factorization. To solve the model, iPALM-DLMF adopts non-negative double singular value decomposition to initialize the nonnegative matrix factorization, and an inertial Proximal Alternating Linearized Minimization iterating process, which has been proved to converge to a KKT point, to obtain the final result of the matrix factorization. Extensive experimental results show that iPALM-DLMF has better performance than other state-of-the-art methods. In case studies, in 50 highest-scoring proteins targeted by the drug gabapentin predicted by iPALM-DLMF, 46 have been validated, and in 50 highest-scoring drugs targeting prostaglandin-endoperoxide synthase 2 predicted by iPALM-DLMF, 47 have been validated.https://doi.org/10.1186/s12859-023-05496-6Drug–target interactions$$L_{2,1}$$ L 2 , 1 normInertial proximal alternating linearized minimization
spellingShingle Junjun Zhang
Minzhu Xie
Graph regularized non-negative matrix factorization with $$L_{2,1}$$ L 2 , 1 norm regularization terms for drug–target interactions prediction
BMC Bioinformatics
Drug–target interactions
$$L_{2,1}$$ L 2 , 1 norm
Inertial proximal alternating linearized minimization
title Graph regularized non-negative matrix factorization with $$L_{2,1}$$ L 2 , 1 norm regularization terms for drug–target interactions prediction
title_full Graph regularized non-negative matrix factorization with $$L_{2,1}$$ L 2 , 1 norm regularization terms for drug–target interactions prediction
title_fullStr Graph regularized non-negative matrix factorization with $$L_{2,1}$$ L 2 , 1 norm regularization terms for drug–target interactions prediction
title_full_unstemmed Graph regularized non-negative matrix factorization with $$L_{2,1}$$ L 2 , 1 norm regularization terms for drug–target interactions prediction
title_short Graph regularized non-negative matrix factorization with $$L_{2,1}$$ L 2 , 1 norm regularization terms for drug–target interactions prediction
title_sort graph regularized non negative matrix factorization with l 2 1 l 2 1 norm regularization terms for drug target interactions prediction
topic Drug–target interactions
$$L_{2,1}$$ L 2 , 1 norm
Inertial proximal alternating linearized minimization
url https://doi.org/10.1186/s12859-023-05496-6
work_keys_str_mv AT junjunzhang graphregularizednonnegativematrixfactorizationwithl21l21normregularizationtermsfordrugtargetinteractionsprediction
AT minzhuxie graphregularizednonnegativematrixfactorizationwithl21l21normregularizationtermsfordrugtargetinteractionsprediction